Results 121 to 130 of about 1,134,625 (212)
10–plectic formulation of gravity and Cartan connections
We give a Hamiltonian formulation of Weyl–Einstein–Cartan gravity which is covariant from the viewpoint of the geometry of the principal fiber bundle. The connection is represented by a 1-form with values in the Poincaré Lie algebra, which is defined on ...
Vey, Dimitri
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Pioneer Statue at base of Fort Recovery monument
Statue of a pioneer at the base of Fort Recovery Monument, Mercer County, Ohio. Fort Recovery, built in 1792, was the site of Major General Arthur St. Clair defeat by an Indian Confederacy under the leadership of Shawnee chief Weyapiersenwah (Blue Jacket)
Ohio History Connection
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On cartan spaces with (α, β)-metric
Ã. Cartan 2 has originally introduced a Cartan space, which is considered as dual of Finsler space. H. Rund 10, F. Brickell 1 and others studied the relation between these two spaces. The theory of Hamilton spaces was introduced and studied by R.
Nagaraja, H.G.
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First post-Newtonian <i>N</i>-body problem in Einstein-Cartan theory with the Weyssenhoff fluid: equations of motion. [PDF]
Battista E, Falco V.
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From the Fermi-Walker to the Cartan connection
Jan Slovák and Martin Čadek (eds.): Proceedings of the 19th Winter School "Geometry and Physics". Circolo Matematico di Palermo, Palermo, 2000. Rendiconti del Circolo Matematico di Palermo, Serie II, Supplemento No. 63. pp.
Lafuente López, Javier +1 more
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Diffusion-Shock PDEs for Deep Learning on Position-Orientation Space. [PDF]
Sherry FM, Schaefer K, Duits R.
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Thermodynamics à la Souriau on Kähler Non-Compact Symmetric Spaces for Cartan Neural Networks. [PDF]
Fré PG, Sorin AS, Trigiante M.
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Parabolic Geometries and Canonical Cartan Connections
Let G be a (real or complex) semisimple Lie group, whose Lie algebra g is endowed with a so called |k|–grading, i.e. a grading of the form g = g−k ⊕ · · · ⊕ gk, such that no simple factor of G is of type A1. Let P be the subgroup corresponding to the
Andreas Čap, Hermann Schichl
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