
Mathematical Physics by HK Dass PDF Download: This book is very useful for Engineering, BSc, and MSc physics students. Mathematical topics related to physics are covered in this book very well. You can easily download the HK Dass Mathematical Physics book in the English language through the links given below on our website.
Mathematical Physics by HK Dass PDF
Mathematical Physics by HK Dass is an excellent book on Mathematical Methods of Physics for students preparing for the MSc, BSc, and NET exams. There are many solved examples in this book. It is one of the best books for undergraduate and postgraduate physics students for strengthening their mathematical basis in physics.
A good understanding of mathematical concepts is an important part of understanding modern physics, and this book provides readers with that understanding. There are 49 chapters in the textbook that cover a wide range of topics covering the syllabuses of all major universities. There are a number of important topics covered in these chapters, including vectors, integration, beta and gamma functions, differential equations, complex numbers, matrices, and determinants of matrices, as well as Laplace transformations.
Comprehensive: Covers major university syllabuses. Including as many as 49 chapters with over 1600 examples and 225 exercises, this book is student-friendly in the way that it goes in-depth on the subject. For graduate students, this book is very important to book for understanding mathematical concepts.
Mathematical Physics by HK Dass book covers the syllabus of B.Sc Physics, B.Sc Electronics, and M.Sc. (Physics) from various universities. There are five units in the book. There are also shorter and simpler chapters within each unit so that the subject matter can be easily followed by the reader. The text is very lucid and simple. By using this book, students would be able to get high scores in their examinations while also developing a greater sense of intellectual curiosity.
Contents of Mathematical Physics S Chand Book
- Review of vector Algebra
- Differentiation of vectors
- Integration of vectors
- Orthogonal Curvilinear coordinates
- Double Integrals
- Application of the double Integrals
- Triple integration
- Application of Triple integration
- Gamma, Beta function
- Theory of errors
- Fourier series
- Differential equations of the first order
- Linear differential equations of second order
- Cauchy–Euler equations, method of variation of parameters
- Differential equations of other types
- Coupled differential equations
- Applications to differential equations
- Calculus of variation
- Maxima and Minima of functions (two variables)
- Complex Numbers
- Expansion of Trigonometric Functions
- Functions of a complex variable, analytic function
- Conformal transformation
- Complex integration
- Taylor’s and Laurent’s series
- The calculus of residues (integration)
- Series solutions of second-order differential equations
- Legendre functions
- Bessel functions
- Hermite function
- Laguerre’s functions
- Abstract vector spaces
- Vectors in RN
- Linear transformations
- Basis of null space, row space, and column space
- Real inner product spaces
- Determinants
- Algebra of matrices
- Rank of matrix
- Consistency of linear system of equations and their solution (linear dependence)
- Eigenvalues, Eigenvector, Cayley Hamilton theorem, Diagonalisation (complex and Unitary matrices)
- First-order Lagrange’s linear and non-linear partial differential equations
- Linear and non-linear partial differential equations with constant coefficients of 2nd order
- Applications of partial differential equations
- Integral transforms
- Laplace transform
- Inverse Laplace transforms (solution of differential equations)
- Dirac-delta function
- Tensor analysis.
About HK Dass Mathematical Physics PDF
Book Name | Mathematical Physics |
Author | HK Dass |
Pages | 1140 |
Publisher | S Chand Publishing |
Release Date | 1 January 2019 |
Format | |
Language | English |
The University of Hull, England, awarded H K Dass a British Scholarship for Specialist Study in Advanced Mathematics in 1971-72. He is M.Sc. (Mathematics) First Division, college topper. Author of more than 30 books for engineers and 15 for schools, he is an established and prolific author.
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