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Book
The Monster group and Majorana involutions
Author:
ISBN: 9780521889940 0521889944 9780511576812 9780511518133 0511518137 9780511515859 0511515855 0511576811 9780511517648 0511517645 1107201322 051151459X 0511517130 9781107201323 9780511517136 Year: 2009 Volume: 176 Publisher: Cambridge : Cambridge University Press,

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Abstract

This is the first book to contain a rigorous construction and uniqueness proof for the largest and most famous sporadic simple group, the Monster. The author provides a systematic exposition of the theory of the Monster group, which remains largely unpublished despite great interest from both mathematicians and physicists due to its intrinsic connection with various areas in mathematics, including reflection groups, modular forms and conformal field theory. Through construction via the Monster amalgam - one of the most promising in the modern theory of finite groups - the author observes some important properties of the action of the Monster on its minimal module, which are axiomatized under the name of Majorana involutions. Development of the theory of the groups generated by Majorana involutions leads the author to the conjecture that Monster is the largest group generated by the Majorana involutions.


Book
Isolated involutions in finite groups.
Author:
ISBN: 9780821888032 Year: 2013 Publisher: Providence American Mathematical Society


Book
Differential equations with involutions
Authors: ---
ISBN: 9462391203 9462391211 Year: 2015 Publisher: Paris : Atlantis Press : Imprint: Atlantis Press,

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Abstract

This monograph covers the existing results regarding Green’s functions for differential equations with involutions (DEI).The first part of the book is devoted to the study of the most useful aspects of involutions from an analytical point of view and the associated algebras of differential operators. The work combines the state of the art regarding the existence and uniqueness results for DEI and new theorems describing how to obtain Green’s functions, proving that the theory can be extended to operators (not necessarily involutions) of a similar nature, such as the Hilbert transform or projections, due to their analogous algebraic properties. Obtaining a Green’s function for these operators leads to new results on the qualitative properties of the solutions, in particular maximum and antimaximum principles.

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