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Karmeshu

Biographic Data

ID4382630
NAMEKarmeshu
FAMILY NAMEKarmeshu
SIGNATUREKARMESHU
VERIFIEDNo
TOTAL WORKS3
TOTAL CITATIONS22
AUTHOR COUNT3
EDITOR COUNT0
FIRST PUBLICATION YEAR1980
LATEST PUBLICATION YEAR1990
H-INDEX3
  • A Dynamic Model of Domestic Political Conflict Process

    Open Access•Karmeshu, Vatsal Jain et al.•ARTICLE•Journal of Conflict Resolution•1990•Cited by: 5•References: 14

    The dynamical behavior of domestic political hostility is modeled in terms of the interaction between hostile (challenger) and ruling (regime) groups. The conditions under which the conflict situation will either settle down in a steady state or evolve in time are derived for various forms of collective action costs. The model presented is a general framework for explaining the various outcomes of the repression/dissent nexus as special cases of …

  • Stochastic evolution of a nonlinear model of diffusion of information

    Karmeshu, Karmeshu Karmeshu et al.•ARTICLE•Journal of Mathematical Sociology•1980•Cited by: 10•References: 2

    A theoretical method based on the concept of “system‐sized expansion” is applied to a generalization of Bartholomew's model of diffusion of information in a population of size N. The model considers a combination of mass‐mediated and interactively mediated messages, with the provision that the spreaders of information may not remain active for an indefinite period of time; it also takes into account the possibility that the parameters governing t…

  • Stochastic evolution of competing social groups

    Karmeshu, Karmeshu Karmeshu et al.•ARTICLE•Journal of Mathematical Sociology•1980•Cited by: 7•References: 1

    A model is considered for a situation in which two social groups compete with each other, ultimately resulting in the possible suppression of one of the groups. Using the method of system‐size expansion, an asymptotic analysis of the model, including the time evolution of both deterministic and stochastic aspects of the process, is carried out. The probability distribution of the maximum size attained by the weaker group, just before the commence…

  • Stochastic evolution of a nonlinear model of diffusion of information

    Karmeshu, Karmeshu Karmeshu et al.•ARTICLE•Journal of Mathematical Sociology•1980•Cited by: 10•References: 2

    A theoretical method based on the concept of “system‐sized expansion” is applied to a generalization of Bartholomew's model of diffusion of information in a population of size N. The model considers a combination of mass‐mediated and interactively mediated messages, with the provision that the spreaders of information may not remain active for an indefinite period of time; it also takes into account the possibility that the parameters governing t…

  • Stochastic evolution of competing social groups

    Karmeshu, Karmeshu Karmeshu et al.•ARTICLE•Journal of Mathematical Sociology•1980•Cited by: 7•References: 1

    A model is considered for a situation in which two social groups compete with each other, ultimately resulting in the possible suppression of one of the groups. Using the method of system‐size expansion, an asymptotic analysis of the model, including the time evolution of both deterministic and stochastic aspects of the process, is carried out. The probability distribution of the maximum size attained by the weaker group, just before the commence…

  • A Dynamic Model of Domestic Political Conflict Process

    Open Access•Karmeshu, Vatsal Jain et al.•ARTICLE•Journal of Conflict Resolution•1990•Cited by: 5•References: 14

    The dynamical behavior of domestic political hostility is modeled in terms of the interaction between hostile (challenger) and ruling (regime) groups. The conditions under which the conflict situation will either settle down in a steady state or evolve in time are derived for various forms of collective action costs. The model presented is a general framework for explaining the various outcomes of the repression/dissent nexus as special cases of …

  • Stochastic evolution of a nonlinear model of diffusion of information

    Karmeshu, Karmeshu Karmeshu et al.•ARTICLE•Journal of Mathematical Sociology•1980•Cited by: 10•References: 2

    A theoretical method based on the concept of “system‐sized expansion” is applied to a generalization of Bartholomew's model of diffusion of information in a population of size N. The model considers a combination of mass‐mediated and interactively mediated messages, with the provision that the spreaders of information may not remain active for an indefinite period of time; it also takes into account the possibility that the parameters governing t…

  • Stochastic evolution of competing social groups

    Karmeshu, Karmeshu Karmeshu et al.•ARTICLE•Journal of Mathematical Sociology•1980•Cited by: 7•References: 1

    A model is considered for a situation in which two social groups compete with each other, ultimately resulting in the possible suppression of one of the groups. Using the method of system‐size expansion, an asymptotic analysis of the model, including the time evolution of both deterministic and stochastic aspects of the process, is carried out. The probability distribution of the maximum size attained by the weaker group, just before the commence…

  • A Dynamic Model of Domestic Political Conflict Process

    Open Access•Karmeshu, Vatsal Jain et al.•ARTICLE•Journal of Conflict Resolution•1990•Cited by: 5•References: 14

    The dynamical behavior of domestic political hostility is modeled in terms of the interaction between hostile (challenger) and ruling (regime) groups. The conditions under which the conflict situation will either settle down in a steady state or evolve in time are derived for various forms of collective action costs. The model presented is a general framework for explaining the various outcomes of the repression/dissent nexus as special cases of …

Physics (3 works) · Computer Science (2 works) · Mathematics (2 works) · Opinion Dynamics and Social Influence (2 works) · Psychology (2 works) · Social Psychology (2 works) · Social Psychology (2 works) · Statistics (2 works) · Stochastic process (2 works) · Action (physics (1 work)

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