An Advanced Arithmetic, Theoretical and Practical
Author: James William Nicholson
Publisher:
Published: 1889
Total Pages: 408
ISBN-13:
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Author: James William Nicholson
Publisher:
Published: 1889
Total Pages: 408
ISBN-13:
DOWNLOAD EBOOKAuthor: John Petrovic
Publisher: CRC Press
Published: 2013-11-01
Total Pages: 564
ISBN-13: 1466565640
DOWNLOAD EBOOKSuitable for a one- or two-semester course, Advanced Calculus: Theory and Practice expands on the material covered in elementary calculus and presents this material in a rigorous manner. The text improves students' problem-solving and proof-writing skills, familiarizes them with the historical development of calculus concepts, and helps them unders
Author: John Brook SMITH
Publisher:
Published: 1860
Total Pages: 198
ISBN-13:
DOWNLOAD EBOOKAuthor: J. M. Landsberg
Publisher: Cambridge University Press
Published: 2017-09-28
Total Pages: 353
ISBN-13: 110819141X
DOWNLOAD EBOOKTwo central problems in computer science are P vs NP and the complexity of matrix multiplication. The first is also a leading candidate for the greatest unsolved problem in mathematics. The second is of enormous practical and theoretical importance. Algebraic geometry and representation theory provide fertile ground for advancing work on these problems and others in complexity. This introduction to algebraic complexity theory for graduate students and researchers in computer science and mathematics features concrete examples that demonstrate the application of geometric techniques to real world problems. Written by a noted expert in the field, it offers numerous open questions to motivate future research. Complexity theory has rejuvenated classical geometric questions and brought different areas of mathematics together in new ways. This book will show the beautiful, interesting, and important questions that have arisen as a result.
Author: Henri Cohen
Publisher: Springer Science & Business Media
Published: 2012-10-29
Total Pages: 591
ISBN-13: 1441984895
DOWNLOAD EBOOKWritten by an authority with great practical and teaching experience in the field, this book addresses a number of topics in computational number theory. Chapters one through five form a homogenous subject matter suitable for a six-month or year-long course in computational number theory. The subsequent chapters deal with more miscellaneous subjects.
Author: JAMES WILLIAM. NICHOLSON
Publisher:
Published: 2019
Total Pages: 0
ISBN-13: 9781033898673
DOWNLOAD EBOOKAuthor: Alexander Trotter
Publisher:
Published: 1872
Total Pages: 174
ISBN-13:
DOWNLOAD EBOOKAuthor: George E. Andrews
Publisher: Courier Corporation
Published: 2012-04-30
Total Pages: 292
ISBN-13: 0486135101
DOWNLOAD EBOOKUndergraduate text uses combinatorial approach to accommodate both math majors and liberal arts students. Covers the basics of number theory, offers an outstanding introduction to partitions, plus chapters on multiplicativity-divisibility, quadratic congruences, additivity, and more.
Author: James THOMSON (LL.D., Professor of Mathematics in the University of Glasgow.)
Publisher:
Published: 1825
Total Pages: 304
ISBN-13:
DOWNLOAD EBOOKAuthor: Lloyd N. Trefethen
Publisher: SIAM
Published: 2019-01-01
Total Pages: 375
ISBN-13: 1611975948
DOWNLOAD EBOOKThis is a textbook on classical polynomial and rational approximation theory for the twenty-first century. Aimed at advanced undergraduates and graduate students across all of applied mathematics, it uses MATLAB to teach the fields most important ideas and results. Approximation Theory and Approximation Practice, Extended Edition differs fundamentally from other works on approximation theory in a number of ways: its emphasis is on topics close to numerical algorithms; concepts are illustrated with Chebfun; and each chapter is a PUBLISHable MATLAB M-file, available online. The book centers on theorems and methods for analytic functions, which appear so often in applications, rather than on functions at the edge of discontinuity with their seductive theoretical challenges. Original sources are cited rather than textbooks, and each item in the bibliography is accompanied by an editorial comment. In addition, each chapter has a collection of exercises, which span a wide range from mathematical theory to Chebfun-based numerical experimentation. This textbook is appropriate for advanced undergraduate or graduate students who have an understanding of numerical analysis and complex analysis. It is also appropriate for seasoned mathematicians who use MATLAB.