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This paper uses Value Engineering (VE) methodology to find solutions of this problem.
To obtain the most optimistic and the most pessimistic satisficing solutions of this problem, two polynomial time algorithms are introduced applying some network transformations.
The possible solutions of this problem are systematically studied, and the effect of applying both constraints on the optimal plate thicknesses and ballistic performance is discussed.
Using Riemann Schwarz's symmetry principle integrated with the analysis singularity of complex functions, we present the general elastic solutions of this problem and the closed form solutions for interface containing one and two cracks.
Existence and uniqueness theorems of weak and smooth solutions of this problem are established by the reduction of the original elasticity system into a symmetric hyperbolic system of the first order.
Today there are several solutions of this problem.
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In the literature, the solutions of this problems are based on the Pareto frontier construction.
This study is aimed to a solution of this problem.
The solution of this problem typically requires huge computational effort.
No general solution of this problem (or the more general problem involving more than three bodies) is possible.
In this paper, we give the full analytical solution of this problem.
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