MAJ.
John F. Merkle, M.B.A., M.H.A., CHE
Administration Officer, Primary Care,
Brooke Army Medical Center,
Fort Sam Houston, Texas
Abstract
The executive leadership at Brooke Army Medical Center (BAMC) believes
there are inefficiencies, characterized by poor access, high patient
total time in the clinic, high patient wait time, and inappropriate
resource utilization in the BAMC primary care clinics. The tool of
computer simulation was selected to assist in reengineering the primary
care clinics at BAMC to improve efficiency and patient satisfaction.
This study focused specifically on the BAMC Family Care Clinic (FCC).
The purpose of this study was to describe the current system and to
evaluate the potential impact of process and resource changes in patient
wait times, access, and resource utilization at the BAMC FCC. Base
models were developed to replicate current FCC operations and tested
for validity before creating all alternate models. The base models
were utilized to compare results of proposed process and resource
changes (alternate models). Alternate models were compared to the
base model for the time the patient waits for the PCPs (Primary Care
Providers), the total time a patient is in the clinic, and resource
utilization (e.g., PCPs, LVNs [Licensed Vocational Nurse], and exam
rooms). Comparison of model outputs revealed that two alternate models
generated lower patient wait times in the clinic than the base model.
These alternate models' resources were individually changed to determine
the effect on the models outputs. Ultimately, these alternate models'
multiple resources were optimized at 110, 120, and 130 percent of
FY99 FCC visits to ascertain the best process and resource mix to
improve access and patient wait times in the FCC.
Introduction
Background
Brooke Army Medical Center (BAMC), located at Fort Sam Houston
in San Antonio Texas, serves 185,000 TRICARE beneficiaries in cooperation
with nearby Wilford Hall Medical Center (Noyes and Harben 1998). BAMC's
staff provides inpatient/outpatient care, level-one trauma, and graduate
medical education in a modern, state-of-the-art, 450-bed healthcare
facility.
Because
of healthcare advances and cost-containment pressures, BAMC, like
other major healthcare facilities, has shifted its focus from inpatient
to outpatient care. BAMC has 58 outpatient specialty clinics, which
recorded over 353,000 patient visits for fiscal year 1999 (FY99),
and seven outpatient primary care clinics, which recorded over 276,000
patient visits for FY99 (Noyes and Harben, 1998; Composite Health
Care System [CHCS], October 1999). Only five BAMC primary care clinics
enroll TRICARE beneficiaries (BAMC's TRICARE primary care clinics).
Three of these primary care clinics are located in the main BAMC building:
Pediatrics/Adolescent Medicine, Internal Medicine, and the Adult Primary
Care Network Clinic. The other two BAMC's TRICARE primary care clinics,
General Medicine Clinic (for active duty only) and the Family Care
Clinic (FCC), are located two miles away from the main BAMC building
at the McWethy Troop Medical Clinic.
Traditionally,
BAMC's TRICARE primary care clinics provided primary care to active
duty personnel and their family members, military retirees under the
age of 65 and their families, and eligible beneficiaries over 65.
Currently, in addition to providing care for these aforementioned
healthcare recipients, these clinics have recently expanded their
capabilities to support the primary care workload of an enrolled elderly
population of TRICARE Senior Prime (TSP) beneficiaries. These TSP
beneficiaries usually have ailments related to chronic conditions,
which increase their potential to consume more healthcare resources.
Overall, these increases in patient load and severity mix have had
a significant impact on the efficiency of operations in the primary
care clinics (DeMouy, Rozowski, Rusing 1999).
BAMC's
TRICARE primary care clinics provide care for an enrolled beneficiary
population of 34,936 (CHCS, August 1999). The BAMC FCC provides primary
care services to an enrolled beneficiary population of 9,800 (3,279
active duty family members, 2,166 retirees and their 2,968 family
members, and 1,387 TSP members under its current configuration) (CHCS,
August 1999). BAMC FCC's nine primary care providers (PCPs) had over
44,200 patient visits for FY99 (CHCS, October 1999; Dr. Sauri 1999).
The PCPs were military personnel, federal employees, and contracted
care providers who represented various levels of healthcare providers
ranging from family practitioners, general medical officers, physician
assistants, and nurse practitioners (Dr. Sauri 1999).
Three
of BAMC's TRICARE primary care clinics were among the top six areas
of patient complaints for BAMC for the month of September 1999 (see
Figure 1) (BAMC Patient Representative Log 1999). The high number
of complaints in the BAMC FCC in particular, in conjunction with the
recent enrollment of TSP members, have prompted the executive leadership
to request a study that focused on improving efficiency and patient
satisfaction at the FCC.
Figure
1: BAMC Top Six Areas of Patient Complaints (for September 1999)
Note: Figure adapted from BAMC's "Patient Representative Report."
1999.
For this table, please call (312) 424-9473. It will be faxed to
you.
Statement
of the Problem
The BAMC leadership believes that inefficiencies exist in the present
configurations of the primary care clinics. These inefficiencies are
characterized by poor access, high total patient time in the clinic,
high patient wait time, and inappropriate resource utilization. These
inefficiencies were created when BAMC shifted its primary focus from
graduate medical education to primary care under TRICARE without changing
its current organizational structure. Because the greatest number
of complaints pertain to BAMC FCC, this study focused on the FCC.
