<br> <p>This book discusses some aspects of the theory of partial differential equations from the viewpoint of probability theory. It is intended not only for specialists in partial differential equations or probability theory but also for specialists in asymptotic methods and in functional analys
Functional Integration and Partial Differential Equations
β Scribed by Mark I. Freidlin
- Publisher
- Princeton University Press
- Year
- 1985
- Tongue
- English
- Leaves
- 559
- Series
- Annals of Mathematics Studies 109
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Synopsis
This book discusses some aspects of the theory of partial differential equations from the viewpoint of probability theory. It is intended not only for specialists in partial differential equations or probability theory but also for specialists in asymptotic methods and in functional analysis. It is also of interest to physicists who use functional integrals in their research. The work contains results that have not previously appeared in book form, including research contributions of the author.
π SIMILAR VOLUMES
<br> <p>This book discusses some aspects of the theory of partial differential equations from the viewpoint of probability theory. It is intended not only for specialists in partial differential equations or probability theory but also for specialists in asymptotic methods and in functional analys
Provides the first self-contained account of integro-differential equations of the Barbashin type and partial integral operators--including existence, uniqueness, stability, and perturbation results.
Three authors, from Germany, Russia, and Belorussia, examine the two related notions. They describe partial integral operators as linear or nonlinear operators with integrals that depend on a parameter. The integro-differential equations are of the Barbashin type in that the right-hand sides contain
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<p>This book discusses some aspects of the theory of partial differential equations from the viewpoint of probability theory. It is intended not only for specialists in partial differential equations or probability theory but also for specialists in asymptotic methods and in functional analysis. It