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Let be a quasiregular mapping and let.
Let be a quasiregular mapping and.
Let be an unbounded domain in and let be a quasiregular mapping.
Let be a quasiregular mapping having a point as a Picard exceptional value, that is, and attains on all values of for some.
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A continuous mapping of the class is called a quasiregular mapping if satisfies (2.1).
We fix a growth function and a special exhaustion function as in Section 4. Let be a nonconstant quasiregular mapping.
Let be a nonconstant quasiregular mapping from the warped Riemannian product and a special exhaustion function of.
Let be a nonconstant quasiregular mapping.
Let be a nonconstant quasiregular mapping satisfying (5.64).
Let be a nonconstant quasiregular mapping between -dimensional noncompact Riemannian manifolds without boundaries.
Let be a -quasiregular mapping, ; that is, if are in the Sobolev class, for, and the norm of the corresponding Jacobi matrix satisfies, where is the Jacobian determinant of the, then, each of the functions, or, is a generalized solution of the quasilinear elliptic equation: (53).
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