Random Times for Markov Processes with Killing

Kondratiev Y, da Silva JL (2021)
Fractal and Fractional 5(4): 254.

Zeitschriftenaufsatz | Veröffentlicht | Englisch
 
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DOI
URN
urn:nbn:de:0070-pub-29598230
Autor*in
Kondratiev, YuriUniBi; da Silva, José Luís
Einrichtung
Fakultät für Mathematik
Abstract / Bemerkung
We consider random time changes in Markov processes with killing potentials. We study how random time changes may be introduced in these Markov processes with killing potential and how these changes may influence their time behavior. As applications, we study the parabolic Anderson problem, the non-local Schrödinger operators as well as the generalized Anderson problem.
Stichworte
Markov processes; killing potentials; inverse subordinators; Anderson problem
Erscheinungsjahr
2021
Zeitschriftentitel
Fractal and Fractional
Band
5
Ausgabe
4
Art.-Nr.
254
Urheberrecht / Lizenzen
Creative Commons Namensnennung 4.0 International Public License (CC-BY 4.0)
eISSN
2504-3110
Page URI
https://pub.uni-bielefeld.de/record/2959823

Zitieren

Kondratiev Y, da Silva JL. Random Times for Markov Processes with Killing. Fractal and Fractional. 2021;5(4): 254.
Kondratiev, Y., & da Silva, J. L. (2021). Random Times for Markov Processes with Killing. Fractal and Fractional, 5(4), 254. https://doi.org/10.3390/fractalfract5040254
Kondratiev, Yuri, and da Silva, José Luís. 2021. “Random Times for Markov Processes with Killing”. Fractal and Fractional 5 (4): 254.
Kondratiev, Y., and da Silva, J. L. (2021). Random Times for Markov Processes with Killing. Fractal and Fractional 5:254.
Kondratiev, Y., & da Silva, J.L., 2021. Random Times for Markov Processes with Killing. Fractal and Fractional, 5(4): 254.
Y. Kondratiev and J.L. da Silva, “Random Times for Markov Processes with Killing”, Fractal and Fractional, vol. 5, 2021, : 254.
Kondratiev, Y., da Silva, J.L.: Random Times for Markov Processes with Killing. Fractal and Fractional. 5, : 254 (2021).
Kondratiev, Yuri, and da Silva, José Luís. “Random Times for Markov Processes with Killing”. Fractal and Fractional 5.4 (2021): 254.
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Creative Commons Namensnennung 4.0 International Public License (CC-BY 4.0):
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Zuletzt Hochgeladen
2021-12-09T07:18:38Z
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13ca9adb18058d138e47ef6c283af558


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