If resource inefficiencies do exist in the FCC, this study will aid
in identifying where they exist. Additionally, BAMC currently has
no standard management tool to accurately predict the effect of resource
allocation changes within the organization. Building a computer simulation
model of the current FCC will allow the BAMC executive leadership
to evaluate future proposed changes in the clinic in a less expensive,
less disruptive, and more timely manner.
Literature
Review
The Department of Defense initiated the transition into managed care
in the Military Health Service (MHS) on October 1, 1993. The overall
goals of the program, called TRICARE, are to improve beneficiary access,
ensure quality of care, and control healthcare costs (Department of
Defense 1994). According to the current Army Surgeon General, LTG
Blanck:
"managed
care" means managing the healthcare of each patient so that the
right level of care is provided at the right time and at the right
place
. Often managed care means caring for patients on an outpatient
basis as opposed to inpatient status when there is no difference in
quality of outcome (Blanck 1997).
Primary care is key to the success of the MHS under TRICARE. Primary
care is defined as the first level of care accessed by the patient
(White 1996). Comprehensive primary care also focuses on the elements
of prevention, early intervention, and wellness programs (Gapenski
1996). The key player in the success of managed care is the patient
care manager. In the MHS, the PCP is the patient care manager. The
ideal PCP not only provides comprehensive (i.e., broad range of services-acute
and chronic disease management), coordinated (i.e., awareness of patient's
entire list of problems), and continuous and accountable care, but
it is also accessible to the patient (White 1996). The PCP coordinates
care for the patient throughout the MHS. Family practice/general medicine,
internal medicine, pediatrics, emergency medicine, and obstetrics/gynecology
are provider categories generally defined as primary care (Kongstvedt
1997; Booz, Allen, and Hamilton 1998).
The
appropriate staffing level for PCPs varies depending on the supported
population demographics, utilization patterns, and the overall mission
of the health system. Based on research in 1995, in health systems
with less than 80,000 members, the weighted mean PCP staffing ratio
was 0.89:1,000 (1 PCP per 1,124 members) with a standard deviation
of 0.68. For systems greater than 80,000 members the weighted mean
PCP was 0.66:1,000 (1 PCP per 1,515) with a standard deviation of
0.51 (Kongstvedt 1997). The AMEDD Fort Campbell Staffing Study and
the Automated Staffing Assessment Model (ASAM) both consider provider
nonpatient time in developing their staffing ratios. Both of these
systems found that Department of Defense (DoD) PCPs are unavailable
for patient services approximately 10 percent of the time because
of specific organizational requirements of the MHS (Booz, Allen, and
Hamilton 1998). While MHS PCP's time available for patient care is
lower than their civilian counterparts, patient utilization rates
are significantly higher (as much as 40 percent increase in demand
factor) in MHS than in a civilian system because of the availability
of "free care" (Newhouse 1993).
In
addition to enrollee demographics and utilization, a particular clinic's
processes and activities can have an enormous effect on the required
staffing and overall effectiveness of the clinic. Improving the overall
process of patients moving through a clinic can reduce patient wait
time and increase the overall access to a clinic. However, managers
rarely have the time or resources to experiment with such process
changes.
Computer
simulation offers managers an accessible, less expensive, less disruptive,
and more timely means of evaluation (Benneyan 1997). Simulation is
one of the most widely used methods to evaluate, improve, and optimize
many types of processes. Simulation is an imitation of an actual process
over time (Levy, Watford, and Owen 1989; Gogg and Mott 1993; Benneyan,
Horowitz, and Terceiro 1994; Benneyan 1997). Simulation models imitate
a system's behavior, referred to as "baselining," and are
then used to evaluate possible changes in its structure, environment,
or underlying assumptions in the form of "what-if-analysis"
(Benneyan, Horowitz, and Terceiro 1994; Bateman et al. 1997).
Nonhealthcare
industries often employ simulation software to assist managers in
decision making. Similarly, the advantages of simulation are receiving
increased attention within the healthcare industry. The literature
consistently notes that simulation of patient flow provides invaluable
information for senior and mid-level managers in problem-solving activities
(Benussi et al. 1990; Mahacheck 1992; Benneyan, Horowitz, and Terceiro
1994; Benneyan 1997). Benneyan, Horowitz, and Terceiro (1994) recommend
using computer simulation to test process and resource changes in
an organization.
Numerous
studies proclaim the advantages of simulation in identifying peak
workload requirements and adjusting staffing patterns to increase
providers' efficiency and decrease patient wait times (Bell, Warner,
and Cameron 1985; Ammari, Abu Zahra, and Dreesch 1991, Benneyan, Horowitz,
and Terceiro 1994; Hashimoto and Bell 1996; Allen, Ballash, and Kimball
1997; Benneyan 1997). Simulation results typically identify that the
largest single challenge facing outpatient facilities is the time
patients spend waiting to see a healthcare provider. Asefdeh (1997)
noted that medical facilities could take advantage of outpatients'
waiting periods, once identified, to disseminate preventive and other
cost-effective healthcare information. Additionally, studies that
modified clinics' operational procedures by incorporating simulation
results report statistically significant benefits. For example, by
incorporating simulation results into clinic operation, Hashimoto
and Bell (1996) observed a decreased total time for patients in the
clinic from a mean of 75.4 minutes (sd 34.2) to a mean of 57.1 minutes
(sd 30.2) (p<.001, T test).
