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Mixed Boundary Value Problem

Solving a mixed boundary value problem via an integral equation with the generalized neumann kernel on unbounded multiply connected region

Solving a mixed boundary value problem via an integral equation with the generalized neumann kernel on unbounded multiply connected region

... the mixed problem, the Riemann-Hilbert problems as well as integral equation for Riemann-Hilbert ...the mixed boundary value problem into the Riemann-Hilbert problem and ...

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A boundary integral equation with the generalized neumann kernel for a mixed boundary value problem in unbounded multiply connected regions

A boundary integral equation with the generalized neumann kernel for a mixed boundary value problem in unbounded multiply connected regions

... us to obtain approximations to the boundary value of the function gz from 4.8. The values of gz for z ∈ G will be calculated by the Cauchy integral formula. The approximate values of the function fz are ...

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A boundary integral equation with the generalized Neumann kernel for a mixed boundary value problem in unbounded multiply connected regions

A boundary integral equation with the generalized Neumann kernel for a mixed boundary value problem in unbounded multiply connected regions

... the mixed boundary value problem which will be presented in this paper is different from the gener- alized Neumann kernel for the integral equation considered in [, ...

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MIXED BOUNDARY VALUE PROBLEM FOR A QUARTER-PLANE WITH A ROBIN CONDITION

MIXED BOUNDARY VALUE PROBLEM FOR A QUARTER-PLANE WITH A ROBIN CONDITION

... We consider a mixed boundary value problem for a quarter-plane with a Robin condition on one edge. We have developed two procedures, one based on the advanced theory of dual integral equations ...

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Multiplicity results for nonlinear mixed boundary value problem

Multiplicity results for nonlinear mixed boundary value problem

... a mixed boundary value problem have been studied by several authors (see, for instance, [–] and references ...for problem (P), when p = , and, in particular, they obtain the ...

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A novel 2.5D method for solving the mixed boundary value problem of a surface effect ship

A novel 2.5D method for solving the mixed boundary value problem of a surface effect ship

... Neumann boundary conditions (BC) and have been successfully addressed using the ...satisfies mixed BC consisting of homogeneous Neumann BC on the wetted surface of sidehulls and nonhomogeneous Dirichlet BC ...

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The mixed boundary value problem for the inhomogeneous Cimmino system

The mixed boundary value problem for the inhomogeneous Cimmino system

... of mixed boundary value problem for the inhomoge- neous Cimmino system ...of mixed boundary value problem for the inhomoge- neous Cimmino system ...the mixed ...

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On mixed boundary value problem of impulsive semilinear evolution equations of fractional order

On mixed boundary value problem of impulsive semilinear evolution equations of fractional order

... the boundary conditions in ...c) boundary conditions. Note that Zaremba boundary conditions (u(0) = 0, u’(T) = 0) can be considered as mixed boundary conditions with a ® ∞, c = d = ...

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Existence of positive solutions of elliptic mixed boundary value problem

Existence of positive solutions of elliptic mixed boundary value problem

... the boundary condition; see ...[–]. Problem () is different from the classical ones, such as those with Dirichlet, Neuman, Robin, No-flux, or Steklov boundary ...

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Existence results for impulsive nonlinear fractional differential equation with mixed boundary conditions

Existence results for impulsive nonlinear fractional differential equation with mixed boundary conditions

... In this paper, the existence and uniqueness of solutions for an impulsive mixed boundary value problem of nonlinear differential equations of fractional order are obtained. Our results are ...

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A study on the thermoelasticity of three-phase-lag dipolar materials with voids

A study on the thermoelasticity of three-phase-lag dipolar materials with voids

... the mixed boundary value problem with initial data for the thermoelasticity of three-phase-lag dipolar materials with voids, in order to obtain the corresponding constitutive laws, using the ...

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Wavelet– Galerkin Solution for Boundary Value Problems

Wavelet– Galerkin Solution for Boundary Value Problems

... Abstract:- Wavelet-Galerkin technique has very important advantages over classical finite difference and finite element method. In this paper, we have made an attempt to develop a technique for Wavelet-Galerkin solution ...

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Existence of solutions for a mixed fractional boundary value problem

Existence of solutions for a mixed fractional boundary value problem

... a boundary value problem involving both left Riemann-Liouville and right Caputo-type fractional ...posed problem to a sum of two integral operators, then we apply Krasnoselskii’s fixed point ...

9

Solvability for a discrete fractional mixed type sum-difference equation boundary value problem in a Banach space

Solvability for a discrete fractional mixed type sum-difference equation boundary value problem in a Banach space

... fractional boundary value problems on a finite interval, and few pa- pers can be found in the literature for discrete boundary value problems on an infinite interval ...

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Discrete Mixed Petrov Galerkin Finite Element Method for a Fourth Order Two Point Boundary Value Problem

Discrete Mixed Petrov Galerkin Finite Element Method for a Fourth Order Two Point Boundary Value Problem

... and boundary value problem in a single space ...free boundary problem, that is, one-dimensional single- phase Stefan problem for which part of the boundary has to be found ...

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A mathematical model for three phase lag dipolar thermoelastic bodies

A mathematical model for three phase lag dipolar thermoelastic bodies

... the mixed initial boundary value problem for the three-phase-lag dipolar thermoelastic bodies, denoted by P , is given by the geometric equations (), the constitu- tive equations (), () ...

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On nonlocal three-point boundary value problems of Duffing equation with mixed nonlinear forcing terms

On nonlocal three-point boundary value problems of Duffing equation with mixed nonlinear forcing terms

... A quasilinearization technique due to Lakshmikantham [9] is applied to obtain an analytic approximation of the solution of the problem (1.1-1.2). In fact, we obtain sequences of upper and lower solutions ...

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Solvability of the analogs of the problem Tricomi for the mixed type loaded equations with parabolic-hyperbolic operators

Solvability of the analogs of the problem Tricomi for the mixed type loaded equations with parabolic-hyperbolic operators

... ary value problems for the loaded third order equations mixed ...the boundary value problem for the loaded differential and integro-differential equations of the mixed type for the ...

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The Problem of the Optimal Control with a Lower Coefficient for Weakly Nonlinear Wave Equation in the Mixed Problem

The Problem of the Optimal Control with a Lower Coefficient for Weakly Nonlinear Wave Equation in the Mixed Problem

... Since, under the imposed conditions, the function f(x, t, u) satisfies the Lipschitz condition with respect to u, applying the Faedo-Galarkin method [13],[14] under conditions 1.,2. it is easy to prove that for each v(x) ...

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Regularity properties of degenerate convolution-elliptic equations

Regularity properties of degenerate convolution-elliptic equations

... convolution-elliptic operator is positive and is also a generator of an analytic semigroup. Finally, these results are applied to obtain the maximal regularity properties of the Cauchy problem for a degenerate ...

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