Numerous worked examples and exercises highlight this unified treatment of the Hermitian operator theory in its Hilbert Space setting.
Holland, Jr., is a professor of mathematics at the University of Massachusetts, Amherst..
About the Author: Samuel S.
Intuitively appealing to students in Applied mathematics, physics, and engineering, this volume is also a fine reference for Applied mathematicians, physicists, and theoretical engineers.
He has kept this text accessible to undergraduates by omitting proofs of some theorems but maintaining the core ideas of crucially important results. is a professor of mathematics at the University of Massachusetts, Amherst.
Holland, Jr.
Samuel S.
In addition, it surveys the Fourier transform as a unitary operator and demonstrates the use of various differentiation and integration techniques.
It derives the eigenvalues and eigenfunctions of classical Hermitian differential operators, develops the general theory of orthogonal bases in Hilbert space, and offers a comprehensive account of Schr dinger\'s equations.
Featuring full discussions of first and second order linear differential equations, the text introduces the fundamentals of Hilbert Space theory and Hermitian differential operators.
Its simple explanations of difficult subjects make it accessible to undergraduates as well as an ideal self-study guide.
Numerous worked examples and exercises highlight this unified treatment of the Hermitian operator theory in its Hilbert Space setting