Simulation
offers a practical alternative approach to problem solving. Because
simulation models evaluate outcomes without actually making changes
in the system, simulation modeling can allow the consideration of
several alternatives before any resources, especially human, are expended.
Healthcare is a dynamic service industry with high human involvement,
sporadic workflow, and high variability. Benneyan, Horowitz, and Terceiro
(1994) points out that accountability for the variation of patient
arrival times, staff shifts and breaks, and queuing and treatment
times is vital for accurate statistical results in a process that
is dominated by interaction between human beings. A healthcare simulation
program, such as MedModel® version 4.2, is ideal for healthcare
because its dynamic, stochastic (random) method can account for variability
and randomness in a process over time and incorporate these attributes
into the final analysis (ProModel® Corporation 1998a).
The
appropriate level of detail in a model is extremely important in achieving
useful results. The simulator must choose the appropriate level to
answer the objective (ProModel® Corporation 1998a). As the model
becomes more complex, it requires additional data and continuous verification;
a simulator must understand the inverse relationship between model
complexity and utility (ProModel® Corporation 1998a). Once an
appropriate simulation model is built, it repeats the process for
the researcher to observe. Because simulation focuses on objective
measures of the process, researcher bias decreases on the results
of the study.
The
amount of literature that describes simulation applications to healthcare
and patient scheduling is increasing substantially (Kalton et al.
1997; Benneyan, 1997). The use of simulation as a technique for evaluating
military primary care facilities, such as BAMC FCC, is also gaining
momentum. In 1994, Reese developed a computer simulation to assess
the effects of proposed changes on Martin Army Community Hospital
emergency department. Two years later, an animated simulation was
used to determine the optimal staffing and process configuration for
the Heidelberg Medical Department Activity Family Practice Clinic
(Ledlow 1996; Ledlow and Bradshaw 1999). In 1998, Fay used simulation
to compare three Ireland Army Community Hospital Primary Care Clinics
and ultimately recommended process and staffing changes. Similarly,
computer simulation has been used to analyze staff utilization and
patient waits to modify processes of Fort Monroe Health Clinic prior
to facility occupation (Duray 1998). Fulton (1998) developed an outpatient
model to assist in reengineering Bayne-Jones Army Community Hospital.
Purpose
The purpose of this study is to describe the current system and through
the development of a simulation model to evaluate the potential impact
of process and resource changes on patient wait times, access, and
resource utilization on the BAMC FCC. Additionally, building a computer
simulation model of the current FCC provides the FCC leadership the
capability to evaluate future proposed changes in the clinic in a
more timely and less resource-intensive manner. The terminal objective
of this project is to determine resource levels and processes for
the FCC that will improve operational efficiency. Efficiency for this
study is defined as decreased patient total time in clinic, increased
patient access (i.e. increased number of available appointments),
and appropriate resource utilization.
Limitations
and Assumptions
As with any study, certain limitations and assumptions must be identified.
The primary limitation of this study is that the simulation model
can not replicate every variable or occurrence of the FCC system.
The complexity of such a detailed model would actually decrease its
utility. The major assumption governing this study was that a one-month
time study of the FCC was sufficient to attain an accurate representation
of the current system. A second assumption was that all data collected
relating to workload and appointment scheduling were accurate. The
following Department of Defense databases were utilized for data collection:
Ambulatory Data System (ADS) and the Composite Health Care System
(CHCS).
Method
and Procedures
Even though each simulation is unique, past studies have shown a series
of steps that lead to a successful simulation model. Steps common
to successful simulation are
-
establish
goals and objectives of the simulation;
-
formulate
and define the model;
-
collect
data;
-
build,
verify, and validate the model; and
-
experiment,
analyze, and present results (ProModel® 1998c; Benneyan 1997).
This
graduate management project followed the above format. Figure 2 is
provided to illustrate the interrelationships between these steps.
Figure
2: Steps in a Simulation Study
Note:
Figure adapted from R. Bateman, R. Bowden, T. Gogg, C. Harrel, and
J. Mott (eds.). 1997. System Improvement Using Simulation, Fifth
Edition. Orem, Utah: ProModel® Corporation.
For
this figure, please call (312) 424-9473. It will be faxed to you.
Goals
and Objectives
The goal of this simulation was to generate information that can
be used by the BAMC leadership to make appropriate decisions that
will result in increased operational efficiency in the FCC. To attain
this goal, the following objectives were established:
1. Describe the current system
2. Evaluate the impact of process and resource changes on patient
wait times, access, and resource utilization
3. Design an improved system for the FCC.
The
development of a MedModel® simulation model aided in achieving
these objectives. Additionally, building a computer simulation model
of the current FCC provided the FCC leadership the capability to evaluate
future proposed changes in the clinic in a more timely and less resource-intensive
manner.
Model
Formulation and Planning
Once the modeler and the FCC leadership agreed on the simulation objectives,
the next step was to determine a conceptual framework of the model.
The first step in understanding a system, such as the FCC, was to
chart the flow of patients through the facility (Mahachek 1992). The
framework for the FCC model was developed through a patient flow diagram.
The patient flow diagram was confirmed with the chief, FCC, the head
nurse, and the department of Primary Care and Community Medicine (see
Figure 3).
Figure
3: BAMC FCC Patient Flow
For this figure, please call (312) 424-9473. It will be faxed to
you.
