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Gernot Tragler

Biographic Data

ID4197303
NAMEGernot Tragler
GIVEN NAMESGernot
FAMILY NAMETragler
SIGNATURETRAGLER G
AFFILIATIONSTU Wien
VERIFIEDNo
TOTAL WORKS4
TOTAL CITATIONS2
WORKS AS AUTHOR4
WORKS AS EDITOR0
FIRST PUBLICATION YEAR2005
LATEST PUBLICATION YEAR2009
H-INDEX1
  • Optimal timing of use reduction vs. harm reduction in a drug epidemic model

    Open Access•Jonathan Caulkins, Gernot Tragler et al.•ARTICLE•International Journal of Drug…•2009

  • How should Policy Respond to Disruptions in Markets for Illegal Drugs

    Open Access•Roswitha Bultmann, Jonathan P Caulkins et al.•ARTICLE•Contemporary Drug Problems•2008•Cited by: 1•References: 34

    This article raises the question of how drug policy should respond to take advantage of market disruptions. A simple mathematical model of the spread of drug use is adapted to a two-stage problem in which drug prices are abnormally low or high in the first stage, and the policy planner is allowed to adjust the level of drug control funding continuously over time. Optimal policies for this model are derived using the methods of optimal control the…

  • History-dependence in a rational addiction model

    Open Access•C Gavrila, Gustav Feichtinger et al.•ARTICLE•Mathematical Social Sciences•2005•Cited by: 1•References: 10

  • Placing the poor while keeping the rich in their place

    Open Access•Jonathan P Caulkins, Jonathan Caulkins et al.•ARTICLE•Demographic Research•2005

    A central objective of modern US housing policy is deconcentrating poverty through "housing mobility programs" that move poor families into middle class neighborhoods. Pursuing these policies too aggressively risks inducing middle class flight, but bei

  • How should Policy Respond to Disruptions in Markets for Illegal Drugs

    Open Access•Roswitha Bultmann, Jonathan P Caulkins et al.•ARTICLE•Contemporary Drug Problems•2008•Cited by: 1•References: 34

    This article raises the question of how drug policy should respond to take advantage of market disruptions. A simple mathematical model of the spread of drug use is adapted to a two-stage problem in which drug prices are abnormally low or high in the first stage, and the policy planner is allowed to adjust the level of drug control funding continuously over time. Optimal policies for this model are derived using the methods of optimal control the…

  • History-dependence in a rational addiction model

    Open Access•C Gavrila, Gustav Feichtinger et al.•ARTICLE•Mathematical Social Sciences•2005•Cited by: 1•References: 10

  • History-dependence in a rational addiction model

    Open Access•C Gavrila, Gustav Feichtinger et al.•ARTICLE•Mathematical Social Sciences•2005•Cited by: 1•References: 10

  • Placing the poor while keeping the rich in their place

    Open Access•Jonathan P Caulkins, Jonathan Caulkins et al.•ARTICLE•Demographic Research•2005

    A central objective of modern US housing policy is deconcentrating poverty through "housing mobility programs" that move poor families into middle class neighborhoods. Pursuing these policies too aggressively risks inducing middle class flight, but bei

  • How should Policy Respond to Disruptions in Markets for Illegal Drugs

    Open Access•Roswitha Bultmann, Jonathan P Caulkins et al.•ARTICLE•Contemporary Drug Problems•2008•Cited by: 1•References: 34

    This article raises the question of how drug policy should respond to take advantage of market disruptions. A simple mathematical model of the spread of drug use is adapted to a two-stage problem in which drug prices are abnormally low or high in the first stage, and the policy planner is allowed to adjust the level of drug control funding continuously over time. Optimal policies for this model are derived using the methods of optimal control the…

  • Optimal timing of use reduction vs. harm reduction in a drug epidemic model

    Open Access•Jonathan Caulkins, Gernot Tragler et al.•ARTICLE•International Journal of Drug…•2009

Economics (4 works) · Business (3 works) · Computer Science (2 works) · COVID-19 epidemiological studies (2 works) · Crime, Illicit Activities, and Governance (2 works) · Mathematics (2 works) · Medicine (2 works) · Psychology (2 works) · Social Psychology (2 works) · Social Psychology (2 works)

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