Results 211 to 220 of about 167,102,035 (280)

Scattering diagrams, tight gradings, and generalized positivity. [PDF]

Proc Natl Acad Sci U S A
Burcroff A, Lee K, Mou L.
europepmc   +1 more source

Principal bundle geometry of qualia: Understanding the quality of consciousness from symmetry. [PDF]

PNAS Nexus
Oizumi M, Lim C, Kanai R.
europepmc   +1 more source

Controlling LEF growth in some group extensions. [PDF]

J Algebr Comb (Dordr)
Bradford H.
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The 3d Mixed BF Lagrangian 1-Form: A Variational Formulation of Hitchin's Integrable System. [PDF]

Commun Math Phys
Caudrelier V, Harland D, Singh AA, Vicedo B.   +3 more
europepmc   +1 more source

Compacting the Time Evolution of the Forced Morse Oscillator Using Dynamical Symmetries Derived by an Algebraic Wei-Norman Approach. [PDF]

J Chem Theory Comput
Hamilton JR, Remacle F, Levine RD.
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Finiteness properties of automorphism spaces of manifolds with finite fundamental group. [PDF]

Math Ann
Bustamante M, Krannich M, Kupers A.
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Understanding and Quantifying Molecular Flexibility: Torsion Angular Bin Strings. [PDF]

J Chem Inf Model
Braun J, Katzberger P, Landrum GA, Riniker S.   +3 more
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Laser-induced nucleation of magnetic hopfions

Zheng F, Chen X, Yang D, Li Z, Guo J, Wang H, Hu Y, Kuchkin V, Savchenko A, Zhang H, Ding B, Hou Z, Shi W, Rybakov F, Eriksson O, Blügel S, Han Y, Dunin-Borkowski R, Kiselev N, Fu X.   +19 more
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Automorphisms of Automorphism Group of Dihedral Groups

Creative Mathematics and Informatics, 2023
The automorphism group of a Dihedral group of order 2n is isomorphic to the holomorph of a cyclic group of order n. The holomorph of a cyclic group of order n is a complete group when n is odd. Hence automorphism groups of Dihedral groups of order 2n are its own automorphism groups whenever n is odd. In this paper, we prove that the result is also true
Sajikumar, Sadanandan, Vinod, Sivadasan, Biju, Gopinadhan Sathikumari   +2 more
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FINITE GROUPS WITH CENTRAL AUTOMORPHISM GROUP OF MINIMAL ORDER

Mathematical Proceedings of the Royal Irish Academy, 2022
:For any group G, the centre of the inner automorphism group, Z(Inn(G)) is always contained in the group Autc (G) of central automorphisms of G. In this paper we consider finite groups for which this lower bound is attained, that is Autc (G) = Z(Inn(G)),
M. Curran
semanticscholar   +1 more source