| 单词 | isometry |
| 释义 | BETA Examples ofisometryDictionary> Examples ofisometry isometryisn’t in the Cambridge Dictionary yet. You can help! Add a definition If f is biholomorphic, then it is a globalisometry. From theCambridge English Corpus The present paper goes further and shows that the resistance and resistance dimension are invariant under roughisometrybetween graphs. From theCambridge English Corpus Any system of isometries can be decomposed into minimal components and finite orbits in a certain way. From theCambridge English Corpus On the rigidity of discreteisometrygroups of negatively curved spaces. From theCambridge English Corpus On the geometry of orientation preserving planar piecewise isometries. From theCambridge English Corpus Tangencies in invariant disk packings for certain planar piecewise isometries are rare. From theCambridge English Corpus It follows that the function is constant and that is anisometryof the plane. From theCambridge English Corpus The homothety is anisometrysince lengths of closed geodesics are the same. From theCambridge English Corpus This was the case with roughisometryas well. From theCambridge English Corpus In this note it is shown that resistance and resistance dimension are roughisometryinvariant. From theCambridge English Corpus The geodesic convexity is preserved by isometries, and by taking finite intersections. From theCambridge English Corpus We apply this to theisometryproblem of rigid geometric structures. From theCambridge English Corpus On conditions under which isometries have bounded orbits. From theCambridge English Corpus Then any two points in the limit set can be approximated by the fixed points of some hyperbolicisometry. From theCambridge English Corpus From this, we may conclude easily that diabolicity is quasi-isometryinvariant among uniformly locally finite graphs. From theCambridge English Corpus These examples are from corpora and from sources on the web. Any opinions in the examples do not represent the opinion of the Cambridge Dictionary editors or of Cambridge University Press or its licensors. |
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