FRACTIONAL CONTACT MODEL IN THE CONTINUUM
Kochubei AN, Kondratiev Y (2015)
METHODS OF FUNCTIONAL ANALYSIS AND TOPOLOGY 21(2): 179-187.
Zeitschriftenaufsatz
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Autor*in
Kochubei, Anatoly N.;
Kondratiev, YuriUniBi
Einrichtung
Abstract / Bemerkung
We consider the evolution of correlation functions in a non-Markov version of the contact model in the continuum. The memory effects are introduced by assuming the fractional evolution equation for the statistical dynamics. This leads to a behavior of time-dependent correlation functions, essentially different from the one known for the standard contact model.
Stichworte
Contact model in the continuum;
correlation functions;
Caputo-Djrbashian;
fractional derivative;
Mittag-Leffler function
Erscheinungsjahr
2015
Zeitschriftentitel
METHODS OF FUNCTIONAL ANALYSIS AND TOPOLOGY
Band
21
Ausgabe
2
Seite(n)
179-187
ISSN
1029-3531
Page URI
https://pub.uni-bielefeld.de/record/2917114
Zitieren
Kochubei AN, Kondratiev Y. FRACTIONAL CONTACT MODEL IN THE CONTINUUM. METHODS OF FUNCTIONAL ANALYSIS AND TOPOLOGY. 2015;21(2):179-187.
Kochubei, A. N., & Kondratiev, Y. (2015). FRACTIONAL CONTACT MODEL IN THE CONTINUUM. METHODS OF FUNCTIONAL ANALYSIS AND TOPOLOGY, 21(2), 179-187.
Kochubei, Anatoly N., and Kondratiev, Yuri. 2015. “FRACTIONAL CONTACT MODEL IN THE CONTINUUM”. METHODS OF FUNCTIONAL ANALYSIS AND TOPOLOGY 21 (2): 179-187.
Kochubei, A. N., and Kondratiev, Y. (2015). FRACTIONAL CONTACT MODEL IN THE CONTINUUM. METHODS OF FUNCTIONAL ANALYSIS AND TOPOLOGY 21, 179-187.
Kochubei, A.N., & Kondratiev, Y., 2015. FRACTIONAL CONTACT MODEL IN THE CONTINUUM. METHODS OF FUNCTIONAL ANALYSIS AND TOPOLOGY, 21(2), p 179-187.
A.N. Kochubei and Y. Kondratiev, “FRACTIONAL CONTACT MODEL IN THE CONTINUUM”, METHODS OF FUNCTIONAL ANALYSIS AND TOPOLOGY, vol. 21, 2015, pp. 179-187.
Kochubei, A.N., Kondratiev, Y.: FRACTIONAL CONTACT MODEL IN THE CONTINUUM. METHODS OF FUNCTIONAL ANALYSIS AND TOPOLOGY. 21, 179-187 (2015).
Kochubei, Anatoly N., and Kondratiev, Yuri. “FRACTIONAL CONTACT MODEL IN THE CONTINUUM”. METHODS OF FUNCTIONAL ANALYSIS AND TOPOLOGY 21.2 (2015): 179-187.
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