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The book starts from set theory and covers an advanced course in group theory and ring theory. A detailed study of field theory and its application to geometry is undertaken after a brief and concise account of vector spaces and linear transformations. One of the chapters discusses rings with chain conditions and Hilbert’s basis theorem. The book is replete with solved examples to provide ample opportunity to students to comprehend the subject.
For More Than Thirty Years Modern Algebra Has Served The Student Community As A Textbook For Introductory Courses On The Subject. The Book Starts From Set Theory And Covers An Advanced Course In Group Theory And Ring Theory. A Detailed Study Of Field Theo
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Engineering Mathematics II has been written for first year students of Calicut University. The book has been developed to facilitate physical interpretation of concepts and application of the various notions in engineering and technology. The solved examples given in the book are a significant value-addition. Author's long experience of teaching various grades of students has contributed towards the quality of this book. An emphasis on various techniques of solving complex problems will be of immense help to the students. KEY FEATURES • Brief but thorough discussion of theory • Examination-oriented approach • Techniques for solving difficult questions • Solutions to a large number of technical problems
s guidelines. The main intention behind the book is to equip students for competitive exams in the best possible way. Now, the natural question arises why one more book in addition to the available slot in the market. Books are flooded in plenty. However, some are books of the moment, very few books are of permanent value, dependable and long lasting source of knowledge. Because of its conceptual, comprehensive and in depth approach, it will be really helpful for all those students who do not have enough time or money to take classroom classes. This book is outcome of eighteen years of continuous and rigorous teaching experience. The book aims mastery over the fundamental theoretical concepts of organic chemistry for students which is must for success of entrance examinations (IIT-JEE / NEET etc.). Basic approach of book aims to clear all the basic concepts of organic chemistry as well as equipping students with the required skills to succeed in the entrance examinations.
Mathematics-II (Calculus, Ordinary Differential Equations and Complex Variable) for the paper BSC-104 of the latest AICTE syllabus has been written for the second semester engineering students of Indian universities. Paper BSC-104 is common for all streams except CS&E students. The book has been planned with utmost care in the exposition of concepts, choice of illustrative examples, and also in sequencing of topics. The language is simple, yet accurate. A large number of worked-out problems have been included to familiarize the students with the techniques to solving them, and to instil confidence. Authors’ long experience of teaching various grades of students has helped in laying proper emphasis on various techniques of solving difficult problems.
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Designed for the postgraduate students of mathematics, the book on Integral Equations equips the students with an in-depth and single-source coverage of the complete spectrum of Integral Equations, including the basic concepts, Fredholm integral equations, separable and symmetric kernels, solutions of integral equations, classical Fredholm theory, integral transform method, and so on. Divided into eight chapters, the text addresses the doubts and concerns of the students. Examples given in the chapters inculcate the habit to try to solve more and more problems based on integral equations and create confidence in students. Bridging the gap between theory and practice, the book offers Clear and concise presentation Systematic discussion of the concepts Numerous worked-out examples to make the students aware of problem-solving methodology Sufficient exercises containing ample unsolved questions along with their answers Practice questions with intermediate results to help students from practice point-of-view
Algebra | Partial Fractions | The Binomial Theorem | Exponential Theorem | The Logarithmic Series Theory Of Equations | Theory Of Equations | Reciprocal Equations | Newton-Rahson Method Matrices | Fundamental Concepts | Rank Of A Matrix | Linear Equations | Characteristic Roots And Vectors Finite Differences | Finite Differences | Interpolations: Newton'S Forward, Backward Interpolation | Lagrange'S Interpolation Trigonometry | Expansions | Hyperbolic Functions Differential Calculus | Successive Derivatives | Jacobians | Polar Curves Etc..