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Partial Differential Equations

454.00

Partial Differential Equations by Dr. H. Kanwar is a comprehensive textbook for M.Sc. Mathematics students. It covers first and second-order partial differential equations, boundary value problems, Fourier series, and classical solution techniques with clear explanations, solved examples, and practice exercises.

Partial Differential Equations by Dr. H. Kanwar is a well-structured textbook designed for M.Sc. Mathematics students. As part of the Elite Advanced Level Series in Mathematics, this book provides a thorough understanding of partial differential equations through a concept-oriented and exam-focused approach.

The book covers essential topics including first-order partial differential equations, linear and non-linear PDEs, second-order equations, classification of PDEs, wave equation, heat equation, Laplace equation, Fourier series, separation of variables, boundary value problems, initial value problems, and practical applications. Each chapter contains detailed explanations, solved examples, important theorems, and practice exercises to strengthen conceptual understanding and analytical skills.

Prepared according to the latest university syllabus, this book is ideal for students of HPU, SPU, and other Indian universities. It also serves as a valuable reference for students preparing for NET, GATE, JAM, and other competitive mathematics examinations.

Key Features

  • Based on the latest M.Sc. Mathematics syllabus.
  • Comprehensive coverage of Partial Differential Equations.
  • Simple and concept-oriented explanations.
  • Detailed solved examples and practice exercises.
  • Covers Wave, Heat, and Laplace equations.
  • Includes Fourier Series and Separation of Variables.
  • Exam-focused content for HPU, SPU, and other universities.
  • Useful for NET, GATE, JAM, and postgraduate mathematics studies.
  • Authored by renowned mathematics educator Dr. H. Kanwar.

Whether you are preparing for university examinations or strengthening your knowledge of mathematical methods, Partial Differential Equations provides a solid theoretical foundation and practical problem-solving approach.

Weight 512 lbs
Dimensions 22 × 14 in

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