Results 61 to 70 of about 358,521 (188)
Dualization of the Hopf algebra of secondary cohomology operations and the Adams spectral sequence
We describe the dualization of the algebra of secondary cohomology operations in terms of generators extending the Milnor dual of the Steenrod algebra.
Baues, Hans-Joachim, Jibladze, Mamuka
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Spinors can be expressed as Lie algebra of infinitesimal rotations. Spinors are also defined as elements of a vector space which carries a linear representation of the Clifford algebra typically.
Tülay Erişir
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It is known that the so-called elementary symmetric polynomials $R_n(x) = \int_{[0,1]}(x(t))^n\,dt$ form an algebraic basis in the algebra of all symmetric continuous polynomials on the complex Banach space $L_\infty,$ which is dense in the Fr\'{e}chet ...
T.V. Vasylyshyn
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Spatial discretization of restricted group algebras [PDF]
We consider spatial discretizations by the finite section method of the restricted group algebra of a finitely generated discrete group, which is represented as a concrete operator algebra via its left-regular representation.
Steffen Roch +2 more
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Algebraic Goodwillie Spectral Sequence
Let $\mathit{s}\mathcal{L}$ be the $\infty$-category of simplicial restricted Lie algebras over $\mathbf{F} = \overline{\mathbf{F}}_p$, the algebraic closure of a finite field $\mathbf{F}_p$. By the work of A. K. Bousfield et al. on the unstable Adams spectral sequence, the category $\mathit{s}\mathcal{L}$ can be viewed as an algebraic approximation of
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On paranormed type fuzzy I -convergent double multiplier sequences
In this article, we introduce the classes of fuzzy real valued double sequences and , where is a multiplier sequence of non-zero real numbers and is a double sequence of bounded strictly positive numbers.
M. SEN, S. ROY
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The tangent complex and Hochschild cohomology of E_n-rings
In this work, we study the deformation theory of $\cE_n$-rings and the $\cE_n$ analogue of the tangent complex, or topological Andr\'e-Quillen cohomology. We prove a generalization of a conjecture of Kontsevich, that there is a fiber sequence $A[n-1] \ra
Cohen, John Francis, Lurie, Toën, Toën
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On Bousfield’s conjectures for the unstable Adams spectral sequence for $SO$ and $U$
The unstable Adams spectral sequence is a spectral sequence that starts from algebraic information about the mod $2 $ cohomology $H ^{ * } \left(X \right) $ of a space $X $ as an unstable algebra over the Steenrod algebra $\mathcal{A}$, and converges, in
Nguyễn, Thế Cường
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Colength sequences for Kemer algebras
Let \(\chi_n=\sum m_\lambda(A)\chi^\lambda\), \(\lambda\vdash n\), be the \(n\)-th cocharacter of the polynomial identities of the algebra \(A\) over a field of characteristic 0, decomposed as a sum of irreducible \(S_n\)-characters. One may consider the asymptotics of the colength \(l_n(A)=\sum m_\lambda(A)\) as a first approximation to the ...
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Entire Analytic Functions of Unbounded Type on Banach Spaces and Their Lineability
In the paper we establish some conditions under which a given sequence of polynomials on a Banach space X supports entire functions of unbounded type, and construct some counter examples.
Andriy Zagorodnyuk, Anna Hihliuk
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