Handbook of Integral Equations by Andrei D. Polyanin, Alexander V. Manzhirov in pdf

 Handbook of Integral Equations by Andrei D. Polyanin, Alexander V. Manzhirov in pdf

this is the book Handbook of Integral Equations in pdf written  by Andrei D. Polyanin, Alexander V. Manzhirov, published by CRC-Press ,2008  of professors of  science faculties  universities  .

   

Information about the book

Language of the book: English language

Book Title: Handbook of Integral Equations

Scriptwriter: by Andrei D. Polyanin, Alexander V. Manzhirov

Year of printing:   CRC-Press ,2008

File Format:PDF

Number of chapters: 18 CHAPTER

Number of pages: 1143 pages

File Size: 75,10 MB

Contents

Part I. Exact Solutions of Integral Equations

1. Linear Equations of the First Kind with Variable Limit of Integration

2. Linear Equations of the Second Kind with Variable Limit of Integration

3. Linear Equations of the First Kind with Constant Limits of Integration

4. Linear Equations of the Second Kind with Constant Limits of Integration

5. Nonlinear Equations of the First Kind with Variable Limit of Integration

6. Nonlinear Equations of the Second Kind with Variable Limit of Integration

7. Nonlinear Equations of the First Kind with Constant Limits of Integration

8. Nonlinear Equations of the Second Kind with Constant Limits of Integration

Part II. Methods for Solving Integral Equations

9. Main Definitions and Formulas. Integral Transforms

10. Methods for Solving Linear Equations of the Form x to a K(x, t)y(t) dt = f(x)

11. Methods for Solving Linear Equations of the Form y(x) = x to a K(x, t)y(t) dt = f(x)

12. Methods for Solving Linear Equations of the Form b to a K(x, t)y(t) dt = f(x)

13. Methods for Solving Linear Equations of the Form y(x) – b to a K(x, t)y(t) dt = f(x) 625

14. Methods for Solving Singular Integral Equations of the First Kind

15. Methods for Solving Complete Singular Integral Equations

16. Methods for Solving Nonlinear Integral Equations

17. Methods for SolvingMultidimensional Mixed Integral Equations

18. Application of Integral Equations for the Investigation of Differential Equations

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