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Department of Mathematics

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Madsen, T. B. & Swann, A. F. (2013). Closed forms and multi-moment maps. Geometriae Dedicata, 165(1), 25-52. https://doi.org/10.1007/s10711-012-9783-4

Madsen, A. B., Pedersen, H., Poon, Y. S. & Swann, A. (1997). Compact einstein-weyl manifolds with large symmetry group. Duke Mathematical Journal, 88(3), 407-434. https://doi.org/10.1215/S0012-7094-97-08817-7

Madsen, A. B., Pedersen, H., Poon, Y. S. & Swann, A. (1999). Corrigendum: Compact einstein-weyl manifolds with large symmetry group. Duke Mathematical Journal, 100(1). https://doi.org/10.1215/S0012-7094-99-10006-8

Madsen, T. B. & Swann, A. (2011). Invariant strong KT geometry on four-dimensional solvable lie groups. Journal of Lie Theory, 21(1), 55-70.

Madsen, T. B. & Swann, A. F. (2019). Toric geometry of G2-manifolds. Geometry & Topology, 23(7), 3459-3500. https://doi.org/10.2140/gt.2019.23.3459

Madsen, T. B. & Swann, A. F. (2021). Toric geometry of Spin(7)-manifolds. International Mathematics Research Notices, 2021(21), 16511-16529. https://doi.org/10.1093/imrn/rnz279

Manuilov, V. & Thomsen, K. (2001). Asymptotically split extensions and E-theory. Saint Petersburg Mathematical Journal, 12(5), 819-830.

Manuilov, V. & Thomsen, K. (2004). E-theory is a special case of KK-theory. Proc. London. Math. Soc., 88(2), 455-478.

Manuilov, V. & Thomsen, K. (2006). On the asymptotic tensor C*-norm. Arch. Math., 86, 138-144.

Manuilov, V. & Thomsen, K. (2007). On the lack of inverses to C*-extensions related to property T groups. Canadian Mathematical Bulletin, 50(2), 268-283.

Manuilov, V. & Thomsen, K. (2009). Relative K-homology and normal operators. Journal of Operator Theory, 62(2), 249-279.

Manuilov, V. & Thomsen, K. (2004). Semi-invertible extensions and asymptotic homomorphisms. K - Theory, 32(2), 101-138.

Manuilov, V. & Thomsen, K. (2011). Semi-invertible extensions of C*-algebras. Journal of Functional Analysis, 260(5), 1446-1462. https://doi.org/10.1016/j.jfa.2010.12.009

Manuilov, V. & Thomsen, K. (2011). Shape theory and extensions of C*-algebras. Journal of the London Mathematical Society, 84(1), 183-203. https://doi.org/10.1112/jlms/jdr008

Manuilov, V. & Thomsen, K. (2004). The Connes-Higson construction is an isomorphism. Journal of Functional Analysis, 213(1), 154-175.

Martín Cabrera, F. & Swann, A. (2008). The intrinsic torsion of almost quaternion-Hermitian manifolds. Annales de l'Institut Fourier, 58(5), 1455-1497. https://doi.org/10.5802/aif.2390

Mart́n Cabrera, F. & Swann, A. (2004). Almost Hermitian structures and quaternionic geometries. Differential Geometry and its Application, 21(2), 199-214. https://doi.org/10.1016/j.difgeo.2004.03.008

Matte, O. & Møller, J. S. (2005). Semiclassical analysis of Witten Laplacians and Schrodinger operators in high dimension. Journal of Functional Analysis, 220, 243-264.

Merkulov, S., Pedersen, H. & Swann, A. (1994). Topological quantum field theory in quaternionic geometry. Journal of Geometry and Physics, 14(2), 121-145. https://doi.org/10.1016/0393-0440(94)90004-3

Murolo, C., Plessis, A. D. & Trotman, D. J. A. (2005). Stratified transversality via time-dependent vector fields. Journal of the London Mathematical Society, (71), 516-530.

Möllers, J. (2013). A geometric quantization of the Kostant-Sekiguchi correpondence for scalar type unitary highest weight representations. Documenta Mathematica, 18, 785-855. http://www.math.uiuc.edu/documenta/vol-18/26.html

Möllers, J. & Schwarz, B. (2014). Branching laws for small unitary representations of GL(n,C). International Journal of Mathematics, 25(6), [1450052]. https://doi.org/10.1142/S0129167X14500529

Möllers, J. & Oshima, Y. (2015). Discrete branching laws for minimal holomorphic representations. Journal of Lie Theory, 25(4), 949-983.

