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Revisiting the Hermite-Hadamard fractional integral inequality via a Green function
AIMS Mathematics, 2020 The Hermite-Hadamard inequality by means of the Riemann-Liouville fractional integral operators is already known in the literature. In this paper, it is our purpose to reconstruct this inequality via a relatively new method called the green function ...
Arshad Iqbal +4 more
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Semiclassical Green Function in Mixed Spaces [PDF]
, 1997 A explicit formula on semiclassical Green functions in mixed position and momentum spaces is given, which is based on Maslov's multi-dimensional semiclassical theory.
Guangcan Yang +10 more
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JGEET: Journal of Geoscience, Engineering, Environment and Technology, 2023 Hululais area lies in the pull-apart basins of the Ketaun Segment and Musi Segment fault as a part of the Sumatra Fault Zone (SFZ). The boundary normal faults of pull-apart basins play an important role as major discharge zones for geothermal fluid ...
Tavip Dwikorianto +3 more
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Phonon Green's function. [PDF]
Proceedings of the National Academy of Sciences, 1991 The concepts of source and quantum action principle are used to produce the phonon Green's function appropriate for an initial phonon vacuum state. An application to the Mossbauer effect is presented.
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The best constant of Sobolev inequality corresponding to anti-periodic boundary value problem
Electronic Journal of Qualitative Theory of Differential Equations, 2014 In this paper we establish the best constant of $\mathcal{L}^{p}$ Sobolev inequality for a function with anti-periodic boundary conditions. The best constant is expressed by $\mathcal{L}^q$ norm of $(M-1)$-th order Euler polynomial.
Jozef Kiseľák
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Journal of Combinatorial Theory, Series A, 2000 The authors study discrete Green's functions and their relationship with discrete Laplace equations. They give different ways to construct such functions: Eigenfunctions or Cartesian product of graphs, among others.
Chung, Fan, Yau, S.-T.
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On annealed elliptic Green function estimates [PDF]
, 2014 We consider a random, uniformly elliptic coefficient field $a$ on the lattice $\mathbb{Z}^d$. The distribution $\langle \cdot \rangle$ of the coefficient field is assumed to be stationary.
Daniel Marahrens +3 more
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Вестник КазНУ. Серия математика, механика, информатика, 2021 Regarding the importance of teaching linear differential equations, it should be noted that every physical and technical phenomenon, when expressed in mathematical sciences, is a differential equation.
Ghulam Hazrat Aimal Rasa, G. Auzerkhan
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Nuclear Shadowing in DIS: Numerical Solution of the Evolution Equation for the Green Function [PDF]
, 2003 Within a light-cone QCD formalism based on the Green function technique incorporating color transparency and coherence length effects we study nuclear shadowing in deep-inelastic scattering at moderately small Bjorken x_{Bj}.
A. Goldberg +38 more
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On the Harnack inequality for non-divergence parabolic equations
Mathematics in Engineering, 2021 In this paper we propose an elementary proof of the Harnack inequality for linear parabolic equations in non-divergence form.
Ugo Gianazza, Sandro Salsa
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