Results 11 to 20 of about 69,260 (298)
On the theory of recursion operator [PDF]
Communications in Mathematical Physics, 1984 The recursion operator plays a central role in the theory of nonlinear equations integrable by the inverse scattering method. It generates a whole family of equations integrable by a given spectral problem, starting from a given one. For example, for the famous KdV equation this family is given by (KdV equation corresponds to \(n=1)\) \[ \partial_ tu ...
Zakharov, V. E., Konopel'chenko, B. G.
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Journal of Pure and Applied Algebra, 2002 This paper gives a construction for Segal operations in the \(K\)-theory of categories with cofibrations, weak equivalences and a biexact pairing. The construction extends work of Grayson on exact categories. In particular the construction produces operations in the algebraic \(K\)-theory of spaces (\(A\)-theory); these are shown to be the operations ...
Thomas Gunnarsson, Roland Schwänzl
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A counterexample in operator theory [PDF]
Publicacions Matemàtiques, 1993 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Operational locality in global theories [PDF]
Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences, 2018 Within a global physical theory, a notion of locality allows us to find and justify information-processing primitives, like non-signalling between distant agents. Here, we propose exploring the opposite direction: to take agents as the basic building blocks through which we test a physical theory, and recover operational notions of locality from ...
Lea Krämer +2 more
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Journal of Function Spaces, 2021 In this article, our main purpose is to define the p,q-variant of Szász-Durrmeyer type operators with the help of Dunkl generalization generated by an exponential function.
Abdullah Alotaibi
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A Dunkl type generalization of Szász operators via post-quantum calculus
Journal of Inequalities and Applications, 2018 The object of this paper to construct Dunkl type Szász operators via post-quantum calculus. We obtain some approximation results for these new operators and compute convergence of the operators by using the modulus of continuity.
Abdullah Alotaibi +2 more
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Genuine modified Bernstein–Durrmeyer operators
Journal of Inequalities and Applications, 2018 The present paper deals with genuine Bernstein–Durrmeyer operators which preserve some certain functions. The rate of convergence of new operators via a Peetre K $\mathcal{K}$-functional and corresponding modulus of smoothness, quantitative Voronovskaya ...
Syed Abdul Mohiuddine +2 more
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Extended Weyl-Type Theorems for Direct Sums
Demonstratio Mathematica, 2014 In this paper, we study the stability of extended Weyl and Browdertype theorems for orthogonal direct sum S⊕T, where S and T are bounded linear operators acting on Banach space.
Berkani M., Kachad M., Zariouh H.
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Documenta Mathematica, 2015 We study the operational bivariant theory associated to the covariant theory of Grothendieck groups of coherent sheaves, and prove that it has many geometric properties analogous to those of operational Chow theory. This operational K -theory agrees with Grothendieck groups of vector ...
Anderson, Dave, Payne, Sam
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Sequence spaces M ( ϕ ) $M(\phi)$ and N ( ϕ ) $N(\phi)$ with application in clustering
Journal of Inequalities and Applications, 2017 Distance measures play a central role in evolving the clustering technique. Due to the rich mathematical background and natural implementation of l p $l_{p}$ distance measures, researchers were motivated to use them in almost every clustering process ...
Mohd Shoaib Khan +3 more
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