The FCC
patient flow process can be summarized as follows:
- A patient
checks in with the receptionist and/or records clerk and then waits
in the waiting area.
- screener
escorts each patient to a screening room where vitals and general
patient information are taken (e.g., height/weight and reason for
appointment).
- After
screening, the patient is directed back to the waiting area.
- Once
the primary provider is available, the PCP directs the patient to
his or her exam room/office.
- After
the appointment is complete, the PCP directs the patient to the discharge
area or to other ancillary care (e.g., medic for basic procedure,
laboratory, x-rays, or pharmacy) depending on the situation.
- A civilian
nurse who is responsible for final coordination of patient treatments
(e.g., discussing doctor treatment procedures, setting follow-up appointments,
and discharging the patient) staffs the discharge area. If this individual
is not available the patient may wait for the discharger, get prescriptions
filled, or go to the laboratory.
At
the FCC, appointments are conducted from 0730 to 1900 hours, Monday
and Thursday, and from 0730 to 1600 on Tuesday, Wednesday, and Friday.
Physician appointments begin between 0730 and 0900 and are scheduled
for 15 minutes to 40 minutes, depending on the type of appointment
and patient. Most providers take a short lunch break around 1200.
Primary care appointments begin again for the majority of the providers
at 1300 hours. Most provider appointments continue until 1600. On
Monday and Thursday, two providers' appointments continue until 1900.
Creation
of a flowchart assisted in the development of decision variables in
the FCC process. To develop these models, certain process decision
variables (variables that management has control over) as well as
uncontrollable variables, such as patient timeliness, had to be collected.
Table 1 lists the primary "inputs" included in the FCC model.
Table
1: Process Variables and Simulation "Inputs"
|
Number
of:
|
Distribution
of time for: |
|
·
Receptionists
|
·
Patient arrival |
| ·
Screeners |
·
Patient to check-in |
| ·
Screening rooms |
·
Screener to screen patient |
| ·
Providers |
·
Provider to examine patient |
| ·
Total appointments |
·
Discharger to discharge patient |
| ·
Total exam rooms |
|
| ·
Dischargers |
General
Facility Layout |
| ·
91Bs |
|
| ·
Education nurses |
|
Table
2 lists the "output" performance measures that were collected
from the FCC model. However, the modeler in conjunction with the FCC
leadership determined the output performance measures in bold were
the most relevant to increasing efficiency defined in this study.
Therefore, only the output performance measures in bold were analyzed.
Table
2: Simulation "Output" Performance Measures
| Patient
waits: |
Location
and number of patients: |
| ·
Total patient wait |
·
Waiting to check-in |
| ·
Wait for receptionists |
·
Checking-in |
| ·
Wait for screening room |
·
In waiting room |
| ·
Wait for screeners |
·
Waiting for screener |
| ·
Wait for exam room |
·
Being screened |
| ·
Wait for provider |
·
Waiting for provider |
| ·
Wait for discharger |
·
Being examined |
| ·
Total time until seen by provider |
·
Waiting for discharger |
| ·
Total time in FCC |
·
Being discharged (follow-up appt arranged) |
| |
|
| Resource
utilization: |
Total
number of patients: |
| ·
Receptionist idle time and utilization |
·
Arrived |
| ·
Screener idle time and utilization |
·
In FCC |
| ·
Provider idle time and utilization |
·
Departed |
| ·
Waiting room utilization |
|
|
· Screening room utilization |
|
| ·
Exam room utilization location and number of patients |
|
Data
Collection
Several ongoing methods were used to collect data for input variables
of the model throughout the study. A time study was initiated on October
1, 1999 (see Appendix A). Observations and personal interviews began
in October and continued throughout the project. Interviews with the
staff provided important information on daily work hours, personnel
shifts, and lunch breaks.
Historical
data on clinic visits were collected from BAMC database systems-ADS
and CHCS-but the primary source was CHCS. Adhoc CHCS reports provided
information for model inputs such as the number of patients seen in
the clinic by appointment type per month and the number of patients
seen/appointments scheduled for each physician per month. To gather
the needed data, Adhoc CHCS reports were run for BAMC FCC for Fiscal
Year 1999 (see Appendix B).
The
collected data was matched to an appropriate frequency distribution
by using Stat:Fit®, a curve-fitting program in MedModel® version
4.2. These frequency distributions were placed into MedModel®
to represent patient inter-arrival times, process duration times,
and probabilities of occurrences.
Model
Development, Verification, Validation, and Reliability
The models were built using version 4.2 of the MedModel® simulation
software bought from ProModelÒ Corporation. MedModel® is
a computerized simulation software specifically designed to model
medical processes. Six elements common to any MedModel® simulation
model include entities, locations, arrivals, pathways, processes,
and resources. Entities are objects that have actions performed on
them (e.g., patients, medical charts, lab samples, x-ray, etc). Locations
are the places where the activities associated with entities occur
(e.g., treatment rooms). Arrivals describe patterns (e.g., frequency
and time) related to when and how entities enter the system. Pathways
represent the route entities take as they travel through the system
(pathways can differ based on the type of entity-e.g., child vs. adult-and
the actions performed on the entity). Processes are actions done to
an entity (e.g., what action is performed, rules for prioritizing
which entity is acted on, who performs the action, how long it takes,
and what happens to the entity when the action is completed). Resources
perform processes on entities (e.g., physicians, nurse, etc.); resources
limit the capacity of the system (ProModel® 1998a, 1998c). Through
MedModel®, the modeler converted the actual workings of the system,
shown in Figure 2, to these different elements to simulate actual
FCC operations.
