Results 211 to 220 of about 87,606 (230)
Isolated steady solutions of the 3D Euler equations. [PDF]
Enciso A, Kepplinger W, Peralta-Salas D.
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Comparing Geodesic Filtering to State-of-the-Art Algorithms: A Comprehensive Study and CUDA Implementation. [PDF]
Boulanger P, Bin Hasan S.
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Quantum gravity: are we there yet? [PDF]
Majid S.
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A Toponogov globalisation result for Lorentzian length spaces. [PDF]
Beran T, Harvey J, Napper L, Rott F.
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Journal of Mathematical Sciences, 2002
The authors present a survey of Riemannian geometry that sketches the main developments in that subject through about 1985; no bibliographic references after that date exist. They begin with historical remarks and brief descriptions of the contributions of Lobachevski, Gauss, Riemann, F. Klein, E. Cartan, Ricci and Levi-Civita.
Trofimov, V. V., Fomenko, A. T.
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The authors present a survey of Riemannian geometry that sketches the main developments in that subject through about 1985; no bibliographic references after that date exist. They begin with historical remarks and brief descriptions of the contributions of Lobachevski, Gauss, Riemann, F. Klein, E. Cartan, Ricci and Levi-Civita.
Trofimov, V. V., Fomenko, A. T.
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Spectral asymmetry and Riemannian Geometry.: I
Bulletin of the London Mathematical Society, 1973In Parts I and II of this paper ((4), (5)) we studied the ‘spectral asymmetry’ of certain elliptic self-adjoint operators arising in Riemannian geometry. More precisely, for any elliptic self-adjoint operator A on a compact manifold we definedwhere λ runs over the eigenvalues of A.
V. K. Patodi+2 more
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Generalizing Riemannian geometry
Journal of Mathematical Physics, 1973The properties of Riemannian geometry necessary to relativity have been used as a basis to derive a more general geometry. Emphasis is placed on a natural development with the result of considerable generalization. Several examples are discussed including the Brans-Dicke field equation which are but one special case of the new manifolds.
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