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The following Theorem provides sufficient conditions to solve Problem 1.
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The convex nature of the problem allows us to use the Karush-Kuhn-Tucker (KKT) conditions to solve the problem.
The theorem on the necessary and sufficient conditions to solve this problem is proved.
Thirty-seven equareons are derived from equilibrium, compatibility, deformation corresponding, and materials conditions to solve the problem.
Bard and Moore (1990) presented a branch-and-bound algorithm based on Kuhn Tucker conditions to solve the problem.
Applying KKT conditions to solve the problem results in complex non-linear equations (as discussed in Appendix A), which cannot be solved directly.
Based on Lyapunov-Krazovskii functionals, a descriptor approach and the use of a modified sector-based relation, conditions to solve the problem are derived.
The cell uses a DNA polymerase, which behaves as a Maxwell's demon (operating under nonequilibrium conditions), to solve this problem and synthesize the DNA strand with the required nucleotide combination.
Second, these conservative fluxes are used as boundary conditions to solve local problems on the subnetworks.
Use of artificial boundary conditions to solve these problems effectively implies imposition of conditions, which do not necessarily match with the solutions required for the interior of the domain.
The sufficient conditions to solve the reconfiguration problem are given.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com