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The Strong Sylow Theorem for the Prime p in Projective Special Linear Locally Finite Groups - Part 3 of a Trilogy: Manuscript on Sylow theory in locally finite groups - Softcover
Inhaltsangabe
In Part 3 of the Trilogy "Characterising Locally Finite Groups Satisfying the Strong Sylow Theorem for the Prime p" & "About the Strong Sylow Theorem for the Prime p in Simple Locally Finite Groups" & "The Strong Sylow Theorem for the Prime p in Projective Special Linear Locally Finite Groups" we continue the program begun in [10] to optimise along the way 1) its beautiful Theorem about the first type "An" of infinite families of finite simple groups step-by-step to further types by proving it for the second type "A = PSL n". We start with proving the Conjecture 2 of [10] about the General Linear Groups over (commutative) locally finite fields, stating that their rank is bounded in terms of their p-uniqueness, and then break down this insight to the Special Linear Groups and the Projective Special Linear (PSL) Groups over locally finite fields. We close with suggestions for future research regarding the remaining five rank-unbounded types (the "Classical Groups") and the way 2), regarding the (locally) finite and p-soluble groups, and regarding Augustin-Louis Cauchy's and Évariste Galois' contributions to Sylow theory in finite groups.
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Über die Autorin bzw. den Autor
Felix F. Flemisch proudly received his first degree Bacc.Math. in 1974 from the Albert-Ludwigs-Universität at lovely Freiburg im Breisgau, his degree M.Sc. in 1975 from the University of London, UK, and finally his degree Dipl.-Math. at marvellous and fabulous Freiburg i.Br. in 1985. From February 1981 until April 1985 he was quite happily affiliated to the Albert-Ludwigs-Universität Freiburg i.Br., Universitätsklinikum Freiburg, Institut für Medizinische Biometrie und Statistik (IMBI). Since May 1985 he was enthusiastically with joy working for the telecom industry. On April 11, 1992, he married beloved Helga in beautiful Florence in Tuscany in Italy. Since October 2016 he is retired and is still resp. is again loving mathematics.
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In Part 3 of the Trilogy "Characterising Locally Finite Groups Satisfying the Strong Sylow Theorem for the Prime p" & "About the Strong Sylow Theorem for the Prime p in Simple Locally Finite Groups" & "The Strong Sylow Theorem for the Prime p in Projective Special Linear Locally Finite Groups" we continue the program begun in [10] to optimise along the way 1) its beautiful Theorem about the first type "An" of infinite families of finite simple groups step-by-step to further types by proving it for the second type "A = PSL n". We start with proving the Conjecture 2 of [10] about the General Linear Groups over (commutative) locally finite fields, stating that their rank is bounded in terms of their p-uniqueness, and then break down this insight to the Special Linear Groups and the Projective Special Linear (PSL) Groups over locally finite fields. We close with suggestions for future research regarding the remaining five rank-unbounded types (the "Classical Groups") and the way 2), regarding the (locally) finite and p-soluble groups, and regarding Augustin-Louis Cauchy's and Évariste Galois' contributions to Sylow theory in finite groups.
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The Strong Sylow Theorem for the Prime p in Projective Special Linear Locally Finite Groups - Part 3 of a Trilogy
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Taschenbuch. Zustand: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -In Part 3 of the Trilogy 'Characterising Locally Finite Groups Satisfying the Strong Sylow Theorem for the Prime p' & 'About the Strong Sylow Theorem for the Prime p in Simple Locally Finite Groups' & 'The Strong Sylow Theorem for the Prime p in Projective Special Linear Locally Finite Groups' we continue the program begun in [10] to optimise along the way 1) its beautiful Theorem about the first type 'An' of infinite families of finite simple groups step-by-step to further types by proving it for the second type 'A = PSL n'. We start with proving the Conjecture 2 of [10] about the General Linear Groups over (commutative) locally finite fields, stating that their rank is bounded in terms of their p-uniqueness, and then break down this insight to the Special Linear Groups and the Projective Special Linear (PSL) Groups over locally finite fields. We close with suggestions for future research regarding the remaining five rank-unbounded types (the 'Classical Groups') and the way 2), regarding the (locally) finite and p-soluble groups, and regarding Augustin-Louis Cauchy's and Évariste Galois' contributions to Sylow theory in finite groups. 46 pp. Englisch. Bestandsnummer des Verkäufers 9783756898534
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The Strong Sylow Theorem for the Prime p in Projective Special Linear Locally Finite Groups - Part 3 of a Trilogy : Manuscript on Sylow theory in locally finite groups
