Good book on PDE's at undergraduate level

In summary, a PDE, or partial differential equation, is a mathematical equation used to describe continuously varying physical phenomena. An undergraduate level book on PDEs introduces basic concepts and techniques for solving PDEs and should have clear explanations, a good balance of theory and applications, and plenty of examples and exercises. Prior knowledge of calculus is necessary to understand PDEs and an undergraduate level book can be used for self-study with a strong foundation in calculus and possibly assistance from a teacher or tutor.
  • #1
heman
361
0
Hi,,

Please suggest me an good book on PDE's at undergraduate level...whichever book i have seen ,they seem to me at a pretty high level...
Well i am studying the kind of stuff like
Method of Lagrange,Cauchy etc.

And even on Google,i couldn't find anything...
Pls help
 
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  • #2
introduction to ordinary diff eq's by daniel a marcus
 
  • #3


I would recommend the book "Partial Differential Equations: An Introduction" by Walter A. Strauss. This book is specifically designed for undergraduate students and covers topics such as the method of Lagrange, Cauchy, and other important methods in solving PDEs. It also includes numerous examples and exercises to help students understand the concepts better. Additionally, it has received positive reviews from students and professors alike, making it a highly recommended resource for undergraduate studies in PDEs. I hope this helps and good luck with your studies!
 

FAQ: Good book on PDE's at undergraduate level

What is a PDE?

A PDE, or partial differential equation, is a type of mathematical equation that involves multiple variables and their partial derivatives. It is used to describe physical phenomena that vary continuously in space or time.

What is an undergraduate level book on PDEs?

An undergraduate level book on PDEs is a textbook that introduces the basic concepts and techniques of solving PDEs at a level suitable for undergraduate students. It typically includes topics such as classification of PDEs, boundary value problems, and numerical methods.

What makes a good book on PDEs for undergraduate students?

A good book on PDEs for undergraduate students should have clear explanations, a good balance of theory and applications, and plenty of examples and exercises for practice. It should also be written in a language that is accessible to students without extensive mathematical background.

Is prior knowledge of calculus necessary to understand PDEs?

Yes, a solid understanding of calculus is necessary to understand PDEs. PDEs involve derivatives, which are a fundamental concept in calculus. It is recommended to have a strong foundation in single and multivariable calculus before studying PDEs.

Can an undergraduate level book on PDEs be used for self-study?

Yes, an undergraduate level book on PDEs can be used for self-study. However, it is recommended to have a basic understanding of calculus and linear algebra beforehand. It may also be helpful to have a study group or seek assistance from a teacher or tutor for more difficult concepts.

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