Sentence examples for boundary value problems are from inspiring English sources

Such boundary value problems are generally nonselfadjoint.

Several boundary value problems are formulated corresponding to common pipeline engineering problems.

At each iteration step two auxiliary mixed well-posed boundary value problems are solved.

The inhomogeneous combined Dirichlet Riemann and Hilbert boundary value problems are, respectively, formulated and solved analytically.

Corresponding boundary value problems are then Fredholm in adequate scales of spaces.

The applications of this orthogonality for solving some particular boundary value problems are discussed.

Finally, five examples of boundary value problems are investigated to show the efficiency of this method.

In concrete cases some boundary value problems are solved in an explicit form.

Problems associated with using global admissible functions in boundary value problems are discussed.

The corresponding initial boundary value problems are both numerically and computationally challenging.

Preliminary numerical results demonstrating the performance of the scheme on a variety of initial-boundary value problems are presented.