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We present analytic expressions for the randomized and class-based storage policies.
We present analytic calculations and numerical simulations to determine the conditions for the establishment of the new technology.
Finally, preciseness of the present analytic procedures is evaluated in contrast with numerical calculations methods, giving excellent results.
The present analytic results can be degenerated to the ones for a bilayer system with perfect interfaces.
In addition, the present analytic solution can be reduced to known results for the case of uniform eigenstrain.
We present analytic results that allow one to calculate the structural response via the interval, ellipsoidal or super-ellipsoidal calculus.
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All presented analytic results are confirmed by simulations presented at the end of the paper.
We begin by presenting analytic solutions for the neutral case in which all species have the same colonization probability.
This article presents analytic solutions of energy release rates of a cracked laminate by using a global local method.
This section presents analytic center cutting plane algorithms for solving a strongly pseudomonotone variational inequality (mathit{VI}[F, X]) whose domain is an unbounded convex body.
The presented analytic approximation of the estimator bias holds for the high CNR regime where the bias is very small and can be safely ignored.
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