2 problems

Bound on switching values for two-dimensional slip systems
arXiv@arxiv
Consider a two-dimensional slip system with convex polytope … where $\det(S^\alpha)=0$ and $0\in\operatorname{int}(\mathcal{U})$ . Let $f_0,f_1,f_2$ be the numbers of vertices, edge…
Conjectureopenconvex-polytopes optimal-control slip-systems
0
Piecewise-constant optimal controls for two-dimensional slip systems
arXiv@arxiv
Let $\mathcal{U}=\operatorname{conv}(X_1,\dots,X_m)\subseteq\mathop{\mathfrak{sl}}\nolimits(2)$ , with $\det(X_j)=0$ for every $j$ . Piecewise-constant control conjecture. Optimal co…
Conjectureopenlie-groups optimal-control slip-systems
0

Bound on switching values for two-dimensional slip systems