Results 161 to 170 of about 68,515 (199)

Spectral Networks and Stability Conditions for Fukaya Categories with Coefficients. [PDF]

Commun Math Phys
Haiden F, Katzarkov L, Simpson C.
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On the profinite rigidity of free and surface groups. [PDF]

Math Ann
Morales I.
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On the hypercomplex numbers and normed division algebras in all dimensions: A unified multiplication. [PDF]

PLoS One
Singh P, Gupta A, Joshi SD.
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Symmetry invariants and classes of quasiparticles in magnetically ordered systems having weak spin-orbit coupling. [PDF]

Nat Commun
Yang J, Liu ZX, Fang C.
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Quantum higher-order Fourier analysis and the Clifford hierarchy. [PDF]

Proc Natl Acad Sci U S A
Bu K, Gu W, Jaffe A.
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On Elementary Abelian Cartesian Groups

Canadian Mathematical Bulletin, 1991
AbstractJ. Hayden [2] proved that, if a finite abelian group is a Cartesian group satisfying a certain "homogeneity condition", then it must be an elementary abelian group. His proof required the character theory of finite abelian groups. In this note we present a shorter, elementary proof of his result.
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Interlacing of elementary abelian groups

Mathematical Notes of the Academy of Sciences of the USSR, 1972
A lattice of characteristic subgroups of multiple interlacings of finite elementary abelian groups by itself is established herein.
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Groups with elementary Abelian centralizers of involutions

Algebra and Logic, 2007
Summary: An involution \(i\) of a group \(G\) is said to be almost perfect in \(G\) if any two involutions of \(i^G\) the order of the product of which is infinite are conjugated via a suitable involution in \(i^G\). We generalize a known result by Brauer, Suzuki, and Wall concerning the structure of finite groups with elementary Abelian centralizers ...
Sozutov, A. I., Kryukovskiĭ, A. S.
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Units in regular elementary abelian group rings

Archiv der Mathematik, 1986
Let A be a finite abelian group, let \(U^.(A)\) be the group of units of \({\mathbb{Z}}A\) modulo torsion and let \({\dot \alpha}\): \(\prod_{C}U^.(C)\to U^.(A)\) be the natural homomorphism, where the product is direct and C runs over all cyclic subgroups \(\neq 1\) of A. In this note the authors prove the following result. Theorem.
Hoechsmann, Klaus, Sehgal, Sudarshan K.
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