Find

For students
For PhDs
For employees

Department of Mathematics

Publications

Spotti, C. & Sun, S. (2017). Explicit Gromov–Hausdorff compactifications of moduli spaces of Kähler–Einstein Fano manifolds. Pure and Applied Mathematics Quarterly, 13(3), 477-515. https://doi.org/10.4310/PAMQ.2017.v13.n3.a5

Spotti, C. & Sun, S. (2017). Explicit Gromov-Hausdorff compactifications of moduli spaces of Kähler-Einstein Fano manifolds. (pp. 477-515). ArXiv. https://arxiv.org/pdf/1705.00377.pdf

Sjöström Dyrefelt, Z. (2022). Existence of cscK metrics on smooth minimal models. Annali della Scuola Normale Superiore di Pisa - Classe di Scienze, XXIII(1), 223-232. https://doi.org/10.2422/2036-2145.202005_021

Spotti, C., Sun, S. & Yao, C. (2016). Existence and deformations of Kähler–Einstein metrics on smoothable ℚ-Fano varieties. Duke Mathematical Journal, 165(16), 3043-3083.

Hassoun, S., Shah, A. & Wegner, S-A. (2021). Examples and non-examples of integral categories and the admissible intersection property. Cahiers de Topologie et Geometrie Differentielle Categoriques, LXII(3), 329-354. http://cahierstgdc.com/wp-content/uploads/2021/07/Hassoun-Shah-Wegner-LXII-3.pdf

Thomsen, K. (2015). Exact circle maps and KMS states. Israel Journal of Mathematics, 205(1), 397-420. https://doi.org/10.1007/s11856-014-1124-x

Hansen, K. A., Koucky, M., Lauritzen, N., Miltersen, P. B. & Tsigaridas, E. (2012). Exact Algorithms for Solving Stochastic Games. http://arxiv.org/abs/1202.3898

Hansen, K. A., Koucký, M., Lauritzen, N., Miltersen, P. B. & Tsigaridas, E. (2011). Exact algorithms for solving stochastic games. In STOC'11: proceedings of the 43rd annual ACM symposium on Theory of computing (pp. 205-214). Association for Computing Machinery. https://doi.org/10.1145/1993636.1993665

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

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

Arkhipov, S. & Kanstrup, T. (2017). Equivariant matrix factorizations and hamiltonian reduction. Bulletin of the Korean Mathematical Society, 54(5), 1803-1825. https://doi.org/10.4134/BKMS.b160758

Thomsen, K. & Christensen, J. (2018). Equilibrium and ground states from Cayley graphs. Journal of Functional Analysis, 274(5), 1553-1586. https://doi.org/10.1016/j.jfa.2017.06.019

Kock, A. (2003). Envelopes - notion and definiteness. Department of Mathematical Sciences , University of Aarhus.

Kock, A. (2007). Envelopes - notion and definiteness. Beitraege zur Algebra und Geometrie, 48(2), 345-350. http://www.emis.de/journals/BAG/vol.48/no.2/b48h2koc.pdf

Nishiyama, K., Ørsted, B. & Wachi, A. (2019). Enhanced zeta distributions and its functional equations. Journal of Physics: Conference Series, 1194(1), Article 012081. https://doi.org/10.1088/1742-6596/1194/1/012081

Brion, M. & Thomsen, J. F. (2004). F-regularity of large Schubert varieties. (pp. A-59).

Thomsen, J. F. & Brion, M. (2006). F-regularity of large Schubert varieties. Amer. J. Math., 128(4), 949-962.

Thomsen, K. (2007). C*-algebras of homoclinic and heteroclinic structure in expansive dynamics. Department of Mathematical Sciences , University of Aarhus. http://www.imf.au.dk/publs?id=646

Macia, O. & Swann, A. F. (2014). Elementary Deformations and the HyperKähler-Quaternionic Kähler Correspondence. In Y. J. Suh, J. Berndt, Y. Ohnita, B. H. Kim & H. Lee (Eds.), Real and Complex Submanifolds: Daejeon, Korea, August 2014 (Vol. III, pp. 339-347). Springer. http://arxiv.org/abs/1404.1169

Pedersen, H., Poon, Y. S. & Swann, A. (1996). Einstein-Weyl deformations and submanifolds. International Journal of Mathematics, 7(5), 705-719. https://doi.org/10.1142/S0129167X96000372

Cleyton, R. & Swann, A. (2004). Einstein metrics via intrinsic or parallel torsion. Mathematische Zeitschrift, 247(3), 513-528. https://doi.org/10.1007/s00209-003-0616-x

de Bie, H., Ørsted, B., Somberg, P. & Souček, V. (2012). Dunkl operators and a family of realizations of osp(1|2). Transactions of the American Mathematical Society, 364(7), 3875-3902. https://doi.org/10.1090/S0002-9947-2012-05608-X

Swann, A. F. (2020). Dumas, David, Neitzke, Andrew. Asymptotics of Hitchin's metric on the Hitchin section. Comm. Math. Phys. 367 (2019), no. 1, 127-150. MathSciNet, Article MR3933406.

Thomsen, K. (2005). Duality in equivariant KK-theory. Pacific Journal of Mathematics, 222, 365-397.

