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Heinrich W Tegtmeyer

Biographic Data

ID5858902
NAMEHeinrich W Tegtmeyer
GIVEN NAMESHeinrich W
FAMILY NAMETegtmeyer
SIGNATURETEGTMEYER H W
AFFILIATIONSCornell University
VERIFIEDNo
TOTAL WORKS1
TOTAL CITATIONS7
WORKS AS AUTHOR1
WORKS AS EDITOR0
FIRST PUBLICATION YEAR1971
LATEST PUBLICATION YEAR1971
H-INDEX1
  • A finite model of mobility

    Neil W Henry, Robert Mcginnis et al.•ARTICLE•Journal of Mathematical Sociology•1971•Cited by: 7•References: 3

    The Markov chains with stationary transition probabilities have not proved satisfactory as a model of human mobility. A modification of this simple model is the ‘duration specific’ chain incorporating the axiom of cumulative inertia: the longer a person has been in a state the less likely he is to leave it. Such a process is a Markov chain with a denumerably infinite number of states, specifying both location and duration of time in the location.…

  • A finite model of mobility

    Neil W Henry, Robert Mcginnis et al.•ARTICLE•Journal of Mathematical Sociology•1971•Cited by: 7•References: 3

    The Markov chains with stationary transition probabilities have not proved satisfactory as a model of human mobility. A modification of this simple model is the ‘duration specific’ chain incorporating the axiom of cumulative inertia: the longer a person has been in a state the less likely he is to leave it. Such a process is a Markov chain with a denumerably infinite number of states, specifying both location and duration of time in the location.…

  • A finite model of mobility

    Neil W Henry, Robert Mcginnis et al.•ARTICLE•Journal of Mathematical Sociology•1971•Cited by: 7•References: 3

    The Markov chains with stationary transition probabilities have not proved satisfactory as a model of human mobility. A modification of this simple model is the ‘duration specific’ chain incorporating the axiom of cumulative inertia: the longer a person has been in a state the less likely he is to leave it. Such a process is a Markov chain with a denumerably infinite number of states, specifying both location and duration of time in the location.…

Computer Science (1 work) · Control and Dynamics of Mobile Robots (1 work)

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