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On a boundary value problem [PDF]
ANNALI DELL UNIVERSITA DI FERRARA, 1996 In this note we give an existence result for a boundary value problem for integro-differential equations.
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Existence Results for fractional boundary Value Problem via Critical Point Theory
International Journal of Bifurcation and Chaos in Applied Sciences and Engineering, 2012In this paper, by the critical point theory, the boundary value problem is discussed for a fractional differential equation containing the left and right fractional derivative operators, and various criteria on the existence of solutions are obtained. To
Feng Jiao, Yong Zhou
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1992
The simplest frictionless contact problem of the class defined by equations (29.3–29.6) is that in which the contact area A is the circle 0 < r < a and the indenter is axisymmetric, in which case we have to determine a harmonic function φ(r, z) to satisfy the mixed boundary conditions $$\frac{{\partial \varphi }}{{\partial z}} = - \frac{\mu }{{(1 -
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The simplest frictionless contact problem of the class defined by equations (29.3–29.6) is that in which the contact area A is the circle 0 < r < a and the indenter is axisymmetric, in which case we have to determine a harmonic function φ(r, z) to satisfy the mixed boundary conditions $$\frac{{\partial \varphi }}{{\partial z}} = - \frac{\mu }{{(1 -
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2000
Linear partial differential equations the wave equation Green's function and Sturm-Liouville problems Fourier series and Fourier transforms the heat equation Laplace's equation and Poisson's equation problems in higher dimensions.
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Linear partial differential equations the wave equation Green's function and Sturm-Liouville problems Fourier series and Fourier transforms the heat equation Laplace's equation and Poisson's equation problems in higher dimensions.
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2020
In this chapter, we’ll discuss the essential steps of solving boundary value problems (BVPs) of ordinary differential equations (ODEs) using MATLAB’s built-in solvers. The only difference between BVPs and IVPs is that the given differential equation in a BVP is valid within two boundary conditions, which are the initial and end conditions. A BVP can be
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In this chapter, we’ll discuss the essential steps of solving boundary value problems (BVPs) of ordinary differential equations (ODEs) using MATLAB’s built-in solvers. The only difference between BVPs and IVPs is that the given differential equation in a BVP is valid within two boundary conditions, which are the initial and end conditions. A BVP can be
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, 1971 In this section, we discuss two point boundary value problems for the nonhomogeneous equation (32.2) and obtain results of the “Fredholm alternative” type. With these results, applications to weakly nonlinear problems can be obtained in the standard, manner.
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On a discrete fractional three-point boundary value problem
, 2012In this paper, we analyse a ν-th order, , discrete fractional three-point boundary value problem (BVP). We show that Green's function associated to this problem satisfies certain conditions. We demonstrate that the range of admissible boundary conditions
C. Goodrich
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An initial and boundary-value problem for the Zakharov-Kuznestov equation in a bounded domain
, 2012Motivated by the study of boundary control problems for the Zakharov-Kuznetsov equation, we study in this article the initial and boundary value problem for the ZK (short for Zakharov-Kuznetsov) equation posed in a limited domain Ω = (0, 1)x × (−π/2, π/2)
J. Saut, R. Temam, Chuntian Wang
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Applications to Boundary Value Problems
1989We now use results from the preceding chapters to solve the following generalization of the Dirichlet problem stated in the introduction.
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1984
In the previous chapters, we studied various kinds of questions concerning the initial value problem. We now propose to investigate other types of problems, in which the desired solution depends either on the values that it assumes at various points in its domain or on geometrical conditions (e.g., intersecting two given curves or being tangent to two ...
Guido Stampacchia +2 more
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In the previous chapters, we studied various kinds of questions concerning the initial value problem. We now propose to investigate other types of problems, in which the desired solution depends either on the values that it assumes at various points in its domain or on geometrical conditions (e.g., intersecting two given curves or being tangent to two ...
Guido Stampacchia +2 more
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