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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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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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Positive solutions for boundary value problem of nonlinear fractional differential equation
Journal of Mathematical Analysis and Applications, 2005Zhanbing Bai
exaly
A numerical method for solving boundary value problems for fractional differential equations
Applied Mathematical Modelling, 2012Mujeeb Ur Rehman, Rahmat Ali Khan
exaly
Background field removal by solving the Laplacian boundary value problem
NMR in Biomedicine, 2014Tian Liu, Pascal Spincemaille
exaly