Results 81 to 90 of about 14,182 (200)
Geometry of strings and branes [PDF]
De elementaire-deeltjesfysica probeert de fundamentele bouwstenen van de Natuur en hun onderlinge wisselwerkingen te beschrijven. Uit experimenten is gebleken dat de elementaire deeltjes in twee klassen zijn onder te brengen: de leptonen, waaronder het ...
Halbersma, Reinder Simon, +1 more
core
Analysis of m-Modified Conformal Vector Fields on the Tangent Bundle With Synectic Lift Metrics
In this study, we introduce the notion of an m-modified conformal vector field, which represents a natural generalization of the classical conformal vector field concept. This extension allows for a broader class of vector fields that conform to modified
Lokman Bilen +4 more
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Given a maximally non-integrable 2-distribution D on a 5-manifold M, it was discovered by P. Nurowski that one can naturally associate a conformal structure [g]_D of signature (2,3) on M.
Matthias Hammerl, Katja Sagerschnig
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FIRST experiment: Fragmentation of Ions Relevant for Space and Therapy
Nuclear fragmentation processes are relevant in different fields of basic research and applied physics and are of particular interest for tumor therapy and for space radiation protection applications.
Abou-Haidar, Z. +30 more
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Some results on the Dirac-Einstein equations
In this note we introduce the Dirac-Einstein equations on a spin manifold and we review some recent results, in particular: the compactness of the variational solutions, the classification of the Palais-Smale sequences for the related conformal problem ...
Vittorio Martino
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On the flat conformal differential geometry, II [PDF]
Not ...
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Conformal Image Viewpoint Invariant
In this paper, we introduce an invariant by image viewpoint changes by applying an important theorem in conformal geometry stating that every surface of the Minkowski space R3,1 leads to an invariant by conformal transformations.
Chady El Mir +2 more
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Geometry of Hamiltonian Dynamics with Conformal Eisenhart Metric
We characterize the geometry of the Hamiltonian dynamics with a conformal metric. After investigating the Eisenhart metric, we study the corresponding conformal metric and obtain the geometric structure of the classical Hamiltonian dynamics. Furthermore,
Linyu Peng, Huafei Sun, Xiao Sun
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Deformation of Surfaces in Lie Sphere Geometry [PDF]
The theory of surfaces in Euclidean space can be naturally formulated in the more general context of Legendre surfaces into the space of contact elements. We address the question of deformability of Legendre surfaces with respect to the symmetry group of
Musso, Emilio, Nicolodi, L., NICOLODI L.
core
On the Geometry of the Conformal Group in Spacetime
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Gresnigt, N. G., Renaud, P. F.
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