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Informal introduction to stochastic calculus with applications / Ovidiu Calin.

By: Material type: TextTextPublication details: Singapore : World Scientific, ©2015.Description: xiv, 315 p. : illustrations ; 26 cmISBN:
  • 9789814689915 (pbk)
Other title:
  • Introduction to stochastic calculus with applications
Subject(s): DDC classification:
  • 519.23 23 C154
Contents:
1. A Few Introductory Problems; 2. Basic Notions; 3. Useful Stochastic Processes; 4. Properties of Stochastic Processes; 5. Stochastic Integration; 6. Stochastic Differentiation; 7. Stochastic Integration Techniques; 8. Stochastic Differential Equations; 9. Applications of Brownian Motion; 10. Girsanov's Theorem and Brownian Motion; 11. Some Applications of Stochastic Calculus; 12. Hints and Solutions.
Summary: The goal of this book is to present Stochastic Calculus at an introductory level and not at its maximum mathematical detail. The author aims to capture as much as possible the spirit of elementary deterministic Calculus, at which students have been already exposed. This assumes a presentation that mimics similar properties of deterministic Calculus, which facilitates understanding of more complicated topics of Stochastic Calculus.
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Includes bibliographical references and index.

1. A Few Introductory Problems;
2. Basic Notions;
3. Useful Stochastic Processes;
4. Properties of Stochastic Processes;
5. Stochastic Integration;
6. Stochastic Differentiation;
7. Stochastic Integration Techniques;
8. Stochastic Differential Equations;
9. Applications of Brownian Motion;
10. Girsanov's Theorem and Brownian Motion;
11. Some Applications of Stochastic Calculus;
12. Hints and Solutions.

The goal of this book is to present Stochastic Calculus at an introductory level and not at its maximum mathematical detail. The author aims to capture as much as possible the spirit of elementary deterministic Calculus, at which students have been already exposed. This assumes a presentation that mimics similar properties of deterministic Calculus, which facilitates understanding of more complicated topics of Stochastic Calculus.

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