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Current practices approximate these relationships with simplified 'dimensional constraints' aiming at formulating the design problem as a system of (in equalities to be solved automatically, e.g. by a geometric-constraint solver.
We reformulate the problem as a system of nonlinear equations and apply Leray-Schauder degree theory.
In this paper, we reformulate a nonlinear complementarity problem or a mixed complementarity problem as a system of piecewise almost linear equations.
Among various solution methods for the inequality problems [4 10], the smoothing-type methods receive much attention [8 10] which first transform the problem as a system of nonsmooth equations and approximate it by a smooth equation and then solve it by the smoothing Newton methods.
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The body force method is used to formulate those problems as a system of singular integral equations where unknowns are densities of the body forces distributed in a semi-infinite body having the same elastic constants as those of the matrix and inclusions.
We shall rewrite problem (68) as a system of integral equations.
This paper presents an original formulation of two-point boundary value and eigenvalue problems expressed as a system of first-order equations.
In this paper, the nonlinear problem is recast as a system of algebraic equations.
The eigenvalue problem is considered as a system of differential equations.
The problem is formulated as a system of singular integral equations on the basis of the body force method.
The multichannel scattering problem is formulated as a system of nonlinear functional equations for the wave function and reaction matrix.
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