Movement of liquid inclusions in soluble solids: An inverse Stokes’ law

Sti ening solids with liquid inclusions

An Inverse Problem for Evolution Inclusions

with D(φ(·,u)) ⊂ j for all u ∈ = ∏N j=1 j . The existence of an open loop of (1.1), (1.2) with φ independent of the control u, has been established in Ton [7]. With optimal shape design and with inverse problems inmind, we will consider the case when φ depends on the control u as it appears in the top order term of the partial differential operators involved in the problems. Optimal design of d...

Nonlinear elastic inclusions in isotropic solids.

We introduce a geometric framework to calculate the residual stress fields and deformations of nonlinear solids with inclusions and eigenstrains. Inclusions are regions in a body with different reference configurations from the body itself and can be described by distributed eigenstrains. Geometrically, the eigenstrains define a Riemannian 3-manifold in which the body is stress-free by construc...

development and implementation of an optimized control strategy for induction machine in an electric vehicle

in the area of automotive engineering there is a tendency to more electrification of power train. in this work control of an induction machine for the application of electric vehicle is investigated. through the changing operating point of the machine, adapting the rotor magnetization current seems to be useful to increase the machines efficiency. in the literature there are many approaches wh...

An Inverse Boundary Value Problem of Determining Three Dimensional Unknown Inclusions in an Elliptic Equation

In this paper we consider an inverse boundary value problem of determining three dimensional unknown inclusions in an elliptic equation in a bounded domain Ω ⊂ R3 from finite boundary measurements on ∂Ω. We will show that polyhedral inclusions in Ω can be uniquely determined up to their convex edges from a single boundary measurement on ∂Ω.