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The time-varying transition probabilities are described by a piecewise-constant matrix subject to a high-level average dwell time (ADT) switching.
To this end, the problem is formulated as an optimization problem which is the minimization of the cardinality of a pattern matrix subject to an H∞ performance constraint.
In this work we simulate the transient deformation of a Newtonian droplet in a viscoelastic matrix subject to a simple shear flow.
The design criterion, first given in Liu and Wiens (J. Statist. Planning Inference 64 (1997) 369), is to maximize the determinant of the information matrix subject to a side condition of bounding the bias arising from model misspecification.
Specifically, we determine a set of Boolean polynomials whose zeros can be uniquely identified with the set of rotating schedules related to a given workload matrix subject to standard constraints.
Accordingly, the stability, convergence and long-time behaviour are rigorously analysed once the spatial differential operator is approximated by an appropriate positive semi-definite matrix, subject to suitable temporal and spatial smoothness.
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The solution for a circular inhomogeneity in an infinitely extended matrix subjected to remote shear stress is then derived.
A general solution to a reinforced elliptic hole embedded in an infinite matrix subjected to a remote uniform load is provided in this paper.
We consider an anisotropic elastic inclusion of arbitrary shape embedded inside an infinite dissimilar anisotropic elastic medium (matrix) subjected to a uniform antiplane shear loading at infinity.
As far as the strain energy changes of the infinite matrix subjected to various far-field stress systems are concerned, the present model is simple.
The problem of an elliptic inclusion embedded in an infinite matrix subjected to a uniform magnetic induction is considered in this paper.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com