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Course In Vector And Matrix Analysis For Engineers And Physicists at Meripustak

Course In Vector And Matrix Analysis For Engineers And Physicists by S Sengupta and A K Mukhopadhyay, Wiley India

Books from same Author: S Sengupta and A K Mukhopadhyay

Books from same Publisher: Wiley India

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  • General Information  
    Author(s)S Sengupta and A K Mukhopadhyay
    PublisherWiley India
    ISBN9789389633146
    Pages280
    BindingPaperback
    LanguageEnglish
    Publish YearFebruary 2020

    Description

    Wiley India Course In Vector And Matrix Analysis For Engineers And Physicists by S Sengupta and A K Mukhopadhyay

    With the advancement of technology and general science, the applications of Mathematics becoming more and more extensive requiring on in-depth knowledge of different mathematical tools. This volume introduces students of Engineering and Physics to those areas of Mathematics which, from a modern point of view, seem to be very important in connection with practical problems. Almost all the chapters contained in the book deal with various aspects and applications of vector and matrices. The applications have established them as important tools for solving physical and engineering systems. About the Author Dr. Asok Kumar Mukhopadhyay is former Vice-Chancellor, Tripura University; former Sir R.B. Ghosh Professor in Electrical Engineering, Department of Applied Physics, Faculty of Technology and former Dean, Faculty of Engineering and Technology, University of Calcutta. His fields of interest include Modelling of Continuous and Discontinuous Systems of Electrical Engineering and Electronics and Microprocessor applications in the area of Monitoring, Control, Protection and Instrumentation. Dr. Samarjit Sengupta is a Senior Lecturer in Electrical Engineering Department of Applied Physics, University of Calcutta. His fields of interest include Power System Operation, Control and Protection. He has published a number of technical papers in national and international journals. TABLE OF CONTENTS BOOK REVIEW Vector Fundamentals Product of Vectors Vector Calculus Gradient, Divergence and Curl of Vectors Line Integral, Surface Integral and Volume Integral of Vector Fields The Divergence Theorem Stoke’s Theorem and Green’s Theorem Matrix Fundamentals Matrix Product Matrix Inversion Rank of a Matrix and Elementary Transformations Linear and Simultaneous Linear Equations Characteristic Equation, Eigenvalues and Eigenvectors Index



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