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They can sometimes progress, which then poses the problem of the type of lesion.
This approach is strongly linked to an associated time-incremental problem which is a minimization problem of the type used for several years now in the engineering literature.
An essential step in SHAKE is the solution of a sparse linear problem of the type Ax = b, where x is a vector of unknowns.
Our paper is devoted to the study of a nonlinear degenerate transient eddy current problem of the type ∂t |E|−1/pE)+∇×(∇×E)= 0, p>1, along with appropriate initial and boundary conditions.
We study a nonlinear eigenvalue problem of the type.
In this paper, we study the minimization problem of the type (L x,y)=f(x)+R x,y)+g y)), where f and g are both nonconvex nonsmooth functions, and R is a smooth function we can choose.
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We study problems of the type Δu+|u|p−2u=0 in Ω, u=0 on ∂Ω.
To limit the inherent problems of the type II character and the indirect nature of the bandgap, we propose Si/Si1−xGex strained QWs embedded in relaxed Si1−yGey barriers.
Problems of the type are of significant practical interest in most real mechanical structures widely used in aeronautical, civil, naval, and mechanical engineering.
It is shown how these concepts can be applied to solve a number of problems of the type frequently encountered in process engineering.
The modelling methods chosen are particularly suited to classification problems of the type reported here.
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