Results 11 to 20 of about 241,774 (311)
Periodic elements in Garside groups
Let $G$ be a Garside group with Garside element $Δ$, and let $Δ^m$ be the minimal positive central power of $Δ$. An element $g\in G$ is said to be 'periodic' if some power of it is a power of $Δ$. In this paper, we study periodic elements in Garside groups and their conjugacy classes.
Lee, Eon-Kyung, Lee, Sang-Jin
openaire +4 more sources
The average value of a certain number-theoretic function over the primes [PDF]
We consider functions F:ℤ_{≥0}→ℤ_{≥0} for which there exists a positive integer n such that two conditions hold: F(p) divides n for every prime p, and for each divisor d of n and every prime p, we have that d divides F(p) iff d divides F(p mod d ...
Louis Rubin
doaj +1 more source
A periodic-like table of space groups
There are about 100 chemical elements, and 200 space groups, rounding to the nearest hundreds. The elements, by virtue of the iconic periodic table, which hangs in schoolrooms worldwide, are part of our common culture.
Bart Kahr
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Linear flows on compact, semisimple Lie groups: stability and periodic orbits
Our first purpose is to study the stability of linear flows on real, connected, compact, semisimple Lie groups. Our second purpose is to study periodic orbits of linear and invariant flows.
Simão Stelmastchuk
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On Periodic Shunkov’s Groups with Almost Layer-finite Normalizers of Finite Subgroups
Layer-finite groups first appeared in the work by S.~N.~Chernikov (1945). Almost layer-finite groups are extensions of layer-finite groups by finite groups.
V.I. Senashov
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A Whitehead theorem for periodic homotopy groups [PDF]
We show that vn-periodic homotopy groups detect homotopy equivalences between simply-connected finite CW ...
Barthel, Tobias +4 more
core +2 more sources
Visual evoked potentials (VEPs) to periodic stimuli are commonly used in brain computer interfaces for their favorable properties such as high target identification accuracy, less training time, and low surrounding target interference.
Zahra Shirzhiyan +12 more
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On Two Properties of Shunkov Group
One of the interesting classes of mixed groups ( i.e. groups that can contain both elements of finite order and elements of infinite order) is the class of Shunkov groups. The group $G$ is called Shunkov group if for any finite subgroup $H$ of $G$ in the
A.A. Shlepkin, I. V. Sabodakh
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The Tits alternative for non-spherical Pride groups [PDF]
Pride groups, or 'groups given by presentations in which each defining relator involves at most two types of generators', include Coxeter groups, Artin groups, triangles of groups, and Vinberg's groups defined by periodic paired relations.
Williams, Gerald +5 more
core +1 more source
A new description of equivariant cohomology for totally disconnected groups [PDF]
We consider smooth actions of totally disconnected groups on simplicial complexes and compare different equivariant cohomology groups associated to such actions.
Voigt, C.
core +1 more source

