A Discrete-Event Simulation Study of the Re-emergence of S. vulgaris in Horse Farms Adopting Selective Therapy

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Transcription:

A Discrete-Event Simulation Study of the Re-emergence of S. vulgaris in Horse Farms Adopting Selective Therapy Jie Xu, Anand Vidyashankar George Mason University Martin K. Nielsen University of Kentucky

Outline Equine parasites and anthelmintic drug efficacy Selective therapy and the re-emergence of S. vulgaris A discrete-event simulation model for the equine anthelmintic treatment process Simulation results and discussion

Equine parasites About 100 different parasite species Ubiquitous Health-related problems Weight-loss, retarded growth rates Poor performance Colic Diarrhea Death

Equine parasites Anthelmintic treatments (dewormers) applied typically every six month, one in spring and the other in fall

Drug resistance Drug Cyathostomins (small strongyles) Large strongyles Ascarids Ivermectin Emerging resistance Full efficacy Resistance Moxidectin Emerging resistance Full efficacy Resistance Oxibendazole Widespread resistance Full efficacy Full efficacy* Fenbendazole Widespread resistance Full efficacy Full efficacy* Pyrantel Resistance Full efficacy Full efficacy* * Cases in USA and Scotland

How to measure resistance? True resistance is not measurable A genetic change Critical controlled efficacy tests Kill them count them In vitro assays None validated for horses Molecular assays None available Fecal Egg Count Reduction Test (FECRT) Parasite eggs in feces before and after treatment

Fecal Egg Count Reduction Typically 6-10 horses tested per farm Each horse acts as its own control Mean FECR calculated for each farm No established cut-off values for determining resistance

FECRT examples

Selective Therapy European countries introduced selective therapy to slow down the development of drug resistance in cyathostomins A horse is treated if the fecal egg count > cutoff value (typically 200 EPG) and prescription is required Anthelmintic drugs are still over-thecounter in U.S.

Re-emergence of S. vulgaris The most pathogenic strongyles No drug resistance detected yet among S. vulgaris A statistical study links selective therapy with re-emergence of S. vulgaris on Danish horse farms

Problem statement What is the dynamic relationship between selective therapy and the re-emergence of S. vulgaris? The fundamental question on the balance between drug resistance and pathogenic effects How does the cut-off FEC value affect the re-emergence of S. vulgaris?

Discrete-event simulation study No valid biological model for reduced drug efficacy and re-emergence of parasites Statistical models for drug efficacy and reemergence provide snapshots of a complex dynamic process A statistical model driven discrete-event simulation approach to quantitatively study the relationship between selective therapy and re-emergence

Simulation cycle Predict prevalence of S. vulgaris Observe pretreatment FEC Make treatment decisions & observe posttreatment FEC Update farm and horse records Record drug efficacy & determine therapy scheme

Pre-treatment FEC model Negative binomial distribution has been the default choice for static statistical study A time-series model required for discrete-event simulation Negative binomial integer-valued GARCH model (NBINGARCH) FEC pre (t) ~ NBin(r, p nb (t)) (1-p nb (t))/p nb (t) = λ(t) = α 0 +α 1 FEC pre (t-1)+θ 1 λ(t-1)

S. vulgaris prevalence model No valid biological model Past study used random effect logistic regression models to associate selective therapy with re-emergence of S. vulgaris We propose a dynamic random effect logistic regression model Log(p s (t)/(1-p s (t))) = γ 0 - γ 1 n s (t) + H s (t) n s (t): number of continuous treatment prior to cycle t H s (t): horse random effect

Efficacy model Log(p ij (t) /(1- p ij (t)))= β 0 + β 1 FEC pre + β 2 age + S. vulgaris + gender + horse + farm - δ 0 t - δ 1 n s (t) β0: overall mean efficacy β 1 : slope for pretreatment egg count effect β 2 : slope for age effect δ 0 ( 0): reduction in efficacy over time δ 1 ( 0): reduction in efficacy due to continuous treatment Random effects: farm horse

Observed efficacy and therapy Under selective therapy, treat if FEC pre > cut-off (200 e.g.) FEC post ~ Bin(FEC pre, p ij (t)) Observed horse-level efficacy = (FEC pre FEC post ) / FEC pre Average horse-level efficacy gives observed farm-level efficacy Switch to selective therapy If observed farm efficacy < threshold (92% e.g.), adopt selective therapy for next treatment cycle If observed farm efficacy >= threshold (92% e.g.), keep treating all horses in the next cycle

Farms and horses information Data taken from a Danish horse farm study in 2008 Number of farms and horses in each farm Horse age and gender information Prevalence of S. Vulgaris Distribution of pre-treatment FEC Observed efficacy Used to fit a static efficacy model Horse movement between farms not modeled yet Horse replacement only happens due to aging

Simulation experiment setup Simulation model built in Matlab 25 replications, each with 100 cycles (50 years) Plots show the average across 25 replications Experimented with different patterns of temproal reduction in drug efficacy

Re-emergence of S. vulgaris 10, 10 10, 10

Findings The introduction of selective therapy leads to increased prevalence of S. vulgaris A higher cut-off value leads to increased S. vulgaris prevalence No surprise Quantitatively link different cut-off values to different prevalence levels of S. vulgaris

Efficacy 10, 10 10, 10

Observed Efficacy 10, 10 10, 10

Findings Selective therapy is effective in maintaining drug efficacy if the drug efficacy model is correctly specified Different cut-off values do not impact efficacy Larger cut-off values lead to lower observed efficacy because of model construction Findings from static statistical models Efficacies observed on horses with small pretreatment FECs tend to be overestimated

Percent of farms on selective therapy 10, 10 10, 10

Percent of horses treated 10, 10 10, 10

Findings A larger cut-off value leads to more farms on selective therapy because of lower observed efficacies when selective therapy is effective in maintaining drug efficacy Fewer horses treated with a larger cut-off value Cause of higher S. vulgaris prevalence

Discussion The first study on the dynamics of selective therapy and re-emergence of S. vulgaris Provide simulation evidence on the re-emergence of S. vulgaris when selective therapy is adopted in response to observed decrease in drug efficacy Show that a smaller treatment cut-off value (200) is as effective as a large cut-off value (400) in maintaining drug efficacy

Discussion continue A larger treatment cut-off value (400) leads to lower observed efficacy, more farms on selective therapy, fewer horses treated, and a higher level of prevalence of S. vulgaris Future research on optimizing selective therapy treatment cut-off parameter via our simulation framework

Next steps Sensitive tests Lack of data to fit models for temproal development of reduced drug efficacy and re-emergence of S. vulgaris Lack of data to fit the NBINGARCH model for pre-treatment fecal egg count Robust simulations of biological/ecological systems? Model horse exchanges between farms, which happen very frequently at a large scale and introduce a lot of variability in the process