Bibliografie

(eng): This work uses the energetic formulation of rate-independent systems that is based on the stored-energy functionals $/calE$ and the dissipation distance $/calD$. For sequences $(/calE_k)_{k/in /N}$ and $(/calD_k)_{k/in /N}$ we address the question under which conditions the limits $q_/infty$ of solutions $q_k:[0,T]/to /calQ$ satisfy a suitable limit problem with limit functionals $/calE_/infty$ and $/calD_/infty$, which are the corresponding $/Gamma$-limits. We derive a sufficient condition, called /emph{conditional upper semi-continuity of the stable sets}, which is essential to guarantee that $q_/infty$ solves the limit problem. In particular, this condition holds if certain /emph{joint recovery sequences} exist. Moreover, we show that time-incremental minimization problems can be used to approximate the solutions.

(cze): V praci se vyšetřují Gamma ma limity a uvolnění pro rychlostně nezávislé vyvojové úlohy.