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COST EFFECTIVENESS EVALUATION FOR PROMOTING HIVTREATMENT ADHERENCE: COHORT SIMULATION USING APILOT STUDY DATA
Nuria Perez-Alvarez1,2
Dr. Jose A. Muñoz-Moreno2
Prof. Guadalupe Gómez1
1Technical University of Catalonia, Barcelona, Spain2 Lluita contra la SIDA Foundation, Badalona, Spain
EMR-IBS Conference. Tel-Aviv, 25 April 2013.
OUTLINE2
1. Introduction2. Aim and Motivation3. Material and Methods4. Results5. Discussion
1. INTRODUCTION
Prospective clinical trials expensive time consuming
Simulation can help model building input parameters
3
Clinical background
HIV infection Longer survival times
Treatment Adherence Treatment success Virus without developing resistances
Resources allocation - educational program
ProADH study
4
ProADH study
Time (weeks)
Time (weeks)
Experimental Group
0 2 4 12 2436 48
PsS PsS PsS
V V V V V V
Control Group
0 2 4 12 2436 48
V V V V V VPsS = Psychoeducational session promoting adherenceV = Medical visit and blood test
2. MOTIVATION
Obtain information about the program performance CD4 cells/mm3
using interim data: 1 month of follow-up of 20 patients
6
GOAL
Build cost-effectiveness model to assess the program performance for 1 year of follow-up using
real data from interim analysis published papers and theoretical knowledge about the CD4 cells/mm3 evolution
3. MATERIAL AND METHODS
Cohort simulation Model specifications Transition probabilities Health measurement Costs Indicators to summarize C-E Probability sensitivity analysis
8
Cohort simulation9
Death(Da)Decreased (D)
Increased or maintained
Death (Da)
Increasedor maintained
Death (Da)Decreased(D)
Death (Da)Decreased(D)IDII Increasedor maintained
Decreased (D)
COHORT Increased or maintained
IIDDa
Model Specifications (I)
Health states: Increased or maintained the CD4 cells level Decreased the CD4 cells levels Death
The time horizon: 1 year Cycles length: 1 month 10 000 individuals in the cohort
10
Model Specifications (II)Two phases in the CD4+ recovery
0-8 week 8-… weeks
11
Weeks
0-8 week 8-48 weeks
12
Model Specifications (III)Two phases in the CD4+ recovery
Weeks
Input parameters
Transition probabilities between health states CD4 cells evolution described in specialized literature
[Gandhi et al. 2006, Robins et al. 2009] Interim data from real study Death ratio
Health measurement
Drugs and program development prices: Spanish medicine database, referred to 2010.
13
Transition probabilities
I or M D DaI or M 0.6364 0.3626 0.0010
D 0.6364 0.3626 0.0010Da 0 0 1
14
I or M D DaI or M 0.3182 0.6808 0.0010
D 0.3182 0.6808 0.0010Da 0 0 1
W0 to W8 W8 to W48
Matrix probabilities for the Experimental Group
DeadDecreased
Increased or maintained
Health measurement15
Score per health considered 0 and 1 to compute the number of times the CD4+ counts increase or decrease
The same health score for both groups Good response
if CD4 (t+1) ≥ CD4 (t)
Costs16
Mean cost (€) per patient per month
The perspective of the Spanish National Healthcare System
Resources use and costs (per month/patient)
∆=37
Total cost (€ ) per 100 patients per year
∆=44,400
Indicators to summarize C-E
Cost-effectiveness analysis assesses both treatment costs and outcomes.