The
head nurse of the department of Primary Care and Community Medicine
provided the original floor plan of the McWethy TMC. This version
was edited in Microsoft Paint© to reflect the present layout
of the TMC (see Appendix C). The programmer then imported the image
to MedModel® simulation software and sized the image using the
grid setting option to accurately depict the correct relative square
footage of the TMC.
The
actual development of the simulation was incremental, with process
detail and complexity added in a stepwise fashion. After each process
was modeled, it was debugged (reconciled) and verified before the
next process was added. Ultimately, two BAMC FCC status quo models
evolved to sufficiently meet the study's first objective. One model
simulated Monday and Thursday extended day operations, while the other
model simulated Tuesday, Wednesday, and Friday normal day operations.
A
model is verified when it processes data as intended by the modeler
and has the ability to generate output information that can satisfy
the objectives of a study (Mahachek 1992; Gogg and Mott 1993; Bateman
et al. 1997; ProModel® 1998a). The flow of the patient (entity)
in the BAMC FCC status quo models were traced to verify the accuracy
of the process, routing, and frequency distributions; when an inconsistency
was identified it was debugged. This verification process was continued
throughout the study.
"Model
validation establishes credibility in the model" (Gogg and Mott
1993). A valid model behaves like the actual system in a manner sufficient
to address the stated problem (Bateman et al. 1997; ProModel®
1998a). Validation was accomplished in a stepwise manner, with each
model segment tested and validated before starting the next. When
complete models were constructed, these aggregate FCC status quo models'
outputs were validated through statistical analysis that compared
model outputs with data gathered through previous observations of
the clinic. In past studies Z and T tests were used to determine if
a significant statistical difference existed between the aggregate
model outputs and previous empirical observations of clinic operations
(Lowery and Martin 1992; Ledlow 1996; Duray 1998; Fay 1998). Likewise,
a Z test was utilized to determine if the total time until seen by
a PCP and total time in clinic produced from the FCC status quo models
had a statistically significant difference from empirical wait times
for October 1999. Additionally a T test was employed to determine
if total patient visits produced from the FCC status quo models had
a statistically significant difference from the total patient visits
in the FCC in October 1999. Table 3 shows the results of these statistical
validations. Similarly, a Z test was used to validate the FCC status
quo models in FY99. The FY99 models' processes were based on the BAMC
FCC status quo models in October 1999).
The
only variation in these models was that their arrival patterns were
based on yearly data (FY99) instead of monthly data (October 1999).
The FY99 models were not validated on wait times because of lack of
yearly wait time data. Appendix E demonstrates the processes and numbers
utilized for all statistical validation results. The alpha level for
statistical significance for these tests was .05. For validation purposes,
a statistically significant difference should not exist between the
empirical patient wait times and those obtained in the simulation
models. From the results of these Z and T tests, and from conferring
with Dr. Sauri, the modeler determined that no statistically significant
or practical difference exists between the model and real patient
wait times in the FCC.
Table
3: Validation Results of BAMC Status Quo Models (October 1999)
|
PATIENT
|
MEAN
|
SAMPLE
SIZE
|
RESULTS
|
|
Total
|
Empirical
|
Model
|
Empirical
|
Model
|
Test
|
|
|
In
Clinic (time)
|
65.24
|
67.99
|
135
|
1382
|
1.22(z)
|
No
statistically significant difference
|
|
Waiting
for Provider
(time)
|
21.44
|
18.19
|
146
|
1382
|
-0.074(z)
|
No
statistically significant difference
|
|
Patients
|
117
|
124.99
|
21
|
21
|
1.47(t)
|
No
statistically significant difference
|
Reliability is the ability of the model to consistently measure what
it is designed to measure (Cooper and Schindler 1998). Reliability
looks at the variance of outputs produced from the model over time
(see Appendix D). The modeler ran the simulation for different iterations
to determine the reliability of the model. Also the modeler changed
the streams (i.e., sequences of independently cycling, random numbers
used in conjunction with distributions [ProModel® 1998c]) of the
model and compared the results of different streams with Z tests to
establish reliability of the model (see Appendix D). From the results
of the Z tests, the modeler determined that the BAMC FCC status quo
models were reliable.
Ethical
Considerations
Confidentiality and privacy are significant considerations when performing
healthcare research. The Privacy Act and other patient protection
policies require extreme diligence. Throughout this study, patient
information was examined. All patient information involved in this
study was collected in aggregate and only summary statistics were
presented. Anonymity of all participants (patients and interviewees)
was protected and used only with expressed permission. Appropriate
recognition and source quotes are provided in all cases.
Model
Experimentation, Analyses, and Results
The model experimentation and analyses of results are provided to
answer the objectives of this study, one of which is to increase operational
efficiency. Efficiency for this study is defined as decreased patient
total time in clinic, increased patient access (i.e. increased number
of available appointments), and ensure appropriate resource utilization.
To accomplish these efficiencies, a review of current operations was
completed.
Current
FCC System
The average time a patient waits to see a provider and the overall
patient time in the current FCC system are 24.8 and 80.59 minutes,
respectively. The utilization of PCPs, LVNs, and exam rooms are 78.54,
49.67, and 46.41 percent of available time, respectively. Appendix
B provides FCC patient information, and Table 4 summarizes the FY99
FCC utilization by patient category.
