☰ Menu Publications 51.
Hausel, T. Center of Kostant algebra — (to appear in “Géométrie Algébrique et Programme de Langlands — un volume en l’honneur de Gérard Laumon”)
arXiv:2509.20159 50.
Hausel, T. Commutative avatars of representations of semisimple Lie groups — Proc Natl Acad Sci USA 121 (38), 2024
arXiv:2311.02711
DOI 49.
Gonzalez M., Hausel, T. Hitchin map on even very stable upward flows — Internat. J. Math., 35(9):Paper No. 12591, 2024
arXiv:2303.01404 48.
Hausel, T., Rychlewicz, K. Spectrum of equivariant cohomology as fixed point scheme — Epijournal de Géom. Algébr., EPIGA, 9:57, 2025. Id/No 1
arXiv:2212.11836 47.
Hausel, T., Mellit, A. , Minets, A. , Schiffmann O. P=W via H_2
arXiv:2209.05429 46.
Hausel, T. Enhanced mirror symmetry for Langlands dual Hitchin systems — Proc. Int. Cong. Math. 2022, Vol. 3, pp. 2228–2249
DOI 45.
Hausel, T., Hitchin, N. Very stable Higgs bundles, equivariant multiplicity and mirror symmetry — Inventiones 228, pages 893–989 (2022)
arXiv:2101.08583
DOI 44.
Hausel, T., Chiorello, S. M., Szenes, A. Enumerative approach to P=W
arXiv:2002.08929 43.
Hausel, T., Letellier, E., R. Villegas, F. Locally free representations of quivers over commutative Frobenius algebras — Selecta Mathematica, Volume 30, article 20, (2024)
arXiv:1810.01818
DOI 42.
Hausel, T., Wong M., Wyss D. Arithmetic and metric aspects of open de Rham spaces — PLMS (3) 2023, 1-70
DOI 41.
Hausel, T., Mellit, A., Pei, D. Mirror symmetry with branes by equivariant Verlinde formulae — in: Geometry and Physics: Volume I, Oxford University Press, 2018, pp. 189–218
arXiv:1712.04408 40.
Hausel, T., Mereb M., Wong M. Arithmetic and representation theory of wild character varieties — Journal of the European Mathematical Society Volume 21, Issue 10, 2019, pp. 2995-3052
arXiv:1604.03382 39.
Hausel, T., R. Villegas, F. Cohomology of large semiprojective hyperkaehler varieties — Astérisque No. 370 (2015), 113–156
arXiv:1309.4914 38.
Hausel, T. Letellier, E., R. Villegas, F. Positivity for Kac polynomials and DT-invariants of quivers — Annals of Mathematics, 177 (2013) 1147-1168, Issue 3
arXiv:1204.2375 37.
Hausel, T., Letellier, E., R. Villegas, F. Arithmetic harmonic analysis on character and quiver varieties II — Advances in Mathematics, Volume 234, 2013, 85-128
arXiv:1109.5202 36.
Hausel, T. Global topology of the Hitchin system — in Handbook of Moduli II, editors: Gavril Farkas and Ian Morrison, International Press, 2013
arXiv:1102.1717 35.
Hausel, T, Pauly, C Prym varieties of spectral covers — Geometry and Topology, 16 (2012) 1609–1638
arXiv:1012.4748 34.
de Cataldo, M, Hausel, T.,Migliorini, L. Exchange between perverse and weight filtration for the Hilbert schemes of points of two surfaces — Journal of Singularities , volume 7 (2013), 23-38
arXiv:1012.2583 33.
de Cataldo, M, Hausel, T.,Migliorini, L Topology of Hitchin systems and Hodge theory of character varieties: the case A_1 — Annals of Mathematics, Volume 175 (2012), Issue 3 , 1329–1407
arXiv:1004.1420 32.
Hausel, T. Letellier, E., R. Villegas, F. Topology of character varieties and representations of quivers — Comptes Rendus Mathematique, Volume 348, Issues 3-4, February 2010, Pages 131-135
arXiv:0905.3491
DOI 31.
Hausel, T. Kac conjecture from Nakajima quiver varieties — Inventiones Mathematicae, Volume 181, Number 1, 2010, 21-37
arXiv:0811.1569 30.
Hausel, T. Letellier, E., R. Villegas, F. Arithmetic harmonic analysis on character and quiver varieties — Duke Mathematical Journal, Volume 160, Number 2 (2011), 323-400
arXiv:0810.2076 29.
Hausel, T. S-duality in hyperkähler Hodge theory — in The many facets of geometry – A tribute to Nigel Hitchin , OUP 2010
arXiv:0709.0504 28.
Hausel, T., Rodriguez-Villegas, F. Mixed Hodge polynomials of character varieties — Inventiones Mathematicae, 174, no. 3, (2008), 555–624
arXiv:math.AG/0612668 27.
Hausel, T. Betti numbers of holomorphic symplectic quotients via arithmetic Fourier transform — Proceedings of the National Academy of Sciences of the United States of America 103, no. 16, 6120–6124
arXiv:math.AG/0511163 26.
Hausel, T. Mirror symmetry and Langlands duality in the non-Abelian Hodge theory of a curve — in Geometric Methods in Algebra and Number Theory Series: Progress in Mathematics, Vol. 235 Bogomolov, Fedor; Tschinkel, Yuri (Eds.) 2005
arXiv:math.AG/0406380 25.
