Results 51 to 60 of about 1,925,469 (317)
A Note on Wandzura-Wilczek Relations [PDF]
Wandzura-Wilczek (WW) relations between matrix-elements of bilocal light-ray operators have recently regained interest in connection with off-forward scattering processes.
Anikin +33 more
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Pseudoknot-Generating Operation
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Cho, Da-Jung +3 more
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Bleimann, Butzer, and Hahn Operators Based on the q-Integers
We give a new generalization of Bleimann, Butzer, and Hahn operators, which includes q-integers. We investigate uniform approximation of these new operators on some subspace of bounded and continuous functions.
Ogün Doğru, Ali Aral
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Generalized hermitian operators
In this paper, the authors investigate some interesting properties of generalized hermitian operators such as the spectra, the Fredholm fields, the invariant property under similar transforms, etc. They discuss the invariant subspaces of generalized hermitian operators and some other results on generalized hermitian operators.
Sun, Shanli, Ma, Xuefeng
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Decomposition of nonlocal light-cone operators into harmonic operators of definite twist [PDF]
Bilocal light-ray operators which are Lorentz scalars, vectors or antisymmetric tensors, and which appear in various hard scattering QCD processes, are decomposed into operators of definite twist.
Ahmed +44 more
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PT Symmetric, Hermitian and P-Self-Adjoint Operators Related to Potentials in PT Quantum Mechanics [PDF]
In the recent years a generalization $H=p^2 +x^2(ix)^\epsilon$ of the harmonic oscillator using a complex deformation was investigated, where \epsilon\ is a real parameter. Here, we will consider the most simple case: \epsilon even and x real.
Azizov T. Ya. +9 more
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Generalized Einstein operator generating functions
We present gauge invariant, self adjoint Einstein operators for mixed symmetry higher spin theories. The result applies to multi-forms, multi-symmetric forms and mixed antisymmetric and symmetric multi-forms. It also yields explicit action principles for these theories in terms of their minimal covariant field content.
Cherney, D., Latini, E., Waldron, A.
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Kantrovich Type Generalization of Meyer-Konig and Zeller Operators via Generating Functions
In the present paper, we study a Kantorovich type generalization of Meyer-König and Zeller type operators via generating functions. Using Korovkin type theorem we first give approximation properties of these operators defined on the space C [0;A] ; 0 < A
Olgun Ali, İnce H. Gül, Tasdelen Fatma
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Rate of Convergence for Ibragimov-Gadjiev-Durrmeyer Operators
The present paper deals with the rate of convergence of the general class of Durrmeyer operators, which are generalization of Ibragimov-Gadjiev operators. The special cases of the operators include somewell known operators as particular cases viz.
Acar Tuncer
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Satellite operators as group actions on knot concordance [PDF]
Any knot in a solid torus, called a pattern or satellite operator, acts on knots in the 3-sphere via the satellite construction. We introduce a generalization of satellite operators which form a group (unlike traditional satellite operators), modulo a ...
Davis, Christopher W., Ray, Arunima
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