Loops in Group Theory and Lie Theory: De Gruyter Expositions in Mathematics, cartea 35
Autor Péter Nagy, Karl Strambachen Limba Engleză Hardback – 21 mar 2002
The text is addressed to researchers in non-associative algebra and foundations of geometry. It should prove enlightening to a broad range of readers, including mathematicians working in group theory, the theory of Lie groups, in differential and topological geometry, and in algebraic groups.
The authors have produced a text that is suitable not only for a graduate course, but also for selfstudy in the subjectby interested graduate students. Moreover, the material presented can be used for lectures and seminars in algebra, topological algebra and geometry.
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Specificații
ISBN-13: 9783110170108
ISBN-10: 3110170108
Pagini: 370
Dimensiuni: 170 x 240 x 26 mm
Greutate: 0.74 kg
Ediția:Reprint 2011
Editura: De Gruyter
Colecția De Gruyter
Seria De Gruyter Expositions in Mathematics
Locul publicării:Berlin/Boston
ISBN-10: 3110170108
Pagini: 370
Dimensiuni: 170 x 240 x 26 mm
Greutate: 0.74 kg
Ediția:Reprint 2011
Editura: De Gruyter
Colecția De Gruyter
Seria De Gruyter Expositions in Mathematics
Locul publicării:Berlin/Boston
Cuprins
Preface · Notation · Introduction Part I: General theory of transitive sections in groups and the geometry of loops Elements of the theory of loops · Scheerer extensions of loops · Nets associated with loops · Local 3-nets · Loop-sections covered by 1-parameter subgroups and geodesic loops · Bol loops and symmetric spaces · Bol nets · Strongly topological and analytic Bol loops · Core of a Bol loop and Bruck loops · Bruck loops and symmetric quasigroups over groups · Topological and differentiable Bruck loops · Bruck loops in algebraic groups · Core-related Bol loops · Products and loops as sections in compact Lie groups · Loops on symmetric spaces of groups · Loops with compact translation groups and compact Bol loops · Sharply transitive normal subgroups Part II: Smooth loops on low dimensional manifolds Loops on 1-manifolds · Topological loops on 2-dimensional manifolds · Topological loops on tori · Topological loops on the cylinder and on the plane · The hyperbolic plane loop and its isotopism class · 3-dimensional solvable left translation groups · Classification of differentiable 2-dimensional Bol loops · Collineation groups of 4-dimensional Bol nets · Strongly left alternative plane left A-loops · Loops with Lie group of all translations · Multiplicative loops of quasifields Bibliography