Hausel, T., Proudfoot, N. Abelianization for hyperkähler quotients — Topology, 44 (2005) 231-248
arXiv:math.SG/0310141 24.
Hausel, T. Quaternionic Geometry of Matroids — Central European Journal of Mathematics, 3 (1), (2005), 26–38
arXiv:math.AG/0308146 23.
Hausel, T.,Swartz, E. Intersection forms of toric hyperkähler varieties — Proceedings of the American Mathematical Society, 134, (2006), 2403-2409
arXiv:math.AG/0306369 22.
Etesi, G., Hausel, T. On Yang-Mills-instantons on multi-centered metrics — Communications in Mathematical Physics, 235 No. 2 , (2003) 275-288
arXiv:hep-th/0207196 21.
Hausel, T., Hunsicker, E., Mazzeo, R. Hodge cohomology of gravitational instantons — Duke Mathematical Journal, 122 Issue 3, (2004) 485-548
arXiv:math.DG/0207169 20.
Etesi, G., Hausel, T. Geometric construction of new Yang-Mills instantons over Taub-NUT space — Physics Letters B , 514 (1-2) (2001), 189-199
arXiv:hep-th/0105118 19.
Hausel, T., Sturmfels, B. Toric hyperkaehler varieties — Documenta Mathematica, 7 (2002), 495-534
arXiv:math.AG/0203096 18.
Hausel, T., Thaddeus, M. Examples of mirror partners arising from integrable systems — Comptes Rendus des Séances de l’Académie des Sciences. Série I. Mathématique, 333 (4) (2001) 313-318
arXiv:math.AG/0106140 17.
Hausel, T., Thaddeus, M. Mirror symmetry, Langlands duality and Hitchin systems — Inventiones Mathematicae, 153, No. 1, 2003, 197-229
arXiv:math.AG/0205236 16.
Etesi, G., Hausel, T. Geometric interpretation of Schwarzschild instantons — Journal of Geometry and Physics , 37 (2001) 126-136
arXiv:hep-th/0003239 15.
Hausel, T., Thaddeus, M. Generators for the cohomology ring of the moduli space of rank 2 Higgs bundles — Proceedings of the London Mathematical Society 88 (2004) 632-658
arXiv:math.AG/0003093 14.
Hausel, T., Thaddeus, M. Relations in the cohomology ring of the moduli space of rank 2 Higgs bundles — Journal of the American Mathematical Society, 16 (2003), 303-329
arXiv:math.AG/0003094 13.
Hausel, T. Geometric quantization and Jones-Witten theory — (in Hungarian) in Algebraic topology and geometry in Physics, (lecture notes of Summer school for Hungarian Physics students, Óbánya, 1997), MAFIHE, Budapest, 1999
12.
Hausel, T. Geometry of the moduli space of Higgs bundles — thesis for Ph.D. in Pure Mathematics, DPMMS, Cambridge University, August 1998
arXiv:math.AG/0107040 11.
Hausel, T. Vanishing of intersection numbers on the moduli space of Higgs bundles — Adv. Theor. and Math. Phys. , 2 (1998) 1011-1040
arXiv:math.AG/9805071 10.
Hausel, T. Compactification of moduli of Higgs bundles — Journal für die reine und angewandte Mathematik , Volume 503 (1998) 169-192
arXiv:math.AG/9804083 9.
Hausel, T., Makai, E. jr.,Szûcs, A. Inscribing cubes and covering by rhombic dodecahedrons via equivariant topology — Mathematika 47 (2000), 371-397
arXiv:math.MG/9906066 8.
Hausel, T., Makai, E. jr.,Szûcs A. Polyhedra inscribed and circumscribed to convex bodies — General Mathematics , 1997, Proc. of 3rd Internat. Workshop on Diff. Geom. and its Appls. and the 1st German-Romanian Seminar on Geometry, 1997, Sibiu, Romania
7.
Hausel, T. Moment map, toric varieties and mixed volumes — dissertation for diploma in Department of Mathematics, Eötvös Loránd University , December 1995
6.
Hausel, T. On a Gallai-type problem for lattices — Acta Mathematica Hungarica (66) (1995), no.1-2, 127-145
5.
Bezdek K.,Hausel, T. On the number of lattice hyperplanes which are needed to cover the lattice points of a convex body — Intuitive Geometry (Szeged,1991), 27-31, Colloq. Math. Soc. János Bolyai, 63, North-Holland, Amsterdam, 1994
4.
Bezdek K.,Hausel, T. Coating by cubes — Beiträge zur Algebra und Geometrie 35 (1994), no.1, 119-123
3.
Hausel, T. Transillumination of lattice packing of balls — Studia Sci. Math. Hungar 27 (1992), no.1-2, 241-242
2.
Hausel, T. On a two dimensional problem in lattice geometry — (in Hungarian) KÖMAL (Journal of Mathematics and Physics for Secondary Schools) (1989), no. 3, 103-107
1.
Hausel, T. Pedal triangle and convergent sequences — (in Hungarian) KÖMAL (Journal of Mathematics and Physics for Secondary Schools) (1988) no. 10, 433-437
Hausel Group · Institute of Science and Technology Austria (ISTA) · Last updated July 2026.