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Mathematical Methods For Physicists Arfken Weber Harris
Published in the year 2012, this seventh edition of Mathematical Methods For Physicists provides the readers with key insights into the fundamentals of mathematics that are vital for aspiring physicists and engineers.Summary Of The BookMathematical Methods For Physicists provides aspiring engineers and scientists with key insights into mathematical concepts that they may need to understand as elementary researchers and students. The authors have ensured that the first chapter covers all the vital concepts needed by the readers to understand the latter chapters. This seventh edition consists of mathematical relations and proofs that are of great importance in the field of Physics.In total, there are 23 chapters in this book. Some chapters include Partial Differential Equations, More Special Functions, Ordinary Differential Equations, Tensors and Differential Forms, and Probability and Statistics. The authors have included several problems in each chapter, with the intent of making this edition interactive and enhancing the problem-solving skills of the readers. They have also added clear-cut diagrams to explain crucial concepts better.Although this seventh edition has the same features as its predecessor, it presents the readers with a more balanced guide into theory, examples, and explanation. This edition comprises updated notations, better organization, and a larger range of problems, based on several difficulty levels. The authors have also provided simple definitions for important concepts, along with detailed explanations of theorems and proofs.This book also comprises up-to-date examples, which will help the readers to grasp the concepts faster. Owing to its problem solving approach and application-oriented study of theorems, Mathematical Methods For Physicists is a surefire guide for students to achieve success academically and professionally.About The AuthorsGeorge Arfken is an author and physicist.Apart from this book, Arfken has written University Physics, and Essential Mathematical Methods For Physicists.Arfken completed his undergraduate degree in Engineering from Yale University in 1943, where he also finished his masters in Physics. He also earned a doctoral degree from Yale University in 1950. He served as a Professor of Physics at Miami University for almost three decades. He was also the Chair of the Physics Department at Miami University from 1956-1972. Arfken currently holds the position of an Emeritus Professor at Miami University.Hans Weber is an author.Weber completed his doctoral degree from Frankfurt in 1965. He currently serves as the Professor Emeritus in the Department of Physics at the University of Virginia. His main areas of research interest include the role played by spontaneous chiral symmetry breakdown in chiral and QCD quark models, gauge field theory, and quark dynamics in baryon resonances.
Mathematical Methods for Physics and Engineering Riley Hobson Bence
(Solutions available- Rs 350 Hard copy and Rs 200 soft copy, phone-9836800954) A comprehensive undergraduate textbook, Mathematical Methods For Physics And Engineering, 3rd Edition, is suitable for teaching Mathematics to students of all undergraduate courses in any of the physical sciences.Summary Of The BookThe authors have given lucid and detailed explanations of the topics that are covered in the text. The book has 800 exercises and many worked examples. The solutions of these are provided to the students and the instructors, in a separate manual. The even numbered exercises have not been solved by the authors, and can be used by the students as text exercises. The solutions of these exercises are provided to the instructors on a password protected site.The 3rd edition of Mathematical Methods For Physics And Engineering has been significantly reorganized, and many new topics have been included. Some of the newly introduced chapters include Quantum Operators, special functions of Physical Science, and practical applications of Variables and Integration Techniques.The chapters in the third edition include topics like Preliminary Calculus, Preliminary Algebra, Complex Numbers and Hyperbolic Functions, Partial Differentiation, Series and Limits, Vector Algebra, Vector Calculus, Multiple Integrals, Matrices and Vector Spaces, Fourier Series, Normal Modes, Line, Surface and Volume Integrals, Integral Transforms, Special Function, First Order Ordinary Differential Equations, and Higher Order Ordinary Differential Equations.Eigenfunction Methods For Differential Equations, Series Solutions of Ordinary Differential Equations, Partial Differential Equations: Separation Of Variables, Complex Variables, Application of Complex Variables, Calculus Of Variations, Tensors, Integral Equations, Numerical Methods, Representation Theory, Group Theory, Statistics, and Probability are the other topics covered in the book.About The AuthorsKen Riley is a Physics lecturer at the Cavendish Laboratory, Department of Physics, University of Cambridge.His other books include Essential Mathematical Methods for the Physical Sciences, Student Solution Manual for Essential Mathematical Methods, and Foundation Mathematics for the Physical Sciences.Rileys fields of research include experimental elementary particle physics and nuclear physics. He has been a part of many committees involved in the teaching and examining of Mathematics and Physics. He has over 40 years of teaching experience.A researcher at the Cavendish Laboratory, Mike Hobson is the Director of Studies in Natural Sciences, and is also a member of the Admissions Committee at Trinity Hall.His fields of research include cosmology and star formation.An experienced teacher of Mathematics and Physics, Dr. Stephen Bence is a postdoctoral researcher at Cavendish Laboratory.Formation of stars, and the structure of star-forming regions are his research interests. He is an experienced teacher and has taught Physics and Mathematics to A-Level students.
Algebra Volume I
In this edition the book is revised and enlarged to meet the requirements of the present syllabus of the B.Sc degree examination of South Indian Universities.This Book Contains Partial Fractions,Convergence and Divergence Series, Binomial, Exponential, Logarithmic Series,Summation of Series and Theory of Equations.
Computer science book
In this book the basic concepts of soft computing are dealt in detail with the relevant information and knowledge available for understanding the computing process. The various neural network concepts are explained with examples, highlighting the difference between various architectures. Fuzzy logic techniques have been clearly dealt with suitable examples. Genetic algorithm operators and the various classifications have been discussed in lucid manner, so that a beginner can understand the concepts with minimal effort. The book can be used as a handbook as well as a guide for students of all engineering disciplines, soft computing research scholars, management sector, operational research area, computer applications and for various professionals who work in this area. B. Tech (UG) students of ?CSE ?IT ?ECE College Libraries Research Scholars Operational Research Management SectorIn this book the basic concepts of soft computing are dealt in detail with the relevant information and knowledge available for understanding the computing process. The various neural network concepts are explained with examples, highlighting the difference between various architectures. Fuzzy logic techniques have been clearly dealt with suitable examples. Genetic algorithm operators and the various classifications have been discussed in lucid manner, so that a beginner can understand the concepts with minimal effort. The book can be used as a handbook as well as a guide for students of all engineering disciplines, soft computing research scholars, management sector, operational research area, computer applications and for various professionals who work in this area. Introduction Artificial Neural Network: An Introduction Supervised Learning Network Associative Memory Networks Unsupervised Learning Networks Special Networks Introduction to Fuzzy Logic, Classical Sets and Fuzzy Sets Classical Relations and Fuzzy Relations Membership Functions Defuzzification Fuzzy Arithmetic and Fuzzy Measu