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Abstract Algebra. India

207 ج.م.

* Publisher‎:‎ PHI Learning * Copyright‎:‎ 2015 * Language‎:‎ English * ISBN13 ‎:‎ 9788120351493 * Number Of Pages‎:‎ 408 pages * Edition‎:‎ 3 Appropriate for undergraduate courses‎,‎ this third edition has new chapters on Galois Theory and Module Theory‎,‎ new solved problems and additional exercises in the chapters on group ... المزيد عند جوميا

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تفاصيل المنتج

  • أفضل سعر لـ Abstract Algebra. India من جوميا فى مصر هو 207 ج.م.
  • طرق الدفع المتاحة هى
    دفع عند الاستلامبطاقة ائتمانيةالدفع البديل
  • تكلفة التوصيل هى 15 ج.م., والتوصيل فى خلال 2-5 أيام
  • أول ظهور لهذا المنتج كان فى مارس 21, 2016

المواصفات الفنية

SKU:JU030BKAJO01NAFAMZ
Model:BACCAH - 9788120351493
Main Material:Paperback
Author:Dipak Chatterjee

وصف جوميا

  • Publisher‎:‎ PHI Learning
  • Copyright‎:‎ 2015
  • Language‎:‎ English
  • ISBN13 ‎:‎ 9788120351493
  • Number Of Pages‎:‎ 408 pages
  • Edition‎:‎ 3

Appropriate for undergraduate courses‎,‎ this third edition has new chapters on Galois Theory and Module Theory‎,‎ new solved problems and additional exercises in the chapters on group theory‎,‎ boolean algebra and matrix theory‎.‎The text offers a systematic‎,‎ well‎-planned‎,‎ and elegant treatment of the main themes in abstract algebra‎.‎ It begins with the fundamentals of set theory‎,‎ basic algebraic structures such as groups and rings‎,‎ and special classes of rings and domains‎,‎ and then progresses to extension theory‎,‎ vector space theory and finally the matrix theory‎.‎ The boolean algebra by virtue of its relation to abstract algebra also finds a proper place in the development of the text‎.‎The students develop an understanding of all the essential results such as the Cayley’s theorem‎,‎ the Lagrange’s theorem‎,‎ and the Isomorphism theorem‎,‎ in a rigorous and precise manner‎.‎Sufficient numbers of examples have been worked out in each chapter so that the students can grasp the concepts‎,‎ the ideas‎,‎ and the results of structure of algebraic objects in a comprehensive way‎.‎ The chapter‎-end exercises are designed to enhance the student’s ability to further explore and interconnect various essential notions‎.‎Besides undergraduate students of mathematics‎,‎ this text is equally useful for the postgraduate students of mathematics‎.‎

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