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After the book starts with a general background in matrix, determinant and vector calculus, some very important aspects in mathematics such as Dirac Delta Function, Analyticity, Orthogonality, Singularity, etc., are described that are not covered separately in most of the books, which are definitely considered very useful in mathematical physics, along with `complex functions and series analysis`. Then, the most important `special functions` such as Hermite, Legendre, Laguerre, Chebyshev, are discussed in terms of their applications in quantum mechanics to bring interest in this subject.
Finally, starting with the Fourier series, the important `integral transforms`, such as Fourier, Laplace and Hilbert are described with an inclination towards `applications` for both undergraduate and postgraduate students in various branches of engineering as well as for readers doing postgraduate studies in general and applied sciences.
Although `tensor analysis` is not taught in many undergraduate courses; a short chapter is included at the end to briefly introduce the subject. This book is designed to evoke interests among the students as well as among the teachers on how to tackle various mathematical issues involved in the field of applications in order to get better mathematical insights and flavour. ISBN - 9788122422276
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Pages : 196
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