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We derive important properties for a given echelon-stock (r, Q) policy for an approximation of the problem where all states are continuous.
approximation of the problem (8) within the class of computable functions and operators, study of the principal boundary value problem (9), analysis of its solvability.
In the following we shall employ, in fact, the solutions obtained in Ref. [26] as the zeroth approximation of the problem with a doped dot.
We offer here some back-of-the-envelope calculations about the case study discussed above, as a first approximation of the problem.
Then the finite approximation of the problem related to optimization of free vibrations of shells with transverse deformation and rotary inertia is discussed.
The procedure for the constructive study of the problem (8) consists of the following steps: approximation of the problem (8) within the class of computable functions and operators, study of the principal boundary value problem (9), analysis of its solvability.
Similar(51)
Let us consider the question about validity of applicability of the WKB approximation to the problem under consideration.
The boundary element method is used for the approximation of this problem.
The finite element approximation of this problem is involved due to the fact that both subproblems are indefinite.
Furthermore, we propose an approximation of the tradeoff problem using NUM framework, and derive a fully distributed algorithm to solve the problem.
We now present the approximation solvability of the problem (1.1).
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