TY - JOUR
T1 - A sequential model for cracking down on street markets for illicit drugs
AU - Baveja, Alok
AU - Jamil, Mamnoon
AU - Kushary, Debashis
N1 - Funding Information:
The first author's work was supported in part by Grant No. 98-IJ-CX-K008, awarded by the National Institute of Justice, Office of Justice Programs, US Department of Justice and, Grants 2-02007 and 2-02206 through the Rutgers University's Office of Research and Sponsored Programs. Points of view in this document are those of the author and do not necessarily represent the official position or policies of the US Department of Justice or Rutgers University. The authors would like to thank our students, Jiangao Zhu, Saurin Pandya, James P. Finn and Sajit Vartak, for their help in the preparation of the manuscript.
PY - 2004/3
Y1 - 2004/3
N2 - This paper develops a sequential decision-making model for assisting law enforcement officials in allocating resources during a crackdown operation on illicit drug markets. The sequential crackdown model (SCM) considers a probabilistic framework, where the probability of incarceration of a dealer and the probability of dealing are modeled as a function of the size of a drug market, crackdown enforcement level, drug dealer's financial hardship, and other market characteristics. The model was developed and tested in consultation with enforcement officials from Philadelphia, PA and Camden, NJ. We present a detailed, step-by-step implementation scheme for updating parameters on each day of the crackdown. Parameter estimation along with examples of model usage is provided. Through these examples, we illustrate how the SCM could be helpful in understanding the response of illicit drug markets to various enforcement strategies. We further show conditions under which an alternating crackdown policy (referred to as a crackdown-backoff) or a consistent use of maximum possible enforcement would be optimal strategies for managing a drug crackdown operation. Within the context of the model and parameter estimates, we show that a much quicker and less costly collapse could be implemented if the available enforcement resources are increased. Finally, the model provides possible conditions under which a crackdown operation would be unsuccessful in eliminating a drug market.
AB - This paper develops a sequential decision-making model for assisting law enforcement officials in allocating resources during a crackdown operation on illicit drug markets. The sequential crackdown model (SCM) considers a probabilistic framework, where the probability of incarceration of a dealer and the probability of dealing are modeled as a function of the size of a drug market, crackdown enforcement level, drug dealer's financial hardship, and other market characteristics. The model was developed and tested in consultation with enforcement officials from Philadelphia, PA and Camden, NJ. We present a detailed, step-by-step implementation scheme for updating parameters on each day of the crackdown. Parameter estimation along with examples of model usage is provided. Through these examples, we illustrate how the SCM could be helpful in understanding the response of illicit drug markets to various enforcement strategies. We further show conditions under which an alternating crackdown policy (referred to as a crackdown-backoff) or a consistent use of maximum possible enforcement would be optimal strategies for managing a drug crackdown operation. Within the context of the model and parameter estimates, we show that a much quicker and less costly collapse could be implemented if the available enforcement resources are increased. Finally, the model provides possible conditions under which a crackdown operation would be unsuccessful in eliminating a drug market.
KW - Enforcement
KW - Illicit drugs
KW - Police
KW - Probabilistic analysis
KW - Sequential model
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U2 - 10.1016/S0038-0121(03)00026-0
DO - 10.1016/S0038-0121(03)00026-0
M3 - Article
AN - SCOPUS:0344009713
SN - 0038-0121
VL - 38
SP - 7
EP - 41
JO - Socio-Economic Planning Sciences
JF - Socio-Economic Planning Sciences
IS - 1
ER -