publis-Gerasic

  1. L. Abatangelo, V. Felli, L. Hillairet, C. Léna.Spectral stability under removal of small capacity sets and applications to Aharonov–Bohm operators, J. Spectr. Theory, à paraître, 2018.
  2. P. Albin, D. Sher, F. Rochon. Analytic torsion and R-torsion of Witt representations on manifolds with cusps, Duke Math. J., 167(10) :1883–1950, 2018.
  3. P. Albin, D. Sher, F. Rochon. Resolvent, heat kernel and torsion under degeneration to fibred cusps, Mem. Amer. Math. Soc., à paraître, 2018.
  4. N. Anantharaman, M. Léautaud, F. Macià. Delocalization of quasimodes on the disk, Comptes Rendus Acad. Sc., 354, no.3, 257–263, 2016.
  5. N. Anantharaman, M. Léautaud, F. Macià. Wigner measures and observability for the Schrödinger equation on the disk, Invent. Math., 206(2):485–599, 2016.
  6. N. Anantharaman, M. Léautaud, S. Nonnenmacher. Decay rates for the damped wave equation on the torus, Analysis & PDE, 7, no.1, 159–214, 2014.
  7. N. Anantharaman, M. Sabri. Recent results of quantum ergodicity on graphs and further investigation, Ann. Faculté des Sciences Toulouse, à paraître, 2017.
  8. N. Anantharaman, M. Sabri. Quantum ergodicity for the Anderson model on regular graphs, Journal of Mathematical Physics, 58, 2017
  9. N. Anantharaman, M. Sabri. Poisson kernel expansions for Schrödinger operators on trees, Journal of Spectral Theory, à paraître, 2017.
  10. N. Anantharaman. Quantum ergodicity on regular graphs, Comm. Math. Phys. 353, (2), 633—690, 2017.
  11. N. Anantharaman, E. Le Masson. Quantum ergodicity on large regular graphs, Duke Math. J., 164(4), 723—765, 2015.
  12. N. Anantharaman, C. Fermanian-Kammerer, F. Macià. Semiclassical Completely Integrable Systems : Long-Time Dynamics And Observability Via Two-Microlocal Wigner Measures, Am. J. Math., 137(3), 577–638, 2015.
  13. O. Bandtlow, F. Naud. Lower bounds for the Ruelle spectrum of analytic circle maps, Erg. Th. and Dyn. Sys., 39(2), 289–310, 2019.
  14. D. Barseghyan, F. Truc. A Lieb-Thirring-type inequality for magnetic
    Schrodinger operators with a radial symmetry. Operator Theory: Advances and Applications. Boris Pavlov’s memorial volume, Birkhäuser, à paraître, 2018.
  15. M. Bonnefont, S. Golénia. Essential spectrum and Weyl asymptotics for discrete Laplacians, Annales de la faculté des sciences de Toulouse, 24(3), 563–624, 2015.
  16. D. Borthwick, C. Guillarmou. Upper bounds on the number of resonances on geometrically finite hyberbolic manifolds. Journal of E.M.S., 18(5), 997–1041, 2016.
  17. J.M. Bouclet. Strichartz inequalities on surfaces with cusps. Int. Math. Res. Not., 24, 13437-13492, 2015.
  18. J.M. Bouclet, J. Royer. Sharp low frequency estimates on asymptotically flat manifolds, Comm. Math. Phys., 335(2) :809–850, 2015.
  19. J.-M. Bouclet, H. Mizutani. Uniform resolvent and Strichartz estimates for Schrödinger equations with critical singularities, Trans. Am. Math. Soc., à paraître, 2018.
  20. Y. Canzani, J. Galkowski, J. A. Toth. Averages of eigenfunctions over hypersurfaces, Comm. Math. Phys., à paraître, 2018.
  21. Y. Canzani, J. A. Toth. Intersection bounds for nodal sets of Laplace eigenfunctions. Springer Conference Proceedings on Algebraic and Analytic Microlocal Analysis, M. Hitrik, D. Tamarkin, B. Tsygan, and S. Zelditch, eds., Springer Verlag, à paraître, 2016.
  22. Y. Canzani, J. A. Toth. Nodal sets of Schrödinger eigenfunctions in forbidden regions, Annales Henri Poincaré, à paraître, 2016.
  23. Y. Colin de Verdière, L. Hillairet, E. Trélat. Spectral asymptotics for sub-Riemannian Laplacians, I: Quantum ergodicity and quantum limits in the 3-dimensional contact case, Duke Math. J., 167(1), 109–174, 2018.