Möllers, J. & Ørsted, B. (2017). Estimates for the restriction of automorphic forms on hyperbolic manifolds to compact geodesic cycles. International Mathematics Research Notices, 11(1), 3209-3236. https://doi.org/10.1093/imrn/rnw119

Möllers, J. (2014). Heat kernel analysis for Bessel operators on symmetric cones. Journal of Lie Theory, 24(2), 373-396. http://www.heldermann.de/JLT/JLT24/JLT242/jlt24016.htm

Möllers, J., Ørsted, B. & Zhang, G. (2016). Invariant differential operators on H-type groups and discrete components in restrictions of complementary series of rank one semisimple groups. Journal of Geometric Analysis, 26(1), 118-142. https://doi.org/10.1007/s12220-014-9540-z

Möllers, J., Ørsted, B. & Oshima, Y. (2016). Knapp-Stein type intertwining operators for symmetric pairs. Advances in Mathematics, 294, 256-306. https://doi.org/10.1016/j.aim.2016.02.024

Möllers, J. & Ørsted, B. (2019). Knapp-Stein type intertwining operators for symmetric pairs II. - The translation principle and intertwining operators for spinors. Symmetry, Integrability and Geometry: Methods and Applications, 15, [084]. https://doi.org/10.3842/SIGMA.2019.084

Möllers, J., Ørsted, B. & Zhang, G. (2016). On boundary value problems for some conformally invariant differential operators. Communications in Partial Differential Equations, 41(4), 609-643. https://doi.org/10.1080/03605302.2015.1123275

Möllers, J. & Schwarz, B. (2014). Structure of the degenerate principal series on symmetric R-spaces and small representations. Journal of Functional Analysis, 266(6), 3508–3542. https://doi.org/10.1016/j.jfa.2014.01.006

Möllers, J. & Ørsted, B. (2019). The compact picture of symmetry-breaking operators for rank-one orthogonal and unitary groups. Pacific Journal of Mathematics, 302(1), 23-76. https://doi.org/10.2140/pjm.2019.302.23

Møller, J. S. (2000). An abstract radiation condition and applications to N-body systems. Rev. Math. Phys., 12, 767-803.

Møller, J. S. (2014). Fully coupled Pauli-Fierz systems at zero and positive temperature. Journal of Mathematical Physics, 55(7), [075203]. https://doi.org/10.1063/1.4879239

Møller, J. S. (2003). Low-temperature localisation for continuous spin-systems. Potential Anal., 19, 163--192.

Møller, J. S. & Westrich, M. (2011). Regularity of eigenstates in regular Mourre theory. Journal of Functional Analysis, 260(3), 852-878. https://doi.org/10.1016/j.jfa.2010.10.006

Møller, N. M. & Ørsted, B. (2014). Rigidity of conformal functionals on spheres. International Mathematics Research Notices, 2014(22), 6302-6339. https://doi.org/10.1093/imrn/rnt122

Møller, J. S. (1993). Second quantization in a quon-algebra. J. Phys. A., 26, 4643-4652.

Møller, J. S. & Skibsted, E. (2004). Spectral theory of time-periodic many-body systems. Advances in Mathematics, 188, 137-221.

Møller, J. S. (2001). The low-temperature limit of transfer operators in fixed dimension. Ann. Henri Poincare, 2, 1099-1137.

Møller, J. S. (2006). The polaron revisited. Rev. Math. Phys., 18, 485-517. https://doi.org/10.1142/S0129055X0600267X

Møller, J. S. & Rasmussen, M. G. (2013). The translation Invariant Massive Nelson Model: II. The Continuous Spectrum Below the Two-boson Threshold. Annales Henri Poincare, 14(4), 793-852. https://doi.org/10.1007/s00023-012-0208-6

Møller, J. S. (2005). The translation invariant massive Nelson model: I. The bottom of the spectrum. Annales Henri Poincare, 6, 1091--1135.

Møller, J. S. (2000). Two-body short-range systems in a time-periodic electric field. Duke Math. J., 105, 135-166.

Neeb, K-H. & Ørsted, B. (2006). A topological Maslov index for 3-graded Lie groups. Journal of Functional Analysis, 233, 426-477.

Neeb, K-H. & Ørsted, B. (2002). Representations in L²-Spaces on Infinite-Dimensional Symmetric Cones: dedicated to the memory of Irving Ezra Segal. Journal of Functional Analysis, 190, 133-178. https://doi.org/10.1006/jfan.2001.3884

Neeb, K. H., Ørsted, B. & Ólafsson, G. (2021). Standard Subspaces of Hilbert Spaces of Holomorphic Functions on Tube Domains. Communications in Mathematical Physics, 386(3), 1437-1487. https://doi.org/10.1007/s00220-021-04144-5

Nishiyama, K. & Ørsted, B. (2018). Real double flag varieties for the symplectic group. Journal of Functional Analysis, 274(2), 573-604. https://doi.org/10.1016/j.jfa.2017.07.003

Odaka, Y., Spotti, C. & Sun, S. (2016). Compact moduli spaces of Del Pezzo surfaces and Kähler–Einstein metrics. Journal of Differential Geometry, 102(1), 127-172. http://projecteuclid.org/euclid.jdg/1452002879

Ornea, L., Poon, Y. S. & Swann, A. (2003). Potential 1-forms for hyper-Kähler structures with torsion. Classical and Quantum Gravity, 20(9), 1845-1856. https://doi.org/10.1088/0264-9381/20/9/317

Otiman, A-I. (2022). Special Hermitian metrics on Oeljeklaus-Toma manifolds. Bulletin of the London Mathematical Society, 54(2), 655. https://doi.org/10.1112/blms.12590

Displaying results 301 to 350 out of 687

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Lars Madsen