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13b represents what is traditionally called super-raising, in which the matrix subject John moves from the deeply embedded clause and crosses an intervening subject which is closer to the matrix subject position.
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.
Huang (1984a), when discussing null elements in Mandarin, observes that the null element in 81b cannot be coreferential with the matrix subject although the one in 81a can.
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.
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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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