Memoirs of the American Mathematical Society
Memoirs of the American Mathematical Society
A study of Sobolev classes of weakly differentiable mappings $f:{\mathbb X}\rightarrow {\mathbb Y}$ between compact Riemannian manifolds without boundary. These mappings need not be continuous. They actually possess less regularity than the mappings in ${\mathcal W}^{1,n}({\mathbb X}\,,\, {\mathbb Y})\,$, $n=\mbox{dim}\, {\mathbb X}$.
Bezorgen: Zodra beschikbaar
A study of Sobolev classes of weakly differentiable mappings $f:{\mathbb X}\rightarrow {\mathbb Y}$ between compact Riemannian manifolds without boundary. These mappings need not be continuous. They actually possess less regularity than the mappings in ${\mathcal W}^{1,n}({\mathbb X}\,,\, {\mathbb Y})\,$, $n=\mbox{dim}\, {\mathbb X}$.