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sonst. Bücher. Zustand: Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - In Part 3 of the Trilogy 'Characterising Locally Finite Groups Satisfying the Strong Sylow Theorem for the Prime p' & 'About the Strong Sylow Theorem for the Prime p in Simple Locally Finite Groups' & 'The Strong Sylow Theorem for the Prime p in Projective Special Linear Locally Finite Groups' we continue the program begun in [10] to optimise along the way 1) its beautiful Theorem about the first type 'An' of infinite families of finite simple groups step-by-step to further types by proving it for the second type 'A = PSL n'. We start with proving the Conjecture 2 of [10] about the General Linear Groups over (commutative) locally finite fields, stating that their rank is bounded in terms of their p-uniqueness, and then break down this insight to the Special Linear Groups and the Projective Special Linear (PSL) Groups over locally finite fields. We close with suggestions for future research regarding the remaining five rank-unbounded types (the 'Classical Groups') and the way 2), regarding the (locally) finite and p-soluble groups, and regarding Augustin-Louis Cauchy's and Évariste Galois' contributions to Sylow theory in finite groups. Bestandsnummer des Verkäufers 9783756898534
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The Strong Sylow Theorem for the Prime p in Projective Special Linear Locally Finite Groups - Part 3 of a Trilogy
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Zustand: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. In Part 3 of the Trilogy Characterising Locally Finite Groups Satisfying the Strong Sylow Theorem for the Prime p & About the Strong Sylow Theorem for the Prime p in Simple Locally Finite Groups & The Strong Sylow Theorem for the Prime p in Projective . Bestandsnummer des Verkäufers 797420572
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The Strong Sylow Theorem for the Prime p in Projective Special Linear Locally Finite Groups - Part 3 of a Trilogy
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Bod - Books On Demand, Bod - Books On Demand Mär 2023, 2023
ISBN 10: 3756898539
ISBN 13: 9783756898534
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Taschenbuch. Zustand: Neu. This item is printed on demand - Print on Demand Titel. Neuware -In Part 3 of the Trilogy 'Characterising Locally Finite Groups Satisfying the Strong Sylow Theorem for the Prime p' & 'About the Strong Sylow Theorem for the Prime p in Simple Locally Finite Groups' & 'The Strong Sylow Theorem for the Prime p in Projective Special Linear Locally Finite Groups' we continue the program begun in [10] to optimise along the way 1) its beautiful Theorem about the first type 'An' of infinite families of finite simple groups step-by-step to further types by proving it for the second type 'A = PSL n'. We start with proving the Conjecture 2 of [10] about the General Linear Groups over (commutative) locally finite fields, stating that their rank is bounded in terms of their p-uniqueness, and then break down this insight to the Special Linear Groups and the Projective Special Linear (PSL) Groups over locally finite fields. We close with suggestions for future research regarding the remaining five rank-unbounded types (the 'Classical Groups') and the way 2), regarding the (locally) finite and p-soluble groups, and regarding Augustin-Louis Cauchy's and Évariste Galois' contributions to Sylow theory in finite groups. 46 pp. Englisch. Bestandsnummer des Verkäufers 9783756898534
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The Strong Sylow Theorem for the Prime p in Projective Special Linear Locally Finite Groups - Part 3 of a Trilogy | Manuscript on Sylow theory in locally finite groups
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Taschenbuch. Zustand: Neu. The Strong Sylow Theorem for the Prime p in Projective Special Linear Locally Finite Groups - Part 3 of a Trilogy | Manuscript on Sylow theory in locally finite groups | Dipl. -Math. Felix F. Flemisch | Taschenbuch | Englisch | 2023 | Books on Demand GmbH | EAN 9783756898534 | Verantwortliche Person für die EU: Libri GmbH, Europaallee 1, 36244 Bad Hersfeld, gpsr[at]libri[dot]de | Anbieter: preigu Print on Demand. Bestandsnummer des Verkäufers 126447818
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The Strong Sylow Theorem for the Prime p in Projective Special Linear Locally Finite Groups - Part 3 of a Trilogy : Manuscript on Sylow theory in locally finite groups
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Zustand: Hervorragend. Zustand: Hervorragend | Sprache: Englisch | Produktart: Bücher | In Part 3 of the Trilogy "Characterising Locally Finite Groups Satisfying the Strong Sylow Theorem for the Prime p" & "About the Strong Sylow Theorem for the Prime p in Simple Locally Finite Groups" & "The Strong Sylow Theorem for the Prime p in Projective Special Linear Locally Finite Groups" we continue the program begun in [10] to optimise along the way 1) its beautiful Theorem about the first type "An" of infinite families of finite simple groups step-by-step to further types by proving it for the second type "A = PSL n". We start with proving the Conjecture 2 of [10] about the General Linear Groups over (commutative) locally finite fields, stating that their rank is bounded in terms of their p-uniqueness, and then break down this insight to the Special Linear Groups and the Projective Special Linear (PSL) Groups over locally finite fields. We close with suggestions for future research regarding the remaining five rank-unbounded types (the "Classical Groups") and the way 2), regarding the (locally) finite and p-soluble groups, and regarding Augustin-Louis Cauchy's and Évariste Galois' contributions to Sylow theory in finite groups. Bestandsnummer des Verkäufers 41348325/1
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