The Experts below are selected from a list of 18267 Experts worldwide ranked by ideXlab platform
Adem Kilicman - One of the best experts on this subject based on the ideXlab platform.
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On boundedness and compactness of a generalized Srivastava–Owa fractional Derivative Operator
Journal of King Saud University - Science, 2018Co-Authors: Zainab E. Abdulnaby, Rabha W. Ibrahim, Adem KilicmanAbstract:Abstract The purpose of this present effort is to define a new fractional differential Operator T z β , τ , γ , involving Srivastava–Owa fractional Derivative Operator. Further, we investigate some geometric properties such as univalency, starlikeness, convexity for their normalization, we also study boundedness and compactness of analytic and univalent functions on weighted μ -Bloch space for this Operator. The method in this study is based on the generalized hypergeometric function.
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on boundedness and compactness of a generalized srivastava owa fractional Derivative Operator
Journal of King Saud University - Science, 2016Co-Authors: Zainab E. Abdulnaby, Rabha W. Ibrahim, Adem KilicmanAbstract:Abstract The purpose of this present effort is to define a new fractional differential Operator T z β , τ , γ , involving Srivastava–Owa fractional Derivative Operator. Further, we investigate some geometric properties such as univalency, starlikeness, convexity for their normalization, we also study boundedness and compactness of analytic and univalent functions on weighted μ -Bloch space for this Operator. The method in this study is based on the generalized hypergeometric function.
Olivier Pene - One of the best experts on this subject based on the ideXlab platform.
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Lattice renormalization of the static quark Derivative Operator
Physics Letters B, 2006Co-Authors: Benoit Blossier, Alain Le Yaouanc, Vincent Morenas, Olivier PeneAbstract:We give the analytical expressions and numerical values of radiative corrections to the covariant Derivative Operator on the static quark line, used for the lattice calculation of the Isgur-Wise form factors $\tau_{1/2}(1)$ and $\tau_{3/2}(1)$. Those corrections induce an enhancement of renormalized quantities if an hypercubic blocking is applied to the Wilson line, whereas there is a reduction without such a blocking.
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Lattice renormalization of the static quark Derivative Operator
Physics Letters B, 2005Co-Authors: Benoit Blossier, Alain Le Yaouanc, Vincent Morenas, Olivier PeneAbstract:Abstract We give the analytical expressions and the numerical values of radiative corrections to the covariant Derivative Operator on the static quark line, used for the lattice calculation of the Isgur–Wise form factors τ 1 / 2 ( 1 ) and τ 3 / 2 ( 1 ) . These corrections induce an enhancement of renormalized quantities if an hypercubic blocking procedure is used for the Wilson line, while there is a reduction without such a procedure.
Zainab E. Abdulnaby - One of the best experts on this subject based on the ideXlab platform.
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On boundedness and compactness of a generalized Srivastava–Owa fractional Derivative Operator
Journal of King Saud University - Science, 2018Co-Authors: Zainab E. Abdulnaby, Rabha W. Ibrahim, Adem KilicmanAbstract:Abstract The purpose of this present effort is to define a new fractional differential Operator T z β , τ , γ , involving Srivastava–Owa fractional Derivative Operator. Further, we investigate some geometric properties such as univalency, starlikeness, convexity for their normalization, we also study boundedness and compactness of analytic and univalent functions on weighted μ -Bloch space for this Operator. The method in this study is based on the generalized hypergeometric function.
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on boundedness and compactness of a generalized srivastava owa fractional Derivative Operator
Journal of King Saud University - Science, 2016Co-Authors: Zainab E. Abdulnaby, Rabha W. Ibrahim, Adem KilicmanAbstract:Abstract The purpose of this present effort is to define a new fractional differential Operator T z β , τ , γ , involving Srivastava–Owa fractional Derivative Operator. Further, we investigate some geometric properties such as univalency, starlikeness, convexity for their normalization, we also study boundedness and compactness of analytic and univalent functions on weighted μ -Bloch space for this Operator. The method in this study is based on the generalized hypergeometric function.
Benoit Blossier - One of the best experts on this subject based on the ideXlab platform.
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Lattice renormalization of the static quark Derivative Operator
Physics Letters B, 2006Co-Authors: Benoit Blossier, Alain Le Yaouanc, Vincent Morenas, Olivier PeneAbstract:We give the analytical expressions and numerical values of radiative corrections to the covariant Derivative Operator on the static quark line, used for the lattice calculation of the Isgur-Wise form factors $\tau_{1/2}(1)$ and $\tau_{3/2}(1)$. Those corrections induce an enhancement of renormalized quantities if an hypercubic blocking is applied to the Wilson line, whereas there is a reduction without such a blocking.
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Lattice renormalization of the static quark Derivative Operator
Physics Letters B, 2005Co-Authors: Benoit Blossier, Alain Le Yaouanc, Vincent Morenas, Olivier PeneAbstract:Abstract We give the analytical expressions and the numerical values of radiative corrections to the covariant Derivative Operator on the static quark line, used for the lattice calculation of the Isgur–Wise form factors τ 1 / 2 ( 1 ) and τ 3 / 2 ( 1 ) . These corrections induce an enhancement of renormalized quantities if an hypercubic blocking procedure is used for the Wilson line, while there is a reduction without such a procedure.
Elias Kiritsis - One of the best experts on this subject based on the ideXlab platform.
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The logarithm of the Derivative Operator and higher spin algebras of W ∞ type
Communications in Mathematical Physics, 1993Co-Authors: Ioannis Bakas, Boris Khesin, Elias KiritsisAbstract:We use the notion of the logarithm of the Derivative Operator to describeW∞ type algebras as central extensions of the algebra of differential Operators. We also provide closed formulae for the truncations ofW1+∞ to higher spin algebras withs≧M, for allM≧2. The results are extended to matrix valued differential Operators, introducing a logarithmic generalization of the Maurer-Cartan cocycle.
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the logarithm of the Derivative Operator and higher spin algebras of w type
Communications in Mathematical Physics, 1993Co-Authors: Ioannis Bakas, Boris Khesin, Elias KiritsisAbstract:We use the notion of the logarithm of the Derivative Operator to describeW∞ type algebras as central extensions of the algebra of differential Operators. We also provide closed formulae for the truncations ofW1+∞ to higher spin algebras withs≧M, for allM≧2. The results are extended to matrix valued differential Operators, introducing a logarithmic generalization of the Maurer-Cartan cocycle.