The existence of quasimeromorphic mappings.

Saucan, Emil

Displaying similar documents to “The existence of quasimeromorphic mappings.”

Mappings of finite distortion: Global homeomorphism theorem.

Holopainen, Ilkka, Pankka, Pekka (2004)

Annales Academiae Scientiarum Fennicae. Mathematica

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On $Q$ -homeomorphisms.

Martio, O., Ryazanov, V., Srebo, U., Yakubov, E. (2005)

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Normal families, multiplicity and the branch set of quasiregular maps.

Martio, O., Srebro, U., Väisälä, J. (1999)

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Infinitesimal geometry of quasilinear mappings.

Gutlyanskij, V.Ya., Martio, O., Ryazanov, V.I., Vuorinen, M. (2000)

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Relaxation of isotropic functionals with linear growth defined on manifold constrained Sobolev mappings

Domenico Mucci (2009)

ESAIM: Control, Optimisation and Calculus of Variations

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In this paper we study the lower semicontinuous envelope with respect to the $L^{1}$ -topology of a class of isotropic functionals with linear growth defined on mappings from the $n$ -dimensional ball into $ℝ^{N}$ that are constrained to take values into a smooth submanifold $𝒴$ of $ℝ^{N}$ .