Finite soluble groups
by Doerk, Klaus, Hawkes, Trevor O.
fromDe Gruyter expositions in mathematics
0
Type: Book
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Finite soluble groups
by Doerk, Klaus, Hawkes, Trevor O.
fromDe Gruyter expositions in mathematics
0
Type: Book
Finite soluble groups
by Doerk, Klaus, Hawkes, Trevor O.
fromDe Gruyter expositions in mathematics
0
Type: Book
"Noncommutative Polynomial Algebras of Solvable Type and Their Modules is the first book to systematically introduce the basic constructive-computational theory and methods developed for investigating solvable polynomial algebras and their modules. In doing so, this book covers:…
Solvable polynomial algebras -- Gröbner basis theory of free modules -- Computation of finite free resolutions and projective dimension -- Computation of minimal finite graded free resolutions -- Computation of minimal finite filtered free resolutions. "Noncommutative Polynomia…
"Noncommutative Polynomial Algebras of Solvable Type and Their Modules is the first book to systematically introduce the basic constructive-computational theory and methods developed for investigating solvable polynomial algebras and their modules. In doing so, this book covers:…
"Noncommutative Polynomial Algebras of Solvable Type and Their Modules is the first book to systematically introduce the basic constructive-computational theory and methods developed for investigating solvable polynomial algebras and their modules. In doing so, this book covers:…
Noncommutative Polynomial Algebras of Solvable Type and Their Modules is the rst book to systematically introduce the basic constructive-computational theory and methods developed for investigating solvable polynomial algebras and their modules. In doing so, this book covers: A …
"A characterization is given for the factorizations of almost simple groups with a solvable factor. It turns out that there are only several infinite families of these nontrivial factorizations, and an almost simple group with such a factorization cannot have socle exceptional L…
This text provides a new proof of Glauberman's Z*-Theorem under the additional hypothesis that the simple groups involved in the centraliser of an isolated involution are known simple groups.