Table
4: FY99 FCC Utilization
|
Enrollment
Category
|
Number
Enrolled
|
Visits
|
Utilization
(Visits per year)
|
| Tricare
Prime |
7,850
|
25,973
|
3.0308
|
| Tricare
Senior Prime |
1,485
|
8,829
|
5.9495
|
| Space
A |
0
|
7,396
|
4.0108
|
| Active
Duty |
13
|
6
|
0.4615
|
| Other
Clinic |
0
|
1,584
|
2.6893
|
| TOTAL |
9,348
|
43,788
|
3.9369
|
Note:
Numbers based on end of FY99 enrollment; therefore, patients may be
enrolled during visit but not enrolled at end of FY99 and will be
shown as Space A. Enrollment data are provided by Foundation Health;
while visit data are provided by CHCS.
Impact
of Resource Changes
The
modeler then examined some preliminary what-if (imagineering) factors
that may affect patients access, wait time, and resource utilization
(see Table 5).
Table
5: Simulation Factors Examined by the Modeler
| ·
Number of exam rooms |
| ·
Number of screeners (LVNs) and providers |
|
·
Number of appointments
|
| ·
Various combinations of above |
The
actual number and type of what-if analysis performed was constantly
adjusted as needed to achieve the study objectives. Table 6 describes
the different models used in the what-if analysis. What-if simulation
outputs were tested for statistical significance (using Z tests) as
well as for overall practicality (i.e., decreased overall time in
clinic and minimal resource consumption). As suggested by Gogg and
Mott (1993) and Bateman et al. (1997), overall analysis was designed
to maximize the usefulness of the information produced from simulation
runs while minimizing the effort. Table 7 lists the major statistical
analyses performed for the status quo and what-if models.
Table
6: Description of Models Used in What-If Analysis
| Models |
Description |
| Alternative-One
Models |
Combine
the FCC and APNC resources at the TMC (10 PCPs, 2 interns, 20
exam rooms, 2 receptionists, 2 91Bs, 2 education nurses, and 1
discharger) for 100 percent of FY99 FCC visits. |
| Alternative-Two
Models |
Replicate
one team (6 PCPs and 1 intern) with the support of the rest of
the FCC resources (15 exam rooms, 2 receptionists, 2 91Bs, 2 education
nurses, and 1 discharger) for 50 percent of FY99 FCC visits. |
| Alternative-Three
Models |
Replicate
one team (6 PCPs and 1 intern) with the support of the rest of
the FCC resources (15 exam rooms, 2 receptionists, 2 91Bs, 2 education
nurses, and 1 discharger) with no screening rooms (process changed
to accomplish screenings in exam rooms) for 50 percent of FY99
FCC visits. |
| Alternative-Four
Models |
Combine
the FCC and APNC resources at the TMC with no screening rooms
(process changed to accomplish screenings in exam rooms) for 100
percent of FY99 FCC visits. |
Note:
For each model types, two models were built. One model simulated Monday
and Thursday extended day operations, while the other model simulated
Tuesday, Wednesday, and Friday normal day operations. All models replicated
current FCC staff shift schedules.
The BAMC leadership recently directed the combination of the FCC and
the APNC. This decision led to the first what-if-analysis, which studied
the effects of the consolidation of these clinics. The Alternative-One
Models were developed to represent the new allocation of resources
in the McWethy Troop Medical Clinic. Overall, the Alternative-One
Models show that the combination of the FCC and the APNC will have
a positive impact on efficiency with regard to patient wait times
(see Appendix D-6). The average time a patient waits for a PCP and
the overall time in the clinic will decrease 4.52 and 7.24 minutes,
respectively, from the current FCC system (see Table 7).
