Titlebook: Conformal Geometry; A Publication of the Ravi S. Kulkarni,Ulrich Pinkall Book 1988 Springer Fachmedien Wiesbaden 1988 Geometrie.Lehrsatz.Ma

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Transition-Age Youth Mental Health Caree be mapped conformally on some (possibly different) Einstein space and in how many ways can it be so mapped?” Brinkmann was able to answer this question completely in terms of local coordinates. The discussion of the corresponding global problem began much later, and it seems that so far no complet

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Transition-Metal Defects in Siliconetric obstructions for the existence of a conformai immersion into the N-dimensional sphere S. with N≦ 2n-2 (which are due to [Moore 2] and [Moore 3]) as local metric obstructions for the existence of an isometric immersion into S or Euclidean space E. . Then we apply these results to examples of co

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Conformal Geometry from the Riemannian Viewpoint,outen, is given in § C, and some applications are derived in § D. It turns out that the three dimensional case, i.e. the case where the curvature tensor is determined by the Ricci tensor, needs a special treatment. An example of that situation is given in § E. We also give some global properties of

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Conformal Transformations between Einstein Spaces,e be mapped conformally on some (possibly different) Einstein space and in how many ways can it be so mapped?” Brinkmann was able to answer this question completely in terms of local coordinates. The discussion of the corresponding global problem began much later, and it seems that so far no complet

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Topics in the Theory of Quasiregular Mappings,unctions to real n-dimen-sional space. These maps can be described as quasiconformal maps witout the homeomorphism requirement and, consequently, they have in general branching. The most interesting geometric features of the theory of quasiregular maps are in general of global character. While many