An Introduction to the Geometry of Stochastic Flows
β Scribed by Fabrice Baudoin
- Publisher
- Imperial College Press
- Year
- 2005
- Tongue
- English
- Leaves
- 152
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Synopsis
This book aims to provide a self-contained introduction to the local geometry of the stochastic flows. It studies the hypoelliptic operators, which are written in Hormander's form, by using the connection between stochastic flows and partial differential equations. The book stresses the author's view that the local geometry of any stochastic flow is determined very precisely and explicitly by a universal formula referred to as the Chen-Strichartz formula. The natural geometry associated with the Chen-Strichartz formula is the sub-Riemannian geometry, and its main tools are introduced throughout the text.
π SIMILAR VOLUMES
This book aims to provide a self-contained introduction to the local geometry of the stochastic flows. It studies the hypoelliptic operators, which are written in HΓΆrmanderβs form, by using the connection between stochastic flows and partial differential equations. <P>The book stresses the author
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<p>Leading experts present a unique, invaluable introduction to the study of the geometry and typology of fluid flows. From basic motions on curves and surfaces to the recent developments in knots and links, the reader is gradually led to explore the fascinating world of geometric and topological fl
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This book provides an accessible yet rigorous first reference for readers interested in learning how to model and analyze cellular network performance using stochastic geometry. In addition to the canonical downlink and uplink settings, analyses of heterogeneous cellular networks and dense cellular