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A Galerkin-collocation-type technique for solving numerically differential boundary value problems was developed several years ago.
Existence theory for nonlinear three-point boundary value problems was initiated by Gupta [7].
The study of multi-point linear boundary value problems was initiated by II'in and Moiseev [6, 7].
The use of cubic splines for the solution of linear two point boundary value problems was suggested by Bickley [46].
In this paper the approximate method similar to the undetermined coefficients method, based on a positive basis for solving second-order fuzzy linear boundary value problems, was discussed.
The study of nonlocal elliptic boundary value problems was investigated by Bicadze and Samarskiĭ [2], and later continued by Il'in and Moiseev [3] and Gupta [4].
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Such boundary value problems are generally nonselfadjoint.
Several boundary value problems are formulated corresponding to common pipeline engineering problems.
The inhomogeneous combined Dirichlet Riemann and Hilbert boundary value problems are, respectively, formulated and solved analytically.
At each iteration step two auxiliary mixed well-posed boundary value problems are solved.
A high-order boundary element method for time-harmonic acoustic impedance boundary value problems is presented.
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