Results 61 to 70 of about 1,487,218 (229)
Circle actions on a quantum Seifert manifold [PDF]
The quotients of a (non-orientable) quantum Seifert manifold by circle actions are described. In this way quantum weighted real projective spaces that include the quantum disc and the quantum real projective space as special cases are obtained. Bounded irreducible representations of the coordinate algebras and the K-groups of the algebras of continuous
arxiv
Compact minimal hypersurfaces of index one and the width of real projective spaces [PDF]
We characterize the first min-max width of real projective spaces of any dimension. The width is the minimum area over the Clifford hypersurfaces. We also compute the Morse index of the Clifford hypersurfaces in the complex and quaternionic projective spaces.
arxiv
Topological Conjugacy of Real Projective Flows [PDF]
In this paper we prove the following topological classification result for flows on real projective space induced by linear flows on Euclidean space: Two flows on the projective space P(V) of a finite-dimensional real vector space V, induced by endomorphisms A and B of V, are topologically conjugate if and only if the Jordan structures of A and B ...
arxiv +1 more source
Real aspects of the moduli space of genus zero stable maps
We show that the moduli space of genus zero stable maps is a real projective variety if the target space is a smooth convex real projective variety. We show that evaluation maps, forgetful maps are real morphisms.
Kwon, Seongchun
core +1 more source
An embedding theorem for real projective spaces
LET X be a topological space and iJ the diagonal in X x X. A map f: X x X A -+ S”-’ is called equivariant iff(x, y) = -f(y, x ) f or all (x, y) E X x X A. Any topological embedding F: X + R” gives rise to an equivariant map, namely define F(x) F(Y) Rx9 y, = 11 F(x) F(y) 11.
openaire +2 more sources
Convexity properties and complete hyperbolicity of Lempert's elliptic tubes
We prove that elliptic tubes over properly convex domains of the real projective space are C-convex and complete Kobayashi-hyperbolic. We also study a natural construction of complexification of convex real projective manifolds.Comment: 11 ...
Alessandrini, Daniele, Saracco, Alberto
core
The block structure spaces of real projective spaces and orthogonal calculus of functors [PDF]
Given a compact manifold X, the set of simple manifold structures on X x \Delta^k relative to the boundary can be viewed as the k-th homotopy group of a space \S^s (X). This space is called the block structure space of X. We study the block structure spaces of real projective spaces.
arxiv
Circle actions on a quantum Seifert manifold
The quotients of a (non-orientable) quantum Seifert manifold by circle actions are described. In this way quantum weighted real projective spaces that include the quantum disc and the quantum real projective space as special cases are obtained.
Brzeziński, Tomasz
core
Real hypersurfaces of complex projective spaces
Let P"(~) denote the complex projective space with Fubini-Study metric of constant holomorphic sectional curvature 4 and suppose m >2. It is well-known that there does not exist a totally umbilical real hypersurface M of P"(C) (see Tashiro and Tachibana [7]).
openaire +2 more sources
A note on the concordance homotopy group of real projective space [PDF]
H. Schneider, Rebecca Wells
openalex +2 more sources