Results 41 to 50 of about 2,801,507 (197)
Artin L-Functions for Abelian Extensions of Imaginary Quadratic Fields [PDF]
Let F be an abelian extension of an imaginary quadratic field K with Galois group G. We form the Galois-equivariant L-function of the motive h(Spec F)(j) where the Tate twists j are negative integers.
Johnson, Jennifer Michelle
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The $(z,k)$--equivalence of matrices over imaginary Euclidean quadratic rings is investigated. The classes of matrices over these rings are selected for which the standard form with respect to $(z,k)$--equivalence is uniquely defined and equal to the ...
N. B. Ladzoryshyn, V. M. Petrychkovych
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The application of solid mechanics theory for material behavior faces the discrete nature of modern or biological material. Despite the developed methods of homogenization, there are deviations between simulated and experiments results.
Victoriya Smirnova +4 more
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Levels and sublevels of composition algebras over p-adic function fields [PDF]
In [O'S], the level and sublevel of composition algebras are studied, wherein these quantities are determined for those algebras defined over local fields.
Van Geel, Jan +3 more
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Quadratic forms in $I^n$ of dimension $2^n+2^{n-1}$
For $n\ge 3$, confirming a weak version of a conjecture of Hoffmann, we show that every anisotropic quadratic form in $I^n$ of dimension $2^n+2^{n-1}$ splits over a finite extension of the base field of degree not divisible by $4$. The first new case is $
Harvey, Curtis R., Karpenko, Nikita A.
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Supertropical quadratic forms I [PDF]
31 ...
Izhakian, Zur +2 more
openaire +3 more sources
A Multidimensional Functional Equation Having Quadratic Forms as Solutions
We obtain the general solution and the stability of the m-variable quadratic functional equation f(x1+y1,…,xm+ym)+f(x1−y1,…,xm−ym)=2f(x1,…,xm)+2f(y1,…,ym).
Jae-Hyeong Bae, Won-Gil Park
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Classifying Quadratic Forms Over Z2 in Three Variables
The quadratic forms in three variables over the field Z2 are classified. Some remarks are made about the group of equivalences GL(3,Z2) of the quadratic forms.
Gerard Thompson
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Toeplitz versus Hankel: semibounded operators [PDF]
Our goal is to compare various results for Toeplitz \(T\) and Hankel \(H\) operators. We consider semibounded operators and find necessary and sufficient conditions for their quadratic forms to be closable. This property allows one to define \(T\) and \(
Dmitri R. Yafaev
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Signdefiniteness and Reduction to Full Squares for the Bundle of Tree Quadratic Forms
The paper discusses the investigation of the relation of signdefiniteness of the bundle of three quadratic forms with to the simultaneous diagonalization by congruenttransformation of matrices of the respective quadratic forms.
M. A. Novickov
doaj