The Incremental Cost Effectiveness Ratio (ICER) is obtained by
Probability sensitivity analysis
17
EECC
EC
ICER
4. RESULTS18
ICER = (13,674-13,227)/(4.75-4.15) = 745 €/utility
ExperimentalTtm
Control Ttm
Probability Sensitivity Analysis
19
-20000 -10000 0 10000 20000
-4-2
02
46
8
Cost effectiveness plane (A vs B)
Incremental utility gain
Incr
em
en
tal c
ost
(€)
Experimental ttm is more costly
Experimental ttm is less costly
Simulated Data:Mean increment cost=413 € PPYMean increment utilities=0.60
ProADH Data:Increment cost=1243 € PPYIncrement utilities=0.44Experim. has less utilities Experim. has more utilities
PPY= Per Patient Year
5. Discussion20
The model infra-estimated the cost over estimated the health outcome
Limitations The structure of the model can be seen as a
simplification of the real problem Depends on the quality of the input parameters Few information about the “real patients”
Advantages It may help to allocate resources most efficiently
without running an experiment
Thanks to…21
THANKS FOR YOUR ATTENTION
References23
Death rate in spanish HIV infected patients under ART: “death rate of 2.80/100 person-years” Pérez-Hoyos et. al 2003
http://journals.lww.com/aidsonline/Fulltext/2003/02140/Effectiveness_of_highly_active_antiretroviral.9.aspx
Biphasic Behaviour of CD4+
“As reported elsewhere, there was a biphasic reconstitution of CD4+ cell counts: a rapid increase during the first 8 weeks followed by a more gradual increase” From Gandhi RT, Spritzler J, Chan E, et al. Effect of baseline- and treatment-related factors on immunologic recovery after initiation of antiretroviral therapy in HIV-1–positive subjects: results from ACTG 384. J Acquir Immune Defic Syndr 2006;42:426–34. [PubMed: 16810109]
ProADH
The participants were all men, middle-aged with a median (Interquartile Range) of 35 (30-45) years old, who were infected mainly via sex with other men (90%). The median number of cART changes during the study was 2, with a minimum of 0 and a maximum of 4 changes.
Initially, 20 patients were allocated in each treatment group but 5 and 2 were loss of follow up in the control and experimental group, respectively.
Transition probabilities
I or M D DaI or M 0.5556 0.4434 0.0010
D 0.5556 0.4434 0.0010Da 0 0 1
25
I or M D DaI or M 0.2778 0.7212 0.0010
D 0.2778 0.7212 0.0010Da 0 0 1
W0 to W8 W8 to W48
Matrix probabilities for the Control Group
DeadDecreased
Increased or maintained
Abstract
For nearly 25 years, CD4+ cell counts have been used as the primary indicator of HIV-1 disease progression. Patient’s adherence to the treatment may result in higher total CD4+ cell counts and more durable virological suppression.
A pilot controlled randomized prospective trial was designed to evaluate the effect of a psychoeducational adherence-based program on the CD4+ recovery and its associated economical cost, including two branches: educational group (n=11) and standard of care group (n=9).
A transition probabilities Markov model is used to perform an economic evaluation.
A patient’s cohort travelling through defined health status until the time horizon is reached is simulated. The transition probabilities between health status are determined taking into account the efficacy of the therapeutic strategies chosen and the biphasic reconstitution of CD4+ cell counts: a rapid increase during the first 8 weeks followed by a more gradual increase.
Real data from an interim analysis of 1 month of follow up combined with CD4 dynamics information from the literature is used to simulate a cohort for a cost-effectiveness analysis at 1 year follow-up. Economic costs were assessed from the National Health System payer perspective. The stability of the results is assessed with a probabilistic study by drawing each model parameter value from a specific probability distribution reflecting either patient’s individual characteristics or parameter uncertainty.
A cohort of 10.000 simulated patients travelled in sequences of 1 month transitions between the following health status: CD4 Increased, Maintenance and Decreased.
Model results included the costs of performing the educational program and incremental cost-effectiveness ratios (ICER). This simulated cohort results can guide the discussions on the convenience of extending the educational program into the medical practice.
Total time 15 minutes Talk 12 minutes; 3-minutes questions
Indicators to summarize C-E (II)
Utility cycle sum was calculated by:
Cost cycle sum:
Where: S is the total number of states fs is the fraction of the cohort in state s Us is the utility of state s Cs is the cost of state s
S
sss Uf
1
*
S
sss Cf
1
*
30
4. RESULTS31
Simulated dataICER = (13674-13227)/(4.75-4.15) = 745 €/utilityReal data ICER = (13772-12529)/(4.44-4) = 2825 €/utility
Control TmtExperimental Ttm
32
0 20 40 60 80 100
0.0
0.2
0.4
0.6
0.8
1.0
Value of ceiling ratio (K €)
Pro
ba
bili
ty c
ost
-effe
ctiv
eA-ExperimentalB-Control