Results 91 to 100 of about 74,369 (230)
A stringy test of the Scalar Weak Gravity Conjecture
We prove a version of the Weak Gravity Conjecture for 6d F-theory or heterotic string compactifications with 8 supercharges. This sharpens our previous analysis by including massless scalar fields.
Seung-Joo Lee+2 more
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Properness of nilprogressions and the persistence of polynomial growth of given degree
Properness of nilprogressions and the persistence of polynomial growth of given degree, Discrete Analysis 2018:17, 38 pp. A $k$-_dimensional arithmetic progression_ is a set $P$ of the form $\{a_0+\sum_{i=1}^ka_id_i:0\leq ...
Romain Tessera, Matthew Tointon
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A lower bound on the essential dimension of a connected linear group
Let G be a connected linear algebraic group defined over an algebraically closed field k and H be a finite abelian subgroup of G whose order is prime to char(k).
Gille, Philippe, Reichstein, Zinovy
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A note on torsion free abelian groups of infinite rank [PDF]
James D. Reid
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Remark on the $p$-rank of torsion free abelian groups of infinite rank [PDF]
Ladislav Procházka
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Counting topological types of finite group actions
We study fully ramified actions of the elementary abelian $p$ group of rank $k\geq 1$, on surfaces of genus $g$, obtaining explicit counts of topological equivalence classes via a combinatorial approach.
Carvacho, Mariela, Weaver, Anthony
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Towards a complete classification of 6D supergravities
The constraints arising from anomaly cancellation are particular strong for chiral theories in six dimensions. We make progress towards a complete classification of 6D supergravities with minimal supersymmetry and non-abelian gauge group.
Yuta Hamada, Gregory J. Loges
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On the splittability of factor groups of torsion-free Abelian groups of finite rank [PDF]
Ladislav Procházka
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Working with explicit examples given by the 56 representation in SU(8), and the 10 representation in SU(5), we show that symmetry breaking of a group G⊃G1×G2 by a scalar in a rank three or two antisymmetric tensor representation leads to a number of ...
Stephen L. Adler
doaj
Let $M$ be a simply connected closed $4$-manifold. It is proved that any (possibly finite) compact Lie group acting effectively and homologically trivially on $M$ by homeomorphisms is an abelian group of rank at most two.
Ye, Shengkui
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