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[31] Peter W. Michor. Lie groups and group actions. Graduate Studies in Mathematics 93 (2008) 41-97.
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[32] Peter W. Michor. Topics in Differential Geometry. Graduate Studies in Mathematics 93 (2008) MR MR2428390.
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[33] Peter W. Michor. Riemann manifolds. Graduate Studies in Mathematics 93 (2008) 273-361.
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[34] Peter W. Michor. Bundles and connections. Graduate Studies in Mathematics 93 (2008) 191-272.
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[35] Peter W. Michor. Isometric group actions or Riemann $G$-manifolds. Graduate Studies in Mathematics 93 (2008) 363-410.
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[36] Ben Webster. Cramped subgroups and generalized Harish-Chandra modules. Proc. Amer. Math. Soc. 136 (2008) 3809-3814. MR 2425719.
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[37] Philip Foth. Generalized Kostant convexity theorems. Proc. Amer. Math. Soc. 137 (2009) 297-301. MR 2439453.
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[38] Megumi Harada and Gregory D. Landweber. Surjectivity for Hamiltonian $G$-spaces in $K$-theory. Trans. Amer. Math. Soc. 359 (2007) 6001-6025. MR 2336314.
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[39] Oana M. Dragulete, Tudor S. Ratiu and Miguel Rodríguez-Olmos. Singular cosphere bundle reduction. Trans. Amer. Math. Soc. 359 (2007) 4209-4235. MR 2309182.
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[40] Raúl M. Aguilar. Tangentially positive isometric actions and conjugate points. Trans. Amer. Math. Soc. 359 (2007) 789-825. MR 2255197.
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[41] Victor Guillemin and Reyer Sjamaar. Convexity Properties of Hamiltonian Group Actions. CRM Monograph Series 26 (2006) MR MR2175783.
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[42] A constructive proof of the non-abelian convexity theorem. CRM Monograph Series 26 (2006) 21-30.
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[43] Introduction. CRM Monograph Series 26 (2006) 1-6.
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[44] The convexity theorem for Hamiltonian $G$-spaces. CRM Monograph Series 26 (2006) 7-20.
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[45] K\"ahler potentials and convexity. CRM Monograph Series 26 (2006) 55-70.
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[46] Some elementary examples of the convexity theorem. CRM Monograph Series 26 (2006) 31-53.
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[47] Applications of the convexity theorem. CRM Monograph Series 26 (2006) 71-78.
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[48] Victor Guillemin and Reyer Sjamaar. Convexity Properties of Hamiltonian Group Actions. CRM Monograph Series 26 (2006) MR MR2175783.
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[49] A constructive proof of the non-abelian convexity theorem. CRM Monograph Series 26 (2006) 21-30.
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[50] Introduction. CRM Monograph Series 26 (2006) 1-6.
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[51] The convexity theorem for Hamiltonian $G$-spaces. CRM Monograph Series 26 (2006) 7-20.
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[52] K\"ahler potentials and convexity. CRM Monograph Series 26 (2006) 55-70.
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[53] Some elementary examples of the convexity theorem. CRM Monograph Series 26 (2006) 31-53.
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[54] Applications of the convexity theorem. CRM Monograph Series 26 (2006) 71-78.
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[55] Andrew Dancer and Andrew Swann. Toric hypersymplectic quotients. Trans. Amer. Math. Soc. 359 (2007) 1265-1284. MR 2262850.
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[56] Alvaro Pelayo. Topology of spaces of equivariant symplectic embeddings. Proc. Amer. Math. Soc. 135 (2007) 277-288. MR 2280203.
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[57] L. Godinho. Semifree symplectic circle actions on $4$-orbifolds. Trans. Amer. Math. Soc. 358 (2006) 4919-4933. MR 2231878.
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[58] Min Kyu Kim. Frankel's theorem in the symplectic category. Trans. Amer. Math. Soc. 358 (2006) 4367-4377. MR 2231381.
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[59] M. Lübke and A. Teleman. The universal Kobayashi-Hitchin correspondence on Hermitian manifolds. Memoirs of the AMS 183 (2006) MR 2254074.
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[60] Marco Zambon and Chenchang Zhu. Contact reduction and groupoid actions. Trans. Amer. Math. Soc. 358 (2006) 1365-1401. MR 2187657.
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Results: 31 to 60 of 113 found      Go to page: 1 2 3 4

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