Autor/Autorin: Shinde Dr. Kishor J.
Dr. Kishor J. Shinde obtained his M.Sc.in Mathematics form University of Pune(India), M.Phil. and Ph.D.from SGBAU, Amravati. He has published two books & 28 research papers. He has more than 15 years of teaching experience at UG, PG level. He is presently working as a faculty of Mathematics at Dr. Panjabrao Deshmukh Krishi Vidyapeeth,Akola(MS)INDIA
The book provides a clear understanding of the subject of approximation of eigenvalues of ordinary differential operators.This study will provide useful information which can be used to project the direction and extend the results of J. Weidmann. The study of Sturm-Liouville differential operators are found to have applications in several branches of mathematical physics and quantum mechanics. Chapter II is concerned with linear operators and Sturm-Liouville differential expression. Chapter III deals with self- adjoint extension of Sturm-Liouville differential operators.Chapter IV deals with some advanced results about the generalized strong convergence of self-adjoint operators.
Über den Autor
Dr. Kishor J. Shinde obtained his M.Sc.in Mathematics form University of Pune(India), M.Phil. and Ph.D.from SGBAU, Amravati. He has published two books & 28 research papers. He has more than 15 years of teaching experience at UG, PG level. He is presently working as a faculty of Mathematics at Dr. Panjabrao Deshmukh Krishi Vidyapeeth,Akola(MS)INDIA
Klappentext
The book provides a clear understanding of the subject of approximation of eigenvalues of ordinary differential operators.This study will provide useful information which can be used to project the direction and extend the results of J. Weidmann. The study of Sturm-Liouville differential operators are found to have applications in several branches of mathematical physics and quantum mechanics. Chapter II is concerned with linear operators and Sturm-Liouville differential expression. Chapter III deals with self- adjoint extension of Sturm-Liouville differential operators.Chapter IV deals with some advanced results about the generalized strong convergence of self-adjoint operators.