Table
7: Summary of Statistical Analyses
| |
Empirical
(OCT) Total Wait Time to See PCP
|
Empirical
(OCT) Overall Time in Clinic
|
Empirical
(Oct) Total Patient Visits
|
Empirical
FY99 FCC Total Patient Visits
|
OCT99
FCC Status Quo Models Patients' Wait Time to See the PCP and
Overall Time in Clinic
|
FY99
FCC Status Quo Models Patients' Wait for PCP (Model processes
based on Oct99 Model with yearly patient load)
|
FY99
FCC Status Quo Models Patients' Overall Time in Clinic (Model
processes based on Oct99 Model with yearly patient load)
|
Alternative-One
Models
[Directed Change]
|
Alternative-One
Models
[Directed Change]
|
%
Util
PCPs
|
%
Util
LVNs
|
%
Util
Exam Rooms
|
|
Model
|
|
|
|
|
|
|
|
|
|
|
|
|
|
Oct99
FCC Status Quo
|
No
Statistical Significant Difference
Appendix D-1
|
No
Statistical Significant Difference
Appendix D-1
|
No
Statistical Significant Difference
Appendix D-1
|
|
|
|
|
|
|
|
|
|
|
FY99
FCC Status Quo Models (Model Processes Based on Oct99 model
with yearly patient load)
|
|
|
|
No
Statistical Significant Difference
Appendix D-3
|
|
24.8
|
80.59
|
|
|
78.54
|
49.67
|
46.41
|
|
FY99
FCC Status Quo Models (Change in Streams)
|
|
|
|
No
Statistical Significant Difference
Appendix D-4
|
|
|
|
|
|
|
|
|
|
FY99
FCC Status Quo Models (Change in # of Iterations)
|
|
|
|
No
Statistical Significant Difference
Appendix D-5
|
|
|
|
|
|
|
|
|
|
Alternative-One
Models
[Directed Change]
|
|
|
|
|
|
Positive
Statistical Significant Difference
(5.52 minute decrease in wait)
Appendix D-6
|
Positive
Statistical Significant Difference
(8.24 minute decrease in wait) Appendix D-6
|
|
|
77.85
|
53.74
|
43.07
|
|
Alternative-Two
Models
[Team Concept]
|
|
|
|
|
|
Positive
Statistical Significant Difference
(10.36 minute decrease in wait)
Appendix D-7
|
Positive
Statistical Significant Difference
(7.13 minute decrease in wait)
Appendix D-7
|
|
|
68.44
|
24.49
|
19.6
|
|
Alternative-Three
Models
[Process Change with a Team Concept]
|
|
|
|
|
|
Negative
Statistical Significant Difference
(3.92 minute increase in wait)
Appendix D-8
|
Positive
Statistical Significant Difference
(21.06 minute decrease in wait)
Appendix D-8
|
Negative Statistical Significant Difference
(1.6 minute increase in wait)
Appendix D-9
|
Positive
Statistical Significant Difference
(12.82 minute decrease in wait)
Appendix D-9
|
65.46
|
35.29
|
29.32
|
|
Alternative-Four
Models
[Process Change]
|
|
|
|
|
|
Negative
Statistical Significant Difference
(3.07 minute increase in wait)
Appendix D-10
|
Positive
Statistical Significant Difference
(8.82 minute decrease in wait)
Appendix D-10
|
Negative
Statistical Significant Difference
(8.59 minute increase in wait)
Appendix D-11
|
Positive
Statistical Significant Difference
(.58 minute decrease in wait)
Appendix D-11
|
66.22
|
68.87
|
46.34
|
Note:
Level of Significance = .05; Patient Visits exclude telephone consults;
Utilization percentages only account for utilization in patient related
activities and do not encompass all patient care activities because
of the impracticality of the models to replicate all activities.
Because
the FCC staff was contemplating developing teams in the new FCC system,
the modeler developed Alternative-Two Models to determine the effects
of the team concept. This model replicated the work of only one team
(six PCPs and one intern) with the support of the rest of the FCC
resources (fifteen exam rooms, two receptionists, two 91Bs, two education
nurses, and one discharger). The Alternative-Two Models reveal the
team concept will have a positive impact on efficiency in regards
to patient wait times when compared to the current FCC system (see
Appendix D-7). The average time a patient waits for a PCP and the
overall time in the clinic will decrease 10.36 and 7.13 minutes, respectively,
from the current FCC system. However, the team concept does not improve
the overall efficiency of the combined FCC/APNC, Alternative-One Models
(see Table 7).
To
reiterate the terminal objective of this project was to determine
resource levels and processes for the FCC that will improve efficiency.
The modeler did some imagineering in an attempt to determine the optimal
FCC structure. The modeler, after discussion with PCPs, developed
the Alternative-Three Models that apply the same concepts as the Alternative-Two
Models. However in the Alternative-Three Models, the present duties
of the screeners (LVNs) changed to include preparing the patient for
the PCPs in the exam rooms, which enables the PCPs to concentrate
more on treating the patient and eliminates the use of a screening
room for most patients. The Alternative-Three Models demonstrate that
increasing the responsibilities of the LVNs will have a positive impact
on efficiency in regards to patient wait times (see Appendix D-8)
when compared to the current FCC system. The average time a patient
waits for a PCP and the overall time in the clinic will decrease 3.92
and 21.06 minutes, respectively, from the current FCC system. The
Alternative-Three Models also improved efficiency in regards to wait
times when compared to the Alternative-One Models. The average overall
time a patient is in the clinic will decrease 12.82 minutes from the
combined FCC/APNC system (see Appendix D-9). The Alternative-Three
Models gained efficiency in patient time in the clinic would allow
the FCC to increase appointments by at least 30 percent before the
patient time in clinic would reach the same level as the proposed
combined FCC/APNC system (Alternative-One Models). Even though the
Alternative-Three Models system would allow the clinic to increase
patient appointments, it may be impractical because of the additional
staff required to support this team system with budgetary constraints.
Therefore,
the Alternative-Four Models were designed to determine the true effects
of changing the screening process without increasing staff requirements.
These models are based on the processes of the Alternative-One Models
except with the change in the screening process. The present duties
of the screeners (LVNs) changed to include preparing the patient for
the PCPs in the exam rooms, which enables the PCPs to concentrate
more on treating the patient and eliminates the use of a screening
room for most patients. The Alternative-Four Models demonstrate that
increasing the responsibilities of the LVNs will have a positive impact
on efficiency in regards to patient wait times when compared to the
current FCC system (see Table 7). The average overall time a patient
is in the clinic will decrease 8.82 minutes from the current FCC system
(see Appendix D-10). However, increasing the responsibility of the
LVNs does not significantly improve the overall efficiency of the
combined FCC/APNC (Alternative-One Models) in respect to the total
time in clinic, a decrease of only .82 minutes (see Appendix D-11).
