Results 111 to 120 of about 8,685,959 (274)
In this paper, quasi-canonical biholomorphically projective and equitorsion quasi-canonical biholomorphically projective mappings are defined. Some relations between the corresponding curvature tensors of the generalized Riemannian spaces GRN and GR¯N ...
Vladislava M. Milenković+1 more
doaj +1 more source
Tetrahedral quartics in Projective Space [PDF]
We study tetrahedral quartics in projective space. We address their projective geometry, Neron-Severi lattice and automorphism group.
arxiv
Symbol calculus on a projective space [PDF]
In this article, we introduce symbol calculus on a projective scheme. Using holomorphic Poisson structures, we construct deformations of ring structures for structure sheaves on projective spaces.
arxiv
Monomial Transformations of the Projective Space [PDF]
We prove that, over any field, the dimension of the indeterminacy locus of a rational transformation $f$ of $P^n$ which is defined by monomials of the same degree $d$ with no common factors is at least $(n-2)/2$, provided that the degree of $f$ as a map is not divisible by $d$. This implies upper bounds on the multidegree of $f$.
Debarre, Olivier, Lass, Bodo
openaire +4 more sources
Embeddings of projective spaces into elliptic projective Lie groups [PDF]
Ichiro Yokota
openalex +1 more source
Hierarchy of spaces of projective connection
We consider the bundle of projective frames over a smooth manifold, i. e. the principal bundle whose typical fiber is the projective group. The giving fundamental-group connection in this bundle transforms it into a space of general projective connection.
Yu. Shevchenko
doaj
In this paper we give a brief account of the main aspects of the theory of associated and principal super bundles. As an application, we review the Borel-Weil-Bott Theorem in the super setting, and some results on projective embeddings of homogeneous ...
Claudio Carmeli+2 more
doaj +1 more source
Hypersurfaces of Projective β –Changes [PDF]
In 1984 C. Shibata investigated the theory of a change which is called a β -change of Finsler metric [10]. On the other hand, in 1985 a systematic study of geometry of hypersurfaces in Finsler spaces was given by M. Matsumoto [6].
Masashi Kitayama
doaj
Smooth blow up structures on projective bundles [PDF]
Assuming Hartshorne's conjecture on complete intersections, we classify projective bundles over projective spaces which has a smooth blow up structure over another projective space. Under some assumptions, we also classify projective bundles over projective spaces which has a smooth blow up structure over some arbitrary smooth projective variety, not ...
arxiv