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Results: 1 to 30 of 32 found      Go to page: 1 2

[1] Levi Lopes de Lima and Frederico Girão. The ADM mass of asymptotically flat hypersurfaces. Trans. Amer. Math. Soc.
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[2] Fernando Schwartz. Inequalities for the ADM-mass and capacity of asymptotically flat manifolds with minimal boundary. Contemporary Mathematics 599 (2013) 199-211.
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[3] Riccardo Benedetti and Francesco Bonsante. Canonical Wick rotations in 3-dimensional gravity. Memoirs of the AMS 198 (2009) MR 2499272.
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[4] Fei Han and Xiaoling Huang. Even dimensional manifolds and generalized anomaly cancellation formulas. Trans. Amer. Math. Soc. 359 (2007) 5365-5381. MR 2327034.
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[5] S. P. Novikov and I. A. Taimanov. Poisson and Lagrange manifolds. Graduate Studies in Mathematics 71 (2006) 481-530.
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[6] S. P. Novikov and I. A. Taimanov. Connections and curvature. Graduate Studies in Mathematics 71 (2006) 351-395.
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[7] S. P. Novikov and I. A. Taimanov. Morse theory and Hamiltonian formalism. Graduate Studies in Mathematics 71 (2006) 423-480.
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[8] S. P. Novikov and I. A. Taimanov. Tensor algebra. Graduate Studies in Mathematics 71 (2006) 245-284.
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[9] S. P. Novikov and I. A. Taimanov. Conformal and complex geometries. Graduate Studies in Mathematics 71 (2006) 397-422.
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[10] S. P. Novikov and I. A. Taimanov. Geometry of two-dimensional manifolds. Graduate Studies in Mathematics 71 (2006) 53-83.
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[11] S. P. Novikov and I. A. Taimanov. Cartesian spaces and Euclidean geometry. Graduate Studies in Mathematics 71 (2006) 1-34.
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[12] S. P. Novikov and I. A. Taimanov. Symplectic and pseudo-Euclidean spaces. Graduate Studies in Mathematics 71 (2006) 35-51.
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[13] S. P. Novikov and I. A. Taimanov. Geometric fields in physics. Graduate Studies in Mathematics 71 (2006) 569-619.
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[14] S. P. Novikov and I. A. Taimanov. Multidimensional variational problems. Graduate Studies in Mathematics 71 (2006) 531-567.
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[15] S. P. Novikov and I. A. Taimanov. Modern Geometric Structures and Fields. Graduate Studies in Mathematics 71 (2006) MR MR2264644.
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[16] S. P. Novikov and I. A. Taimanov. Smooth manifolds. Graduate Studies in Mathematics 71 (2006) 125-175.
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[17] S. P. Novikov and I. A. Taimanov. Analysis of differential forms. Graduate Studies in Mathematics 71 (2006) 315-350.
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[18] S. P. Novikov and I. A. Taimanov. Complex analysis in the theory of surfaces. Graduate Studies in Mathematics 71 (2006) 85-123.
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[19] S. P. Novikov and I. A. Taimanov. Groups of motions. Graduate Studies in Mathematics 71 (2006) 177-243.
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[20] S. P. Novikov and I. A. Taimanov. Tensor fields in analysis. Graduate Studies in Mathematics 71 (2006) 285-313.
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[21] Frank Morgan. A round ball uniquely minimizes gravitational potential energy. Proc. Amer. Math. Soc. 133 (2005) 2733-2735. MR 2146221.
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[22] Romildo Pina and Keti Tenenblat. Conformal metrics and Ricci tensors on the sphere. Proc. Amer. Math. Soc. 132 (2004) 3715-3724. MR 2084096.
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[23] Pengzi Miao. Asymptotically flat and scalar flat metrics on $\mathbb{R}^3$ admitting a horizon. Proc. Amer. Math. Soc. 132 (2004) 217-222. MR 2021265.
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[24] Ambar Sengupta. Gauge invariant functions of connections . Proc. Amer. Math. Soc. 121 (1994) 897-905. MR 1215205.
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[25] Gregory Lambros Peterson. Cohomology classes associated to anomalies . Trans. Amer. Math. Soc. 340 (1993) 669-704. MR 1129437.
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[26] J. Smoller, A. Wasserman, S. T. Yau and B. McLeod. Smooth static solutions of the Einstein-Yang/Mills equations . Bull. Amer. Math. Soc. 27 (1992) 239-242. MR 1145579.
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[27] L. M. Sibner and R. J. Sibner. Singular Sobolev connections with holonomy. Bull. Amer. Math. Soc. 19 (1988) 471-473. MR 956602.
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[28] Maciej P. Wojtkowski. Bounded geodesics for the Atiyah-Hitchin metric. Bull. Amer. Math. Soc. 18 (1988) 179-183. MR 929096.
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[29] Jack Morava and Hirotaka Tamanoi. A vanishing theorem for the conformal anomaly in dimension $>2$ . Proc. Amer. Math. Soc. 100 (1987) 767-774. MR 894452.
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[30] Michael Eastwood. Supersymmetry, twistors, and the Yang-Mills equations . Trans. Amer. Math. Soc. 301 (1987) 615-635. MR 882706.
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Results: 1 to 30 of 32 found      Go to page: 1 2