Back to Network
3
Shared Docs
3
Same-Page
3 / 3
Mentions
Document Mentions (3 shared documents)
2 mentions1 same-page
Page ?Same page
haviors or strategies. When both players are present. each step is a symmetric two-player game. The overall survival of the two individuals forms a Markov chain. As the number of iterations tends to infinity, all probabilities of survival decrease to Zero. We obtain general, analytical results for n-st
. A..2001. Partnership. J. Theoret. Biol. 208.457-474. Eshel. I.. Weinshall. D.. 1988. Cooperation in a repeated game with random payment function. J. Appl. Probab. 25.478-491. Ewer's. W.J.. 2004. Mathematical Population Genetics. Volume I: Theoretical Foun- dations. Springer-Verlag. Berlin. Fisher. RA
2 mentions1 same-page
Page ?Same page
given time [35]. Then we can use the fixation probabilities, or their large N asymptotic values [5, 155], and describe the system effectively as a Markov process on n homogeneous strategy states. This description, however, can lead to very different conditions for arbitrary selection and for weak sele
a. The coalescent. Stochastic Processes and Their Applica- tions, 13, 235-248. [72] Kingman, J. F. C., 1982b. On the genealogy of large populations. J. Appl. Probability, 19A, 27-43. [73] Kingman, J. F. C., 2000. Origins of the coalescent. 1974-1982. Genetics, 156(4), 1461-1463. [74] Lehmann, L., Kell
2 mentions1 same-page
Page ?Same page
d in discrete conductance events with a small set of characteristic open and closed times. The distributions of each of could be fitted with its own, Markov process derived, exponential. With technical advances and improved temporal resolution, more characteristic times and their associated a = 2 exponent
., Ladin, Z., Wei, J.Y., Goldberger, A.L. (1995) Is walking a random walk? Evidence for long range correlations in the stride interval of human gait. J. Appl. Physiol. 78:349-358 Hausdorff. J.M., Purdon, P.L., Peng, C.-K., Ladin, Z., Wei, J.Y., Goldberger, A.L. (1996) Fractal dynamics of human gait stabil
Sponsored
Mutual Connections (46)
Entities connected to both Markov and J. Appl
George W. Bush
PERSON7 w/ Markov·3 w/ J.
Martin Nowak
PERSON7 w/ Markov·3 w/ J.
MIT Press
ORGANIZATION7 w/ Markov·3 w/ J.
Clarendon
ORGANIZATION4 w/ Markov·3 w/ J.
ET
Emmy Taylor
PERSON4 w/ Markov·3 w/ J.
University of Oxford
ORGANIZATION5 w/ Markov·2 w/ J.
Dynamical Systems
ORGANIZATION4 w/ Markov·3 w/ J.
SC
Schuster
PERSON4 w/ Markov·3 w/ J.
Harvard University
ORGANIZATION4 w/ Markov·2 w/ J.
TH
Theor
PERSON3 w/ Markov·3 w/ J.
University Press
ORGANIZATION3 w/ Markov·3 w/ J.
Princeton University
ORGANIZATION3 w/ Markov·3 w/ J.
Springer-Verlag
ORGANIZATION4 w/ Markov·2 w/ J.
Hawks
PERSON3 w/ Markov·2 w/ J.
Prince Andrew
PERSON3 w/ Markov·2 w/ J.
Morgan Stanley
ORGANIZATION3 w/ Markov·2 w/ J.
JG
Jack Goldberger
PERSON3 w/ Markov·2 w/ J.
Clarendon Press
ORGANIZATION3 w/ Markov·2 w/ J.
Zeeman
ORGANIZATION3 w/ Markov·2 w/ J.
MA
Markovian
PERSON3 w/ Markov·2 w/ J.