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A Basic Course in Partial Differential Equations
 
Qing Han University of Notre Dame, Notre Dame, IN
A Basic Course in Partial Differential Equations
Hardcover ISBN:  978-0-8218-5255-2
Product Code:  GSM/120
List Price: $99.00
MAA Member Price: $89.10
AMS Member Price: $79.20
eBook ISBN:  978-1-4704-1181-7
Product Code:  GSM/120.E
List Price: $85.00
MAA Member Price: $76.50
AMS Member Price: $68.00
Hardcover ISBN:  978-0-8218-5255-2
eBook: ISBN:  978-1-4704-1181-7
Product Code:  GSM/120.B
List Price: $184.00 $141.50
MAA Member Price: $165.60 $127.35
AMS Member Price: $147.20 $113.20
A Basic Course in Partial Differential Equations
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A Basic Course in Partial Differential Equations
Qing Han University of Notre Dame, Notre Dame, IN
Hardcover ISBN:  978-0-8218-5255-2
Product Code:  GSM/120
List Price: $99.00
MAA Member Price: $89.10
AMS Member Price: $79.20
eBook ISBN:  978-1-4704-1181-7
Product Code:  GSM/120.E
List Price: $85.00
MAA Member Price: $76.50
AMS Member Price: $68.00
Hardcover ISBN:  978-0-8218-5255-2
eBook ISBN:  978-1-4704-1181-7
Product Code:  GSM/120.B
List Price: $184.00 $141.50
MAA Member Price: $165.60 $127.35
AMS Member Price: $147.20 $113.20
  • Book Details
     
     
    Graduate Studies in Mathematics
    Volume: 1202011; 293 pp
    MSC: Primary 35

    This is a textbook for an introductory graduate course on partial differential equations. Han focuses on linear equations of first and second order. An important feature of his treatment is that the majority of the techniques are applicable more generally. In particular, Han emphasizes a priori estimates throughout the text, even for those equations that can be solved explicitly. Such estimates are indispensable tools for proving the existence and uniqueness of solutions to PDEs, being especially important for nonlinear equations. The estimates are also crucial to establishing properties of the solutions, such as the continuous dependence on parameters.

    Han's book is suitable for students interested in the mathematical theory of partial differential equations, either as an overview of the subject or as an introduction leading to further study.

    Readership

    Advanced undergraduate and graduate students interested in PDEs.

  • Table of Contents
     
     
    • Chapters
    • Chapter 1. Introduction
    • Chapter 2. First-order differential equations
    • Chapter 3. An overview of second-order PDEs
    • Chapter 4. Laplace equations
    • Chapter 5. Heat equations
    • Chapter 6. Wave equations
    • Chapter 7. First-order differential systems
    • Chapter 8. Epilogue
  • Reviews
     
     
    • The book is very well-written, the proofs are given in full detail, and each chapter ends with a list of exercises. Note that the author puts emphasis on the main ideas and methods rather than on various generalizations.

      Mathematical Reviews
  • Requests
     
     
    Review Copy – for publishers of book reviews
    Desk Copy – for instructors who have adopted an AMS textbook for a course
    Examination Copy – for faculty considering an AMS textbook for a course
    Permission – for use of book, eBook, or Journal content
    Accessibility – to request an alternate format of an AMS title
Volume: 1202011; 293 pp
MSC: Primary 35

This is a textbook for an introductory graduate course on partial differential equations. Han focuses on linear equations of first and second order. An important feature of his treatment is that the majority of the techniques are applicable more generally. In particular, Han emphasizes a priori estimates throughout the text, even for those equations that can be solved explicitly. Such estimates are indispensable tools for proving the existence and uniqueness of solutions to PDEs, being especially important for nonlinear equations. The estimates are also crucial to establishing properties of the solutions, such as the continuous dependence on parameters.

Han's book is suitable for students interested in the mathematical theory of partial differential equations, either as an overview of the subject or as an introduction leading to further study.

Readership

Advanced undergraduate and graduate students interested in PDEs.

  • Chapters
  • Chapter 1. Introduction
  • Chapter 2. First-order differential equations
  • Chapter 3. An overview of second-order PDEs
  • Chapter 4. Laplace equations
  • Chapter 5. Heat equations
  • Chapter 6. Wave equations
  • Chapter 7. First-order differential systems
  • Chapter 8. Epilogue
  • The book is very well-written, the proofs are given in full detail, and each chapter ends with a list of exercises. Note that the author puts emphasis on the main ideas and methods rather than on various generalizations.

    Mathematical Reviews
Review Copy – for publishers of book reviews
Desk Copy – for instructors who have adopted an AMS textbook for a course
Examination Copy – for faculty considering an AMS textbook for a course
Permission – for use of book, eBook, or Journal content
Accessibility – to request an alternate format of an AMS title
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