  24. Y. Colin de Verdière, F. Truc. Topological resonances on quantum graphs, Annales Henri Poincaré, 19(5) :1419–1438, 2018
  25. N.V. Dang, G. Rivière. Equidistribution of the conormal cycle of random nodal sets, J. Eur. Math. Soc., à paraître, 2018.
  26. N.V. Dang, G. Rivière. Spectral analysis of Morse-Smale gradient flows, Ann. Sci. ENS, à paraître, 2018.
  27. N.V. Dang, G. Rivière. Spectral analysis of Morse-Smale flows I: construction of the anisotropoc Sobolev spaces, J. Inst. Math. Jussieu, à paraître, 2018.
  28. N.V. Dang, G. Rivière. Spectral analysis of Morse-Smale flows II : resonances and resonant states, Amer. Journ. Math., à paraître, 2018.
  29. Alix Deleporte. Low-energy spectrum of Toeplitz operators : the case of wells, Journ. Spec. Th., à paraître, 2018.
  30. S. Dyatlov, C. Guillarmou. Pollicott-Ruelle resonances for open systems,
    Annales IHP, 17(11), 3089–3146, 2016.
  31. S. Dyatlov, F. Faure, C. Guillarmou. Power spectrum of the geodesic flow on hyperbolic manifolds, Analysis and PDE, 8, 923–1000, 2015.
  32. S. Eswarathasan, S. Nonnenmacher. Strong Scarring of Logarithmic Quasimodes, Annales de l’Institut Fourier, 67(6) :2307–2347, 2017.
  33. S. Eswarathasan, I. Polterovich, J. Toth. Smooth billiards with a large Weyl remainder, Int. Math. Res. Not.,12 :3639–3677, 2016.
  34. S. Eswarathasan, G. Rivière. Perturbation of the semiclassical Schrödinger equation on negatively curved surfaces, J. Inst. Math. Jussieu, 16 (4) :787–835, 2017.
  35. F. Faure, T. Weich. Asymptotic spectral gap for open partially expanding maps, Comm. Math. Phys., 356(3), 755—822, 2017.
  36. F. Faure, C. Guillarmou. Horocyclic invariance of Ruelle resonant states for contact Anosov flows in dimension 3, Math. Res. Lett., accepté, 2017.
  37. G. A. Ford, A. Hassell, L. Hillairet. Wave propagation on Euclidean surfaces with conical singularities. I: Geometric diffraction, J. Spectr. Theory, 8(2), 605–667, 2018.
  38. J. Galkowski, J. Toth. Pointwise bounds for Steklov eigenfunctions, Jour. Geom. Anal., à paraître, 2018.
  39. J. Galkowski, J. Toth. Eigenfunction scarring and improvements in L∞ bounds, Anal. and PDE, 11(3) : 801–812, 2018.
  40. J. Gell-Redman, M. Ingremeau. Equidistribution of phase shifts in obstacle scattering, Comm. PDE, à paraître, 2018.
  41. C. Guillarmou. Lens rigidity for manifolds with hyperbolic trapped set,
    J. Amer. Math. Soc. 30, 561–599, 2017.
  42. C. Guillarmou. Invariant Distributions and X-ray transform for Anosov flows,
    Journal of Differential Geometry, 105, 177–208, 2017.
  43. C. Guillarmou, A. Hassell, Uniform Sobolev estimates for non-trapping metrics,
    Journal of Inst. Math. Jussieu, 13(3), 599—632, 2014.
  44. C. Guillarmou, J. Hilgert, T. Weich. Classical and quantum resonances for hyperbolic surfaces, Math. Annalen 370(3-4),1231–1275, 2018.
  45. C. Guillarmou, M. Mazzucchelli. Marked boundary rigidity for surfaces,
    Erg. Th. and Dyn. Sys., 38(4), 1459–1478, 2018.
  46. C. Guillarmou, F. Monard. Reconstruction formulas for X-ray transforms in negative curvature, Annales Institut Fourier, 67(4), 1353–1392, 2017.
  47. C. Guillarmou, S. Moroianu, F. Rochon. Renormalized volume on the Teichmuller space of puntured surfaces, Ann. Scuola Normale Pisa, 5(17), 323–384, 2017.
  48. C. Guillarmou, G. Paternain, M. Salo, G. Uhlmann. The X-ray transform for connections in negative curvature, Comm. Math. Phys., 343(1), 83–127, 2016.
  49. S. Golénia, M-A, Mandich. Propagation estimates for one commutator regularity, Integral Equations Operator Theory, 90(4), 2018.
  50. S. Golénia, F. Truc. The magnetic Laplacian acting on discrete cusps, Documenta Mathematica, 22, 1709–1727, 2017.
  51. B. Güneysu, O. Milatovic, F. Truc. Generalized Schrödinger semigroups on infinite graphs, Potential Analysis, 41(2), 517–541, 2014.
