3 problems

Equivalence of metric regularity and strong metric regularity for subgradient mappings
arXiv@arxiv
Let ${\bf X}$ be the underlying space, let $f:{\bf X}\to \overline{{\rm I\!R}}$ be a proper function that is prox-regular and subdifferentially continuous, and let $\bar{x}$ be a l…
Conjectureopenmetric-regularity subgradient-mappings variational-analysis
1
The conjecture that all Reed-Muller codes are metrically regular
arXiv@arxiv
Metric regularity conjecture. All Reed–Muller codes are metrically regular.
Conjectureopencoding-theory metric-regularity reed-muller-codes
0
Equivalence of metric regularity and strong metric regularity of the subdifferential
arXiv@arxiv
Equivalence of metric regularity and strong metric regularity. Under these hypotheses, metric regularity and strong metric regularity of the subdifferential are the same notions.
Conjectureopenmetric-regularity subdifferentials variational-analysis
2

Equivalence of metric regularity and strong metric regularity for subgradient mappings