Results 41 to 50 of about 1,487,218 (229)
, 2017 A real projective orbifold has a radial end if a neighborhood of the end is foliated by projective geodesics that develop into geodesics ending at a common point.
Choi, Suhyoung
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Isoperimetry and volume preserving stability in real projective spaces [PDF]
Journal of differential geometry, 2019 We classify the volume preserving stable hypersurfaces in the real projective space $\mathbb{RP}^n$. As a consequence, the solutions of the isoperimetric problem are tubular neighborhoods of projective subspaces $\mathbb{RP}^k\subset \mathbb{RP}^n ...
Celso Viana
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Kahler metric on the space of convex real projective structures on surface [PDF]
, 2013 We prove that the space of convex real projective structures on a surface of genus $g\ge 2$ admits a mapping class group invariant K\"ahler metric where Teichm\"uller space with Weil-Petersson metric is a totally geodesic complex submanifold.
Inkang Kim, Genkai Zhang
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Tropicalization of group representations
, 2007 In this paper we give an interpretation to the boundary points of the compactification of the parameter space of convex projective structures on an n-manifold M.
Daniele Alessandrini, Kim
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Degree of symmetry of a homotopy real projective space
, 1971 The degree of symmetry N(M) of a compact connected differentiable manifold M is the maximum of the dimensions of the compact Lie groups which can act differentiably and effectively on it.
H. Ku, L. Mann, J. Sicks, J. C. Su
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The real projective spaces in homotopy type theory [PDF]
Logic in Computer Science, 2017 Homotopy type theory is a version of Martin-Löf type theory taking advantage of its homotopical models. In particular, we can use and construct objects of homotopy theory and reason about them using higher inductive types.
U. Buchholtz, E. Rijke
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Geometry of knots in real projective 3-space
Journal of Knot Theory and Its Ramifications, 2023 This paper discusses some geometric ideas associated with knots in real projective 3-space [Formula: see text]. These ideas are borrowed from classical knot theory. Since knots in [Formula: see text] are classified into three disjoint classes: affine, class-[Formula: see text] non-affine and class-[Formula: see text] knots, it is natural to wonder in ...
Mishra, Rama, Narayanan, Visakh
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, 2009 Let nbar=(n_1,...,n_r). The quotient space P_nbar:=(S^{n_1} x...x S^{n_r})/(x ~ -x)is what we call a projective product space. We determine the integral cohomology ring and the action of the Steenrod algebra.
Davis, Donald M.
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Graph C*-algebras and Z/2Z-quotients of quantum spheres
, 2003 We consider two Z/2Z-actions on the Podles generic quantum spheres. They yield, as noncommutative quotient spaces, the Klimek-Lesniewski q-disc and the quantum real projective space, respectively. The C*-algebras of all these quantum spaces are described
Brzeziński +16 more
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On the stable homotopy of the real projective space of even low dimension
, 1986 We denote by {X, Y] the group of stable homotopy classes of mappings from X to Y. We denote by P the real n-dimensional projective space. The purpose of this note is to determine the group structure of {P, P} for 2^ng4 (Theorems 2.4, 3.4 and 5.6).
J. Mukai
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