Inbunden, Engelska, 2020
Del 9 i serien Bocconi & Springer Series
Asymptotic Analysis of Unstable Solutions of Stochastic Differential Equations
Av Grigorij Kulinich, Svitlana Kushnirenko, Yuliya Mishura
439 kr
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Beskrivning
Produktinformation
- Utgivningsdatum: 2020-04-30
- Mått: 155 x 235 x 20 mm
- Vikt: 501 g
- Format: Inbunden
- Språk: Engelska
- Serie: Bocconi & Springer Series
- Antal sidor: 240
- Förlag: Springer Nature Switzerland AG
- ISBN: 9783030412906
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Mer information
Prof. Grigorij Kulinich received his PhD in probability and statistics from Kyiv University in 1968 and completed his postdoctoral degree in probability and statistics (Habilitation) in 1981. His research work focuses mainly on asymptotic problems of stochastic differential equations with nonregular dependence on parameter, theory of stochastic differential equations, and theory of stochastic processes. He is the author of more than 150 published papers. Prof. Yuliya Mishura received her PhD in probability and statistics from Kyiv University in 1978 and completed her postdoctoral degree in probability and statistics (Habilitation) in 1990. She is currently a professor at Taras Shevchenko National University of Kyiv. She is the author/coauthor of more than 270 research papers and 9 books. Her research interests include theory and statistics of stochastic processes, stochastic differential equations, fractional processes, stochastic analysis,and financial mathematics.Dr. Svitlana Kushnirenko is an Associate Professor in the Department of General Mathematics, Taras Shevchenko National University of Kyiv, where she also completed her PhD in probability and statistics in 2006. Her research interests include theory of stochastic differential equations and stochastic analysis. She is the author of 20 papers.
Recensioner i media
“The book will be of interest to anybody working in stochastic analysis and its applications, from master and PhD students to professional researchers. Applied scientists can also benefit from this book by seeing efficient methods to deal with unstable processes.” (Jordan M. Stoyanov, zbMATH 1456.60002, 2021)
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