Translation of "Boundary value problem" in German

This is also referred to below as boundary value problem 2.

As a result, the operating-point trajectory can be optimized in a boundary value problem as simply as possible.

He introduced the concept of a well-posed initial value and boundary value problem.

In indirect optimal control the necessary optimality conditions are derived and the resulting boundary value problem has to be solved.

1953) and at Princeton University, where he obtained his PhD in 1956 under Donald Spencer ("A Non-Self-Adjoint Boundary Value Problem on Pseudo-Kähler Manifolds").

He studied at MIT (S.B. 1953) and at Princeton University, where he obtained his PhD in 1956 under Donald Spencer ("A Non-Self-Adjoint Boundary Value Problem on Pseudo-Kähler Manifolds").

Though there are two main types of ordinary differential equations, those of initial value type and those of boundary value type, most books until quite recently have concentrated on the former, and again until recently the boundary value problem has had little literature.

In the case of boundary value problem 2, the selection of a plays an important role since it has to be selected a priori.

For the regularized descent method, that is to say, in the case of boundary value problem 1, a standard multigrid method can be employed.

Other components have to be chosen for the regularized Newtonian method, that is to say, for boundary value problem 2.

The solution of the natural boundary value problem of this differential equation in wave mechanics is completely equivalent to the solution of Heisenberg 's algebraic problem.

These equations are coupled with jump conditions, so that an overall free boundary value problem is set.

If the stock price is modelled by a geometric Brownian motion, the value of an American option is given by a deterministic parabolic free boundary value problem (FBVP) or equivalently a non-symmetric variational inequality on weighted Sobolev spaces on the entire real line R. To apply standard numerical methods, the unbounded domain is truncated to a bounded one.

Among the topics he considered were elasticity, geometrical optics, hydrodynamics and boundary value problems .

At the start of the last century Sergei Bernstein proposed an approach to the study of the classical solvability of boundary-value problems for equations based on a priori estimates for solutions as well as describing conditions that are necessary for such solvability.

In addition to the work for his master's thesis and his doctoral thesis referred to above, he reduced problems to boundary value problems of Dirichlet type where Laplace's equation must be solved on a surface.

Some of his later papers examine numerical methods for factorising polynomials, for solving elliptic partial differential equations, and methods for treating singularities in boundary value problems.