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Multi-centered Dilatations, Congruent Isomorphisms and Rost Double Deformation Space. [PDF]
Transform GroupsMayeux A.
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Universality of the Microcanonical Entropy at Large Spin. [PDF]
Commun Math PhysPal S, Qiao J, van Rees BC.
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Pattern Recognition Letters, 1984
Summary: The Universal Imaging Algebra is introduced as a many sorted algebra. This algebra involves numerous new and conventional operators useful in image analysis and recognition. Among the operators defined and illustrated are translation, thresholding, erosion, counting, and the covariance function.
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Summary: The Universal Imaging Algebra is introduced as a many sorted algebra. This algebra involves numerous new and conventional operators useful in image analysis and recognition. Among the operators defined and illustrated are translation, thresholding, erosion, counting, and the covariance function.
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The Universal Steenrod Algebra at Odd Primes
Communications in Algebra, 2004 The aim of this work is to study the universal Steenrod algebra Qp for odd primes p. An invariant-theoretic description of Qp is given and two families of algebras related to Qp are presented.
LOMONACO, LUCIANO AMITO +1 more
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International Journal of Algebra and Computation, 2009
We show that a nontrivial example of universal algebra appears in quantum field theory. For a unital C *-algebra [Formula: see text], a sector is a unitary equivalence class of unital *-endomorphisms of [Formula: see text]. We show that the set [Formula: see text] of all sectors of [Formula: see text] is a universal algebra with an N-ary sum which is ...
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We show that a nontrivial example of universal algebra appears in quantum field theory. For a unital C *-algebra [Formula: see text], a sector is a unitary equivalence class of unital *-endomorphisms of [Formula: see text]. We show that the set [Formula: see text] of all sectors of [Formula: see text] is a universal algebra with an N-ary sum which is ...
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The Cohomology of the Universal Steenrod Algebra
manuscripta mathematica, 2005The mod 2 universal Steenrod algebra \(Q\) was introduced by \textit{J. P. May} [Steenrod Algebra Appl., Lect. Notes Math. 168, 153--231 (1970; Zbl 0242.55023)] and is isomorphic to the algebra of cohomology operations in the category of \(H_{\infty}\)-ring spectra.
BRUNETTI, MAURIZIO +2 more
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1992
Abstract This chapter is an introduction to the primary concepts, constructions and results about algebras, their isomorphism and axiomatization. As with other chapters in this Handbook, it is composed with the aims of teaching the mathematical theory and explaining its relevance to problems in computer science.
K Meinke, J V Tucker
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Abstract This chapter is an introduction to the primary concepts, constructions and results about algebras, their isomorphism and axiomatization. As with other chapters in this Handbook, it is composed with the aims of teaching the mathematical theory and explaining its relevance to problems in computer science.
K Meinke, J V Tucker
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Homogeneous and Universal Dedekind Algebras
Studia Logica, 2000A Dedekind algebra is an ordered pair \((B,h)\) where \(B\) is a non-empty set and \(h\) is a similarity transformation on \(B\). Each Dedekind algebra is associated with a cardinal-valued function on \(\omega\) called its configuration signature (the configuration signature counts the number of configurations in each isomorphism type which occur in ...
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Mal'cev algebras for universal algebra terms
2006We discuss formal treatments of composition and terms in universal algebra, propositional logics etc. which may serve as an indispensable base for computer programs capable of term building and term comparison, an important problem in theoretical computer science.
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