Title
First Course In Partial Differential Equations Wit
Delivery time: 8-12 business days (International)
Suitable For Advanced Undergraduate And Graduate Students, This Text Presents The General Properties Of Partial Differential Equations, Including The Elementary Theory Of Complex Variables. Topics Include Onedimensional Wave Equation, Properties Of Elliptic And Parabolic Equations, Separation Of Variables And Fourier Series, Nonhomogeneous Problems, And Analytic Functions Of A Complex Variable. Solutions. 1965 Edition.
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This warranty strictly does not cover damages that arose from negligence, misuse, wear and tear, or not in accordance with product instructions (dropping the product, etc.).
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Frequently Asked Questions
- Q: What is the main focus of 'First Course in Partial Differential Equations'? A: This textbook primarily covers the general properties of partial differential equations, targeting advanced undergraduate and graduate students.
- Q: Who is the author of this textbook? A: The book is authored by H. F. Weinberger.
- Q: What topics are included in this book? A: Key topics include the one-dimensional wave equation, properties of elliptic and parabolic equations, separation of variables, Fourier series, nonhomogeneous problems, and analytic functions of a complex variable.
- Q: How many pages does the book have? A: The book contains a total of 446 pages.
- Q: What is the condition of the book? A: The item is listed as being in 'Good' condition.
- Q: What is the binding type of this edition? A: This edition of the book is bound in hardcover.
- Q: When was this textbook published? A: The book was published on June 20, 1965.
- Q: Is this book suitable for beginners in partial differential equations? A: This textbook is more suitable for advanced undergraduate and graduate students, not beginners.
- Q: Does the book include solutions to the problems? A: Yes, the book includes solutions to various problems presented within.
- Q: What edition is this book? A: This is the 1965 edition of 'First Course in Partial Differential Equations'.