  52. H. Hezari, G. Rivière. Lp norms, nodal sets and quantum ergodicity, Adv. Math., 290 :938–966, 2016.
  53. H. Hezari, G. Rivière. Quantitative equidistribution properties of toral eigenfunctions, J. Spectral Theory, 7 :471–485, 2017.
  54. L. Hillairet, C. Judge. Hyperbolic triangles without embedded eigenvalues, Ann. of Math. (2), 187(2), 301–377, 2018.
  55. L. Hillairet, V. Kalvin, A. Kokotov. Moduli spaces of meromorphic functions and determinant of the Laplacian, Trans. Amer. Math. Soc., 370(7), 4559–4599, 2018.
  56. L. Hillairet, A. Kokotov. Isospectrality, comparison formulas for determinants of Laplacian and flat metrics with non-trivial holonomy, Proc. Amer. Math. Soc., 145(9), 3915–3928, 2017.
  57. L. Hillairet, V. Kalvin, A. Kokotov. Spectral determinants on Mandelstam diagrams, Comm. Math. Phys., 343(2), 563–600, 2016.
  58. M. Ingremeau. Distorted plane waves in chaotic scattering, Analysis and PDE, 10(4) :765–816, 2017.
  59. M. Ingremeau. Distorted plane waves on manifolds of nonpositive curvature, Comm. Math. Phys., 350(2) :845–891, 2017.
  60. M. Ingremeau. Sharp resolvent bounds and resonance-free regions, Comm. in PDE, 43(2) :286–291, 2018.
  61. M. Ingremeau. Equidistribution of phase shifts in trapped scattering, Journ. Spec. Th., à paraître, 2018.
  62. D. Jakobson, F. Naud. Resonances and convex co-compact congruence subgroups of PSL(2,Z), Israel Jour. of Math., 213, 443–473, 2016. 
  63. D. Jakobson, F. Naud. On the nodal lines of Eisenstein series on Schottky surfaces, Comm. Math. Phys., 351, 493–523, 2017.
  64. V. Kalvin, A. Kokotov. Determinant of the Laplacian on tori of constant positive curvature with one conical point, Canadian Mathematical Bulletin, à paraître,2018.
  65. V. Kalvin, A. Kokotov. Metrics of Constant Positive Curvature with Conical Singularities, Hurwitz Spaces, and Determinants of Laplacians, Int. Math. Res. Not., à paraître, 2018.
  66. G. Klein. Best exponential decay rate of energy for the vectorial damped wave equation, SIAM Journ. Cont. Opt., à paraître, 2018.
  67. C. Laurent, M. Léautaud. Uniform observability estimates for linear waves, ESAIM: COCV, 22(4):1097–1136, 2016.
  68. C. Laurent, M. Léautaud. Quantitative unique continuation for operators with partially analytic coefficients. Application to approximate control for waves, Journ. Eur. Math. Soc., à paraître, 2018.
  69. M. Léautaud, N. Lerner. Energy Decay for a locally undamped wave equation, Ann. Fac. Sci. Toulouse, 26(1):157-205, 2017.
  70. O. Milatovic, F. Truc. Self-adjoint extensions of differential operators on Riemannian manifolds, Annals of Global Analysis and Geometry, 49(1) :87-103, 2016.
  71. F. Macià, G. Rivière. Concentration and non concentration for the Schrödinger evolution on Zoll manifolds, Comm. Math. Phys., 345(3) :1019—1054,2016.
  72. F. Macià, G. Rivière. Two-microlocal regularity of quasimodes on the torus, Analysis and PDE, 11(8) :2111–2136, 2018.
  73. F. Naud. Séminaire Bourbaki, nov. 2015 : Bornes de Weyl fractales et résonances, Astérisque, 390, Exp. 1107, 77–100, 2017.
  74. F. Naud. On the rate of mixing of circle extensions of Anosov maps, Journ. Spec. Th., à paraître, 2017.
  75. I. Polterovich, D. Sher, J. Toth. Nodal length of Steklov eigenfunctions on real-analytic Riemannian surfaces, J. Reine Angew. Math., à paraître, 2017.
  76. G. Rivière. Long-time dynamics of the perturbed Schrödinger equation on negatively curved surfaces, Ann. H. Poincaré,17 (8) :1955–1999, 2016.
  77. G. Rivière. Dynamique de l’équation de Schrödinger sur le disque [D’après N. Anantharaman, M. Léautaud et F. Macià], Astérisque Séminaire Bourbaki (70ème année, Exp. 1145, 2017—2018).
  78. E. Schenck. Resonances near the real axis for manifolds with hyperbolic trapped sets, Amer. Journ. Math., à paraître, 2018.
