The Ability of Students’ Mathematical Proof in the Introduction to Group Theory in terms of Gender Differences [PDF]
Sugeng Sutiarso
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W. Ledermann, Introduction to the Theory of Finite Groups (University Mathematical Texts, Oliver and Boyd, 5th edition, Edinburgh, 1964), x + 174 pp., 10s. 6d. [PDF]
C. J. Shaddock
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An Overview of the Relationship between Group Theory and Representation Theory to the Special Functions in Mathematical Physics [PDF]
Ryan D. Wasson, Robert Gilmore
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Morphological Group Theory of Soft Matter Structure - A New Mathematics of Natural Image Numbers
Ziqiang Zhou
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D. J. Benson, Representations and cohomology, Vol. 1: Basic representation theory of finite groups and associative algebras (Cambridge Studies in Advanced Mathematics 30, Cambridge University Press1991), pp. xii + 224, 0 521 36134 6, £25. [PDF]
T. H. Lenagan
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Imperfect Bifurcation in Structures and Materials: Engineering Use of Group-Theoretic Bifurcation Theory. Applied Mathematical Sciences, Vol 149 [PDF]
Kiyohiro Ikeda +2 more
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M. Aschbacher, Finite group theory (Cambridge studies in advanced mathematics 10, Cambridge University Press, 1986), ix + 274 pp., £22.50. [PDF]
J. D. P. Meldrum
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Quasirandomness in discrete mathematics, additive combinatorics and group theory
The main objective of this bachelor's thesis will be to present the concept of quasirandomness in various mathematical contexts while proving all the pertinent results. We will introduce the results of Fan Chung and Ronald Graham on quasirandom graphs and quasirandom sets, and the results of Timothy Gowers on quasirandom groups.
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Mathematical components for groups theory
Formal proof systems have evolved considerably in recent years. Success stories like formal proofs of the four color theorem or the prime numbers theorem have shown that formal proof systems have reached a level of maturity that enables them to tackle non-trivial mathematical problems.
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