Results 41 to 50 of about 118,048 (162)
Geometry of nonholonomic complexes in threedimensional projective space
In this article the differential geometry of nonholonomic complexes in threedimensional projective space is considered.
Kazimieras Navickis
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Projective completions of Jordan pairs. Part I: The generalized projective geometry of a Lie algebra [PDF]
Wolfgang Bertram, Karl‐Hermann Neeb
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Analytic projective geometry for computer graphics
The motivation of this paper was the development of computer geometry course for students of mathematical specialties. The term “computer geometry” hereafter refers to the mathematical foundations of machine graphics.
Migran N. Gevorkyan +3 more
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Projective geometry of homogeneous second-order Hamiltonian operators [PDF]
Pierandrea Vergallo, Raffaele Vitolo
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MC simulation results for projective geometry version of MPD ECAL at NICA collider [PDF]
The report describes the Monte-Carlo simulation software developed for the projective geometry version of the electromagnetic calorimeter of the MPD detector. The results of software tests and some characteristics of the calorimeter are presented.
Dabrowska B. +4 more
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On projective Ricci curvature of cubic metrics
To study the projective Ricci curvature (PRic-curvature) in Finsler geometry is interesting because it reflects the geometric properties that are invariant under the projective transformation.
Yanlin Li +3 more
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Projective Cross-Ratio on Hypercomplex Numbers
The paper presents a new cross-ratio of hypercomplex numbers based on projective geometry. We discuss the essential properties of the projective cross-ratio, notably its invariance under Mobius transformations.
Brewer, Sky
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Internal symmetry in Poincarè gauge gravity
We find a large internal symmetry within 4-dimensional Poincarè gauge theory.In the Riemann-Cartan geometry of Poincaré gauge theory the field equation and geodesics are invariant under projective transformation, just as in affine geometry.
James T. Wheeler
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Branched holomorphic Cartan geometries and Calabi-Yau manifolds
We introduce the concept of a branched holomorphic Cartan geometry. It generalizes to higher dimension the definition of branched (flat) complex projective structure on a Riemann surface introduced by Mandelbaum.
Biswas, Indranil, Dumitrescu, Sorin
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