  79. J. Sjöstrand, M. Vogel. Large Bi-Diagonal matrices and random perturbations, Jour. Spec. Th.,6(4) :977–1020, 2016.
  80. J. Sjöstrand, M. Vogel. Interior eigenvalue density of Jordan matrices with random perturbations, Analysis Meets Geometry: A Tribute to Mikael Passare, Trends in Mathematics, 439–466, 2017.
  81. M. Vogel. Spectral Statistics of non-selfadjoint operators subject to small random perturbations, Séminaire Laurent Schwartz, Exp. No. 19, 2016-2017.
  82. M. Vogel. Microlocal analysis and singular perturbation theory, 201-227, RIMS Kôkyûroku Bessatsu, B61, Res. Inst. Math. Sci. (RIMS), Kyoto, 2017.
  83. M. Vogel. Two Point Eigenvalue Correlation for a Class of Non-Selfadjoint Operators Under Random Perturbations, Comm. Math. Phys., 350(1) :31–78, 2017.
  84. M. Vogel. The precise shape of the eigenvalue intensity for a class of non-selfadjoint operators under random perturbations, Ann. Henri Poincaré, 18(2) :435–517, 2017.
  85. M. Zworski, L. Jin (Appendices by F.Naud). A local trace formula for Anosov flows, Ann. Henri Poincaré, 18(1) :1–35, 2017.

Prépublications

  1. N. Anantharaman, M. Sabri. Quantum Ergodicity on Graphs : from Spectral to Spatial Delocalization, 2017.
  2. N. Anantharaman. Some relations between the spectra of simple and non-backtracking random walks, 2017.
  3. H. Baloudi, S. Golénia, A. Jeribi. The adjacency matrix and the discrete Laplacian acting on forms, 2015.
  4. M. Bonnefont, S. Golénia, M. Keller, S. Liu, F. Münch. Magnetic sparseness and Schrödinger operators on graphs, 2017.
  5. J.-M. Bouclet, N. Burq. Sharp resolvent and time decay estimates for dispersive equations on asymptotically Euclidean backgrounds, 2018.
  6. J.-M. Bouclet, H. Mizutani. Global in time Strichartz inequalities on asymptotically flat manifolds with temperate trapping, 2016.
  7. Alix Deleporte : Low-energy spectrum of Toeplitz operators with a miniwell, 2016.
  8. F. Faure, M. Tsujii. Fractal Weyl law for the Ruelle spectrum of Anosov flows, 2017.
  9. F. Faure, S. Gouëzel, E. Lanneau, Ruelle spectrum of linear pseudo-Anosov maps, 2018.
  10. J. Galkowski, M. Léautaud. Control from an interior hypersurface, 2017.
  11. C. Guillarmou, R. Rhodes, V. Vargas.  Polyakov’s formulation of 2d bosonic string theory, 2016.
  12. L. Hillairet, J. Wunsch. On resonances generated by conic diffraction, 2017.
  13. M. Ingremeau. Lower bounds for the number of nodal domains for sums of two distorted plane waves in non-positive curvature, 2016.
  14. M. Ingremeau. The semiclassical scattering matrix from the point of view of Gaussian states, 2016.
  15. M. Ingremeau. Semiclassical limits of distorted plane waves in chaotic scattering without a pressure condition, 2016.
  16. M. Ingremeau. Local Weak Limits of Laplace Eigenfunctions, 2017.
  17. M. Ingremeau, A. Rivera. A lower bound for the Bogomolny-Schmit constant for random monochromatic plane waves, 2018.
  18. M. Ingremeau, M. Sabri, B. Winn. Quantum ergodicity for large equilateral quantum graphs, 2018.
  19. D. Jakobson, F. Naud, L. Soares. Large covers and sharp resonances of hyperbolic surfaces, 2017.
  20. C. Laurent, M. Léautaud. Observability of the heat equation, geometric constants in control theory, and a conjecture of Luc Miller, 2018.
  21. C. Laurent, M. Léautaud. Tunneling estimates and approximate controllability for hypoelliptic equations, 2018.
  22. S. Nonnenmacher, M. Vogel. Local eigenvalue statistics of one-dimensional random non-selfadjoint pseudodifferential operators, 2017
  23. S. Nonnenmacher. Resonances in hyperbolic dynamics, Proc. of the ICM 2018, Rio de Janeiro, 2018.
  24. M. Levitin, L. Parnovski, I. Polterovich, D. Sher. Sloshing, Steklov and corners: Asymptotics of sloshing eigenvalues, 2017.
  25. E. Schenk. Exponential gaps in the length spectrum, 2018.