The
Alternative-One Models and the Alternative-Four Models were further
analyzed to determine if changing the number of PCPs, LVNs, exam rooms,
or the number of appointments would increase the efficiency of either
system. Appendix E-1 not only confirms the conceptual inverse relationship
between the individual number of PCPs, LVNs, or exam rooms and the
total time a patient spends in the clinic but also illustrates that
patient generally spends less time in clinic with the Alternative-Four
Models. Appendix E-2 verifies the theoretical inverse relationship
between the number of PCPs, LVNs or exam rooms and utilization of
these resources. Appendix E-2 also demonstrates that Alternative-One
Models have higher levels of PCPs utilization and lower levels of
LVN and exam room utilization when compared to Alternative-Four Models.
Appendices E-3 and E-4 confirm the direct relationship between increasing
the amount of appointments and total time a patient is in the clinic
and utilization of resources.
Designing
an Improved System (Optimization)
Because this study was designed to improve the access in the FCC (see
Figure 1), the modeler used MedModel SimRunner2!® to attempt to
improve the access and efficiency of both models. SimRunner2!®
conducts various what-if analyses to determine the best way to perform
operations (i.e. optimization). SimRunner2!® enables the modeler
to optimize multiple factors simultaneously (ProModel® 1998b).
Because the modeler desired to increase access to the FCC, the modeler
ran optimizations on the Alternative-One Models and Alternative-Four
Models with increased appointments from FY99 (110, 120, and 130 percent).
The modeler used the same input factors that were studied individually
in Appendix E (i.e., 12-20 PCPs, 4-12 LVNs, and 20-32 exam rooms)
to determine the optimal combinations of these multiple factors (resources)
to attain the desired efficiencies. To maintain or preferably decrease
the overall time the patient spent in the clinic, the modeler elected
to minimize the average total time a patient is in the clinic as the
optimization models' output. To accurately predict the objective function
difference of 1.25 minutes with a statistical confidence level of
95 percent, the modeler ran 30 iterations of each potential combination
of resources tested in SimRunner2!®. The modeler used Statistical
Advantage, a component of SimRunner2!®, to determine the accuracy
of SimRunner2!® objective function (average overall time a patient
is in the clinic).
Table
8 summarizes the optimization results. The modeler determined the
optimal solution from SimRunners2!® optimization results for each
model by using the following practical significance criteria:
1. Acceptable results must have an overall patient time in clinic
of less than 70.59 minutes (a ten-minute decrease in time from current
FCC operations).
2. The lowest number of the PCPs utilized, the better the solution
(the most expensive resource).
3. The lowest number of LVNs and exam rooms with the lowest PCPs and
an acceptable overall time in clinic patient is the optimal solution.
Table 8: Optimization Results
|
|
Time
Patient is in the Clinic
|
#
of PCPs/ Utilization
|
#
of LVNs/ Utilization
|
#
of Exam Rooms/ Utilization
|
|
Alternative-Four
Models 1.1
Appendix F-1
|
66.27
|
12/68.79%
|
7/38.95%
|
20/50.46%
|
|
Alternative-One
Models 1.1
Appendix F-1
|
69.86
|
14/65.26%
|
8/24.19%
|
26/29.43%
|
|
Alternative-Four
Models 1.2
Appendix F-2
|
70.52
|
12/74.49%
|
12/23.03%
|
21/54.55%
|
|
Alternative-One
Models 1.2
Appendix F-2
|
No
Acceptable Results
|
|
Alternative-Four
Models 1.3
Appendix F-3
|
69.79
|
16/57.24%
|
12/24.72%
|
28/40.63%
|
|
Alternative-One
Models 1.3
Appendix F-3
|
No
Acceptable Results
|
Note:
Acceptable results must have an overall average patient time in clinic
< 70.59 minutes. Overall average patient time in clinic has a +/-
variance of 1.25 minutes with a confidence level of 95 percent. 1.1,
1.2, and 1.3 refer to the models simulating 110 percent, 120 percent,
and 130 percent of FY99 FCC visits, respectively.
Discussion
Interpretation of Results
According to FCC PCP Time Study (2000), only 79 percent of a PCPs'
time is available for any type of patient care; therefore, any increase
in direct patient care and decrease in indirect patient care time
is crucial. Even though desirable, a 100 percent utilization rate
of PCPs is not practical. Literature states a utilization rate of
70-80 percent of available time for patient care is as good as one
could expect (Dawson et al. 1994; Ditch 1997). Because the models
do not account for all indirect patient care (e.g. reading charts,
coordinating with other providers, etc.), the modeler reduced available
patient care time by 5 percent of the PCPs time for indirect patient
care, decreasing the desired appropriate utilization in the FCC models
for the PCPs to 65-75 percent. Even though the modeler desired to
maintain an approximate 65-75 percent PCP utilization rate in all
models, the modeler was not able to achieve this rate with a 30 percent
increase in patient visits in the Alternative-Four Models. However,
the modeler still listed this scenario as a valid combination of resources
because of the model's ability to increase visits by 30 percent and
still decrease overall patient time in clinic by ten minutes. Because
the PCPs are the most expensive human resource, the appropriate LVN
and exam room utilization rates were based on the highest rate that
enabled the system to achieve a PCP utilization of 65-75 percent.
Table
9: Comparison of Optimization Models to Base Models
|