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Elementary number theory
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The study studies the problem naturally through relatively elementary results, including those from number theory and quadratic forms, to construct the formula to calculate the number of solutions of the aforementioned congruence.
8p
visergeyne
18-06-2024
1
0
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Ebook "Advanced number theory" presents the following content: Review of elementary number theory and croup theory; characters; some algebraic concepts; basis theorems; further applications of basis theorems; unique factorization and units; unique factorization into ideals; norms and ideal classes; glass structure in quadratic fields; class number formulas and primes in arithmetic progression; quadratic reciprucity; quadratic forms and ideals; compositions, orders, and genera.
283p
zizaybay1103
29-05-2024
2
2
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Continued part 1, part 2 of ebook "The essence of mathematics: Through elementary problems" provides readers with contents including: geometry; comparing geometry and arithmetic; regular and semi-regular tilings in the plane; ruler and compasses constructions for regular polygons; infinity - recursion, induction, infinite descent; induction in geometry, combinatorics and number theory; the harmonic series;...
210p
tieulangtran
28-09-2023
4
2
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Document present cryptosystems based on elementary number theory, cryptosystems based on elliptic curves, elementary number theory background, diffie-hellman key exchange, elgamal protocol, rsa cryptosystem...
26p
haphuonglan2021
25-04-2021
26
14
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(BQ) This book presents the mathematical knowledge needed for teaching, with an emphasis on why future teachers are learning the content, as well as when and how they will use it in the classroom. The Seventh Edition teaches the content in context to prepare today’s students for tomorrow’s classroom.
451p
nanhankhuoctai5
01-06-2020
13
2
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Elementary Number Theoryby W W L ChenPublisher: Macquarie University 2003Description:An introduction to the elementary techniques of number theory: division and factorization, arithmetic functions, congruences, quadratic residues, sums of integer squares, elementary prime number theory, Gauss sums and quadratic reciprocity.......
0p
nunongnuna
05-04-2013
77
6
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In general we do not like to wait. But reduction of the waiting time usually requires extra investments. To decide whether or not to invest, it is important to know the eect of the investment on the waiting time. So we need models and techniques to analyse such situations.In this course we treat a number of elementary queueing models. Attention is paid to methods for the analysis of these models, and also to applications of queueing models.
180p
dinhnhambk
04-04-2013
87
10
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We have attempted to explain the concepts which have been used and developed to model the stochastic dynamics of natural and biological systems. While the theory of stochastic differential equations and stochastic processes provide an attractive framework with an intuitive appeal to many problems with naturally induced variations, the solutions to such models are an active area of research, which is in its infancy. Therefore, this book should provide a large number of areas to research further.
253p
hotmoingay
03-01-2013
51
4
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A First Course in Discrete Mathematics I. Anderson Analytic Methods for Partial Differential Equations G. Evans, J. Blackledge, P. Yardley Applied Geometry for Computer Graphics and CAD D. Marsh Basic Linear Algebra, Second Edition T.S. Blyth and E.F. Robertson Basic Stochastic Processes Z. Brze´ niak and T. Zastawniak z Elementary Differential Geometry A. Pressley Elementary Number Theory G.A. Jones and J.M. Jones Elements of Abstract Analysis M. Ó Searcóid Elements of Logic via Numbers and Sets D.L. Johnson...
321p
bongbong_hong
13-12-2012
199
71
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Tham khảo sách 'elementary analytic functions complex functions theory a-1', giáo dục - đào tạo, cao đẳng - đại học phục vụ nhu cầu học tập, nghiên cứu và làm việc hiệu quả
145p
tuanloc_do
03-12-2012
58
5
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This text is based on a lecture course developed by the author and given to students in the second year of study in mathematics at Newcastle University. This has been written to provide a typical course (for students with a general mathematical background) that introduces the main ideas, concepts and techniques, rather than a wide-ranging and more general text on complex analysis.
174p
sn_buon
29-11-2012
58
2
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The prerequisites for this book are the “standard” first-semester course in number theory (with incidental elementary algebra) and elementary calculus. There is no lack of suitable texts for these prerequisites (for example, An Introduction to the Theory of Numbers, by 1. Niven and H. S. Zuckerman, John Wiley and Sons, 1960, cari be cited ...
283p
tiramisu0908
25-10-2012
72
17
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Mathematics has its own language with numbers as the alphabet. The language is given structure with the aid of connective symbols, rules of operation, and a rigorous mode of thought (logic). These concepts, which previously were explored in elementary mathematics courses such as geometry, algebra, and calculus, are reviewed in the following paragraphs
442p
vinush
18-09-2012
90
20
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