Results 71 to 80 of about 358,521 (188)
Loop homology of spheres and complex projective spaces
In his Inventiones paper, Ziller (Invent. Math: 1-22, 1977) computed the integral homology as a graded abelian group of the free loop space of compact, globally symmetric spaces of rank 1. Chas and Sullivan (String Topology, 1999)showed that the homology
Fadell E. +4 more
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Spectra of some algebras of entire functions of bounded type, generated by a sequence of polynomials
In this work, we investigate the properties of the topological algebra of entire functions of bounded type, generated by a countable set of homogeneous polynomials on a complex Banach space. Let $X$ be a complex Banach space. We consider a subalgebra $
S.I. Halushchak
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The James fibrations give rise to the geometric EHP sequences of homotopy groups of spheres. Using techniques from the Lambda algebra, \cite{BCKQRS66} shows that there are similar long exact sequences of Ext groups defining the $E_{2}-$page of the Bousfield-Kan spectral sequence (also known as the unstable Adams spectral sequence) computing homotopy ...
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Multialternating graded polynomials and growth of polynomial identities
Let G be a finite group and A a finite dimensional G-graded algebra over a field of characteristic zero. When A is simple as a G-graded algebra, by mean of Regev central polynomials we construct multialternating graded polynomials of arbitrarily large ...
Aljadeff, Eli, Giambruno, Antonio
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Teaching Quantitative Reasoning: A Better Context for Algebra
This editorial questions the preeminence of algebra in our mathematics curriculum. The GATC (Geometry, Algebra, Trigonometry, Calculus) sequence abandons the fundamental middle school math topics necessary for quantitative literacy, while the standard ...
Eric Gaze
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New Approach on Statistical Convergence of Triple Sequences in Neutrosophic Normed Spaces [PDF]
In this project the triple sequence’s statistical convergence within Neutrosophic normed space is proposed. Also, algebra of statistical limits and statistical cauchy sequences are discussed in this article. Furthermore, the article provides instances to
P. Jenifer , M. Jeyaraman
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On Lindenmayerian algebraic sequences
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Enhanced $A$-infinity obstruction theory
We extend the Bousfield-Kan spectral sequence for the computation of the homotopy groups of the space of minimal A-infinity algebra structures on a graded projective module. We use the new part to define obstructions to the extension of truncated minimal
Muro, Fernando
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R-Algebras of Linear Recurrent Sequences
Let \(R\) be a commutative ring with unity. The authors prove that the set of all the linear recurrent sequences in \(R\) is an \(R\)-algebra with respect to the usual termwise sum and Hadamard product or the convolution product. This generalizes previous results in the case of sequences in a field [see, e.g., \textit{B. Benzaghou}, Bull. Soc. Math. Fr.
Cerruti U., Vaccarino F.
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Gravity, torsion, Dirac field and computer algebra using MAPLE and REDUCE [PDF]
The article presents computer algebra procedures and routines applied to the study of the Dirac field on curved spacetimes. The main part of the procedures is devoted to the construction of Pauli and Dirac matrices algebra on an anholonomic orthonormal ...
Vulcanov, D. N.
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