Results 91 to 100 of about 18,914 (194)
On Martínez-Kaabar fractal-fractional double Laplace transformation
An extended version of the Martinez-Kaabar fractal-fractional (MKF-F) calculus theory is investigated in this work, to the integral transformations and employed in solving some fractal-fractional (F-F) partial integro-differential equations. Specifically,
Francisco Martínez +1 more
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The two-side methods of the second order of accuracy are constructed. The formulas give an opportunity to receive upper and lover approximation at each point to the exact solution and define the value of the main error without referring to the right part of differential equation.
null R. Ya. Pelekh, null Yu. Yu. Luchko
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An analysis of turbulent diffusion flame in axisymmetric jet [PDF]
The kinetic theory of turbulent flow was employed to study the mixing limited combustion of hydrogen in axisymmetric jets. The integro-differential equations in two spatial and three velocity coordinates describing the combustion were reduced to a set of
Chung, P. M., Im, K. H.
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Bounds of Certain Dynamic Inequalities on Time Scales
In this paper we study explicit bounds of certain dynamic integral inequalities on time scales. These estimates give the bounds on unknown functions which can be used in studying the qualitative aspects of certain dynamic equations.
Deepak B. Pachpatte
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Fractional nonlocal impulsive quasilinear multi-delay integro-differential systems
In this article, sufficient conditions for the existence result of quasilinear multi-delay integro-differential equations of fractional orders with nonlocal impulsive conditions in Banach spaces have been presented using fractional calculus, resolvent ...
Debbouche Amar
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MODELING OF ELECTROMAGNETIC WAVES PROPAGATION IN THE MEDIUM WITH SPACE DISPERSION
A mathematical model describing the propagation of electromagnetic waves in the medium with space dispersion is being developed. Modeling is based on the transformation of integro-differential equations of monochromatic electrodynamics for the fields in ...
T. V. Erofeenko
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Exponential Stability of Two Coupled Second-Order Evolution Equations
By using the multiplier technique, we prove that the energy of a system of two coupled second order evolution equations (one is an integro-differential equation) decays exponentially if the convolution kernel decays exponentially. An example is give to
Wan Qian, Xiao Ti-Jun
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This study introduces a new approach to the development of generalized 1-parameter, 2-variable Hermite–Frobenius–Euler polynomials, which are characterized by their generating functions, series definitions and summation formulae.
Mohra Zayed +3 more
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We formulate and prove a non-local ``maximum principle for semicontinuous functions'' in the setting of fully nonlinear degenerate elliptic integro-partial differential equations with integro operators of second order. Similar results have been used implicitly by several researchers to obtain comparison/uniqueness results for integro-partial ...
Jakobsen, Espen R., Karlsen, Kenneth H.
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