Results 11 to 20 of about 171,409 (281)
Logarithmic derivatives in annuli
Journal of Mathematical Analysis and Applications, 2009 The authors define Nevanlinna functions in annuli with two independent variables. They prove a version for annuli of Valiron's decomposition theorem. Using this result and others proved in the paper a generalized logarithmic derivative lemma for annuli is established. This lemma includes the same for a disk and the complex plane.
Lund, Mark E., Ye, Zhuan
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Moments of logarithmic derivatives of L-functions
Journal of Number Theory, 2018 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Cho, Peter J., Kim, Henry H.
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Some New Fractal Milne-Type Integral Inequalities via Generalized Convexity with Applications
Fractal and Fractional, 2023 This study aims to construct some new Milne-type integral inequalities for functions whose modulus of the local fractional derivatives is convex on the fractal set.
Badreddine Meftah +3 more
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Bäcklund Transformations for Liouville Equations with Exponential Nonlinearity
Axioms, 2021 This work aims to obtain new transformations and auto-Bäcklund transformations for generalized Liouville equations with exponential nonlinearity having a factor depending on the first derivatives.
Tatyana V. Redkina +3 more
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Logarithmic CFT at generic central charge: from Liouville theory to the $Q$-state Potts model
SciPost Physics, 2021 Using derivatives of primary fields (null or not) with respect to the conformal dimension, we build infinite families of non-trivial logarithmic representations of the conformal algebra at generic central charge, with Jordan blocks of dimension $2$ or
Rongvoram Nivesvivat, Sylvain Ribault
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Logarithmic derivatives and generalized Dynkin operators [PDF]
Journal of Algebraic Combinatorics, 2013 Motivated by a recent surge of interest for Dynkin operators in mathematical physics and by problems in the combinatorial theory of dynamical systems, we propose here a systematic study of logarithmic derivatives in various contexts. In particular, we introduce and investigate generalizations of the Dynkin operator for which we obtain Magnus-type ...
Menous, Frederic, Patras, Frédéric
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Logarithmic AdS Waves and Zwei-Dreibein Gravity [PDF]
, 2014 We show that the parameter space of Zwei-Dreibein Gravity (ZDG) in AdS3 exhibits critical points, where massive graviton modes coincide with pure gauge modes and new `logarithmic' modes appear, similar to what happens in New Massive Gravity.
Bergshoeff, Eric A. +3 more
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On the oscillation of Hadamard fractional differential equations
Advances in Difference Equations, 2018 Hadamard fractional derivatives are nonlocal fractional derivatives with singular logarithmic kernel with memory, and hence they are suitable to describe complex systems.
Bahaaeldin Abdalla, Thabet Abdeljawad
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On Stabilizability of Nonbilinear Perturbed Descriptor Systems
International Journal of Differential Equations, 2023 One way in which nonlinear descriptor systems of (index-k) naturally arise is through semiexplicit differential-algebraic equations. The study considers the nonbilinear dynamical systems which are described by the class of higher-index differential ...
Ghazwa F. Abd
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Fractal and Fractional, 2022 As a follow-up to the inherent nature of Hadamard-Type Fractional Integro-differential problem, little is known about some asymptotic behaviors of solutions.
Ahmad Mugbil, Nasser-Eddine Tatar
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