A variational approach to implicit ODEs and differential inclusions

Figures 2-3 plot the results of two experiments from P&W which focused on the abstract/concrete distinction. P&W used a false memory task in the generalisation phase,

An initial component of F is a non-dicritic component C of E −1 (0) to which is anchored at least two dead branches and having a single additional singularity of F.. It is

A variational approach is employed to find stationary solutions to a free boundary problem mod- eling an idealized electrostatically actuated MEMS device made of an elastic plate

Namely, we prove existence of viable solutions of problem (1.1) in the case where the set- valued map F (· , ·) is upper semicontinuous compact valued and contained in the

This particular problem concerns the contact between an elastic body and a rigid support but a large variety of contact conditions can be easily analyzed using our general results,

In the last few years methods of finding almost everywhere solutions of partial differential equations of implicit type have been developed; the theory can be applied also to

which will correspond to a principle of virtual work characterizing the dynamically possible motions as those, consistent with the constraint submanifold C, along

By comparison, combining the finite element technique (1.5–1.7) with an integration algorithm whose convergence properties are uniformly valid in h would provide a global method