Elements of the Theory of Markov Processes and Their ApplicationsGraduate-level text and reference in probability, with numerous scientific applications. Nonmeasure-theoretic introduction to theory of Markov processes and to mathematical models based on the theory. Appendixes. Bibliographies. 1960 edition. |
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Page 324
Albert T. Bharucha-Reid. neutrons . The initial velocity of the liberated neutrons is high but is soon reduced as the ... neutron , and in Sec . 6.6C we determine the probability distribution of the time required for the lethargy of the ...
Albert T. Bharucha-Reid. neutrons . The initial velocity of the liberated neutrons is high but is soon reduced as the ... neutron , and in Sec . 6.6C we determine the probability distribution of the time required for the lethargy of the ...
Page 325
... neutron . It is also assumed that the collisions are such that , in the case of scattering , the increase of the lethargy of the neutron is independent of its value before collision . Let H ( 1 ) denote the distribution function of the ...
... neutron . It is also assumed that the collisions are such that , in the case of scattering , the increase of the lethargy of the neutron is independent of its value before collision . Let H ( 1 ) denote the distribution function of the ...
Page 331
... neutron density and neutron im- portance and the fluctuation of neutron density . Klahr [ 18 ] has used the theory of diffusion processes to calculate steady - state neutron distributions in moderator materials . In this approach the ...
... neutron density and neutron im- portance and the fluctuation of neutron density . Klahr [ 18 ] has used the theory of diffusion processes to calculate steady - state neutron distributions in moderator materials . In this approach the ...
Contents
Introduction | 1 |
Processes Discrete in Space and Time | 9 |
Processes Discrete in Space and Continuous in Time | 57 |
Copyright | |
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Other editions - View all
Elements of the Theory of Markov Processes and Their Applications A. T. Bharucha-Reid Limited preview - 2012 |
Elements of the Theory of Markov Processes and Their Applications Albert T. Bharucha-Reid Limited preview - 1997 |
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absorber applications assume assumptions asymptotic birth process birth-and-death process boundary branching processes cascade process cascade theory coefficient collision consider counter defined denote the number denote the probability deterministic differential equation diffusion equations diffusion processes discrete branching process distribution function E₁ electron-photon cascades energy epidemic exists expression Feller finite functional equation given Hence initial condition integral equation interval 0,t ionization Kolmogorov equations Laplace transform Let the random machine Markov chain Markov processes Math mathematical matrix Mellin transform method Monte Carlo methods neutron nonnegative nucleon number of individuals o(At obtain P₁ photon Poisson process population probability distribution problem Proc product density queueing system r₁ radiation Ramakrishnan random variable random variable X(t random walk recurrent satisfies sequence Statist stochastic model Stochastic Processes t₁ t₂ Takács tion transition probabilities X₁ zero дх