(Izdošanas datums: 25-Mar-2025, Hardback, Izdevniecība: Princeton University Press, ISBN-13: 9780691247151)
An introduction to the state of the art in the study of Kähler groups This book gives an authoritative and up-to-date introduction to the study of fundamental groups of compact Kähler manifolds, known as Kähler groups. Approaching the subj...Lasīt vairāk
(Izdošanas datums: 25-Mar-2025, Hardback, Izdevniecība: Princeton University Press, ISBN-13: 9780691247151)
An introduction to the state of the art in the study of Kähler groups This book gives an authoritative and up-to-date introduction to the study of fundamental groups of compact Kähler manifolds, known as Kähler groups. Approaching the subj...Lasīt vairāk
In this paper, we prove compatibilities of various definitions of relatively unipotent log de Rham fundamental groups for certain proper log smooth integral morphisms of fine log schemes of characteristic zero. Our proofs are purely algebraic. As an...Lasīt vairāk
(Izdošanas datums: 08-Dec-2022, Hardback, Izdevniecība: Cambridge University Press, ISBN-13: 9781107142596)
Shmuel Weinberger describes here analogies between geometric topology, differential geometry, group theory, global analysis, and noncommutative geometry. He develops deep tools in a setting where they have immediate application. The connections betwe...Lasīt vairāk
Goldman and colleagues consider moduli spaces of actions of discrete groups on hyperbolic space. Spaces of PSL(2,C)-representatives of fundamental groups of surfaces of negative Euler characteristic are natural objects upon which mapping class gr...Lasīt vairāk
Given a prime p, a group is called residually p if the intersection of its p-power index normal subgroups is trivial. A group is called virtually residually p if it has a finite index subgroup which is residually p. This gives evidence for the conje...Lasīt vairāk
(Izdošanas datums: 19-Oct-2012, Paperback / softback, Izdevniecība: Springer-Verlag Berlin and Heidelberg GmbH & Co. K, ISBN-13: 9783642306730)
The section conjecture in anabelian geometry, announced by Grothendieck in 1983, is concerned with a description of the set of rational points of a hyperbolic algebraic curve over a number field in terms of the arithmetic of its fundamental group. Wh...Lasīt vairāk
