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عنوان
Stochastic geometric analysis with applications

پدید آورنده
/ Ovidiu Calin.,Calin, Ovidiu,

موضوع
Stochastic partial differential equations.,Stochastic analysis.,Geometric analysis.

رده

کتابخانه
Library of College of Science University of Tehran

محل استقرار
استان: Tehran ـ شهر: Tehran

Library of College of Science University of Tehran

تماس با کتابخانه : 61112616-66495290-021

INTERNATIONAL STANDARD BOOK NUMBER

Qualification
(eISBN)
(Number (ISBN
9789811283277

NATIONAL BIBLIOGRAPHY NUMBER

Number
E4632

LANGUAGE OF THE ITEM

.Language of Text, Soundtrack etc
انگلیسی
Language of Original Work
English

TITLE AND STATEMENT OF RESPONSIBILITY

Title Proper
Stochastic geometric analysis with applications
General Material Designation
[electronic resources: book]
First Statement of Responsibility
/ Ovidiu Calin.

.PUBLICATION, DISTRIBUTION, ETC

Place of Publication, Distribution, etc.
New Jersey
Name of Publisher, Distributor, etc.
: World Scientific
Date of Publication, Distribution, etc.
, [2024].

PHYSICAL DESCRIPTION

Specific Material Designation and Extent of Item
1 online resource.

INTERNAL BIBLIOGRAPHIES/INDEXES NOTE

Text of Note
Includes bibliographical references and index.

SUMMARY OR ABSTRACT

Text of Note
"This book is a comprehensive exploration of the interplay between Stochastic Analysis, Geometry, and Partial Differential Equations (PDEs). It aims to investigate the influence of geometry on diffusions induced by underlying structures, such as Riemannian or sub-Riemannian geometries, and examine the implications for solving problems in PDEs, mathematical finance, and related fields. The book aims to unify the relationships between PDEs, nonholonomic geometry, and stochastic processes, focusing on a specific condition shared by these areas known as the bracket-generating condition or Hormander's condition. The main objectives of the book are: 1. To unify the relationship between PDEs, nonholonomic geometry, and stochastic processes by examining the common condition imposed on vector fields in both fields. 2. To explore diffusions induced by underlying geometry, whether Riemannian or sub-Riemannian, and study how curvature affects the diffusion of Brownian movement along curves. 3. To compute heat kernels and fundamental solutions for various operators, using stochastic methods, and analyze their properties. 4. To investigate the dynamics of elliptic and sub-elliptic diffusions on different geometric structures and their applications. 5. To explore the connections between sub-elliptic differential systems and sub-Riemannian geometry. 6. To analyze the dynamics of LC-circuits using variational approaches and establish their relationship with stochastic analysis and geometric analysis. The intended audience for this book includes researchers and practitioners in mathematics, physics, and engineering, who are interested in stochastic techniques applied to geometry and PDEs, as well as their applications in mathematical finance and electrical circuits"--

TYPE OF ELECTRONIC RESOURCE NOTE

Text of Note
PDF file.

TOPICAL NAME USED AS SUBJECT

Entry Element
Stochastic partial differential equations.
Entry Element
Stochastic analysis.
Entry Element
Geometric analysis.

DEWEY DECIMAL CLASSIFICATION

Edition
23/eng/20231221

PERSONAL NAME - PRIMARY RESPONSIBILITY

Entry Element
Calin, Ovidiu,

ORIGINATING SOURCE

Country
Iran
Agency
University of Tehran. Library of College of Science
Date of Transaction
20250216115132.0
Cataloguing Rules (Descriptive Conventions))
rda

ELECTRONIC LOCATION AND ACCESS

Date and Hour of Consultation and Access
UT_SCI_BL_DB_1005032_0001.pdf

e

BL
278840
1

a
Y

Proposal/Bug Report

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