Results 281 to 290 of about 1,741,144 (328)
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Geodetic boundary value problems I
1986Veröffentlichungen des Zentralinstituts Physik der Erde ...
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1996
Abstract The main difficulty with the nonhomogeneous Dirichlet boundary condition is related to the fact that problem (2.21) does not admit a suitable variational formulation. The standard way of handling (2.21) is based on extending the boundary data into the interior and then transforming the problem with homogeneous Dirichlet ...
P Neittaanmäki, M Rudnicki, A Savini
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Abstract The main difficulty with the nonhomogeneous Dirichlet boundary condition is related to the fact that problem (2.21) does not admit a suitable variational formulation. The standard way of handling (2.21) is based on extending the boundary data into the interior and then transforming the problem with homogeneous Dirichlet ...
P Neittaanmäki, M Rudnicki, A Savini
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2017
This chapter is devoted to boundary value problems for ordinary differential equations. It begins with analysis of the existence and uniqueness of solutions to these problems, and the effect of perturbations to the problem. The first numerical approach is the shooting method. This is followed by finite differences and collocation. Finite elements allow
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This chapter is devoted to boundary value problems for ordinary differential equations. It begins with analysis of the existence and uniqueness of solutions to these problems, and the effect of perturbations to the problem. The first numerical approach is the shooting method. This is followed by finite differences and collocation. Finite elements allow
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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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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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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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2015
A discussion is given of elliptic–hyperbolic boundary value problems, emphasizing quasilinear methods and Tricomi problems, and including examples of sonic lines having curvature. Recent work of S.-X. Chen on the nonlinear Lavrent’ev–Bitsadze equation is emphasized.
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A discussion is given of elliptic–hyperbolic boundary value problems, emphasizing quasilinear methods and Tricomi problems, and including examples of sonic lines having curvature. Recent work of S.-X. Chen on the nonlinear Lavrent’ev–Bitsadze equation is emphasized.
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Navigating financial toxicity in patients with cancer: A multidisciplinary management approach
Ca-A Cancer Journal for Clinicians, 2022Grace Li Smith +2 more
exaly
Cancer statistics in China, 2015
Ca-A Cancer Journal for Clinicians, 2016Rongshou Zheng +2 more
exaly
The American Mathematical Monthly, 1968
L. R. Bragg, F. D. Gakhov, I. N. Sneddon
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L. R. Bragg, F. D. Gakhov, I. N. Sneddon
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