Results 101 to 110 of about 488,051 (238)

Integral Geometry in Projective and Affine Spaces [PDF]

, 1950
L. A. Santalo
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Generalized theorems of Desargues for 𝑛-dimensional projective space [PDF]

, 1955
P. O. Bell
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Differential geometry of conics in the projective space of three dimensions.—I. Fundamental theorem in the theory of a one-parameter family of conics [PDF]

, 1928
Akitsugu Kawaguchi
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Fano manifolds which are not slope stable along curves [PDF]

arXiv, 2011
We show that a Fano manifold (X,-K_X) is not slope stable with respect to a smooth curve Z if and only if (X,Z) is isomorphic to one of (projective space, line), (product of projective line and projective space, fiber of second projection) or (blow up of projective space along linear subspace of codimension two, nontrivial fiber of blow up).
arxiv  

Loci of 𝑚-spaces joining corresponding points of 𝑚+1 projectively related 𝑛-spaces in 𝑟-space [PDF]

, 1934
B. C. Wong
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Projective differential geometry of correspondences between two spaces. III [PDF]

, 1950
Eduard Čech
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Machine learning the dimension of a Fano variety. [PDF]

Nat Commun, 2023
Coates T, Kasprzyk AM, Veneziale S.
europepmc   +1 more source

Embedding dual nets in affine and projective spaces [PDF]

Rendiconti di Matematica e delle Sue Applicazioni, 1994
This article determines the structure of arbitrary nets (finite or infinite) whose duals may be embedded into affine or projective space. The main results are that nets whose duals may be embedded into projective space are pseudo-regulus nets and nets ...
N.L. JOHNSON, K.S. LIN
doaj  

Petty projection inequality on the sphere and on the hyperbolic space [PDF]

arXiv
Using gnomonic projection and Poincar\'e model, we first define the spherical projection body and hyperbolic projection body in spherical space $\mathbb{S}^n$ and hyperbolic space $\mathbb{H}^n$, then define the spherical Steiner symmetrization and hyperbolic Steiner symmetrization, finally prove the spherical projection inequality and hyperbolic ...
arxiv  

A condition that a function in a projective space be rational [PDF]

, 1912
William F. Osgood
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