Swann, A. F. (2013). Donaldson, Simon; Segal, Ed. Gauge theory in higher dimensions, II. Surveys in differential geometry. Volume XVI. Geometry of special holonomy and related topics, 1--41, Surv. Differ. Geom., 16, Int. Press, Somerville, MA, 2011. Mathematical Reviews, Article MR2893675.

Bökstedt, M. & Romão, N. M. (2016). Divisor Braids.

Kock, A. & Reyes, G. E. (2006). Distributions and heat equation in SDG. Cahiers de Topologie et Geometrie Differentielle Categoriques, 47(1), 2-28. http://www.numdam.org/item?id=CTGDC_2006__47_1_2_0

Thomsen, K. (2016). Dissipative conformal measures on locally compact spaces. Ergodic Theory and Dynamical Systems, 36(2), 649-670. https://doi.org/10.1017/etds.2014.73

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

Thomsen, K. (2003). Discrete asymptotic homomorphisms in E-theory and KK-theory. Mathematica Scandinavica, 92(1), 103-128. http://www.mscand.dk/article.php?id=200

Cornean, H., Garde, H. & Jensen, A. (2023). Discrete approximations to Dirichlet and Neumann Laplacians on a half-space and norm resolvent convergence. Studia Mathematica, 271(2), 225-236. https://doi.org/10.4064/sm221103-16-3

Bugeaud, Y. & Kristensen, S. (2007). Diophantine exponents for mildly restricted approximation. Department of Mathematical Sciences , University of Aarhus. http://www.imf.au.dk/publs?id=661

Bugeaud, Y. & Kristensen, S. (2009). Diophantine exponents for mildly restricted approximation. Arkiv foer Matematik, 47(2), 243-266. https://doi.org/10.1007/s11512-008-0074-0

Kristensen, S. (2003). Diophantine approximation and the solubility of the Schrödinger equation. Physics Letters A, 314(1-2), 15-18. https://doi.org/10.1016/S0375-9601(03)00867-3

Kristensen, S., Thorn, R. & Velani, S. (2006). Diophantine approximation and badly approximable sets. Advances in Mathematics, 203(1), 132-169.

Kock, A. (2003). Differential calculus and nilpotent real numbers. Bulletin of Symbolic Logic, 9(2), 225-230.

Christensen, J. & Thomsen, K. (2016). Diagonality of actions and KMS weights. Journal of Operator Theory, 76(2), 449-471. https://doi.org/10.7900/jot.2015dec15.2098

Swann, A. F. (2022). Devchand, Chandrashekar, Pontecorvo, Massimiliano and Spiro, Andrea. Hyperkähler cones and instantons on quaternionic Kähler manifolds. Ann. Global Anal. Geom. 58 (2020), no. 3, 291--323. MathSciNet, Article MR4145739.

Arkhipov, S. & Kanstrup, T. (2014). Demazure descent and representations of reductive groups. Algebra, 2014, Article 823467. https://doi.org/10.1155/2014/823467

Herbst, I. & Skibsted, E. (2017). Decay of eigenfunctions of elliptic PDE's, II. Advances in Mathematics, 306, 177-199. https://doi.org/10.1016/j.aim.2016.10.018

Herbst, I. & Skibsted, E. (2015). Decay of eigenfunctions of elliptic PDE's, I. Advances in Mathematics, 270, 138-180. https://doi.org/10.1016/j.aim.2014.11.001

Herbst, I. & Skibsted, E. (2013). Decay of eigenfunctions of elliptic PDE's. Department of Mathematics, Aarhus University. Preprints No. 3 http://math.au.dk/publs?publid=981

Skibsted, E. & Herbst, I. (2017). Decay of eigenfunctions of elliptic PDE's. RIMS Kokyuroku, RIMS Kokyuroku (2023), 35-39.

Swann, A. F. (2013). de Andrés, L. C.; Fernández, M.; Ivanov, S.; Santisteban, J. A.; Ugarte, L.; Vassilev, D. Bianchi type A hyper-symplectic and hyper-Kähler metrics in 4D. Classical Quantum Gravity 29 (2012), no. 2, 025003, 18 pp. Mathematical Reviews, Article MR2873990.

Ebanks, B. & Stetkær, H. (2015). d’Alembert’s other functional equation on monoids with an involution. Aequationes Mathematicae, 187-206. https://doi.org/10.1007/s00010-014-0303-5

Ebanks, B. & Stetkaer, H. (2015). d'Alembert's other functional equation. Publicationes mathematicae-Debrecen, 87(3-4), 319-349. Article 6. https://doi.org/10.5486/PMD.2015.7195

Stetkær, H. (2013). D'Alembert's functional equation on groups. In Recent developments in functional equations and inequalities: Selected topics (pp. 173-191). Polish Academy of Sciences, Institute of Mathematics. https://doi.org/10.4064/bc99-0-11

Stetkær, H. (2004). D'Alembert's and Wilson's functional equations on step 2 nilpotent groups. Aequationes Mathematicae, 67(3), 241-262. https://doi.org/10.1007/s00010-003-2715-5

Stetkær, H. (2002). d'Alembert's and Wilson's functional equations on step 2 nilpotent group. Department of Mathematical Sciences , University of Aarhus.

Brandt, J. (1982). Cycles of partitions. Proceedings of the American Mathematical Society, 85(3), 483-486.

Displaying results 451 to 500 out of 666

10

Revised 01.11.2023

-

Lars Madsen