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    Codes couleurs

    1. rouge : postdocs LMH
    2. bleu : doctorants LMH
    3. vert : membres des projets de recherches subventionnés par le LMH
    4. violet : chercheurs invités sur des programmes du LMH

     

    2015-2016

    • A. Aftalion et P. Mason, Rabi coupled two component Bose Einstein condensates: Classification of the ground states, defects and energy estimates, Phys. Rev. A, 94 (2016) 023616.
    • A.-S. Bonnet-Ben Dhia, L. Chesnel, S.A. Nazarov, Non-scattering wavenumbers and far field invisibility for a finite set of incident/scattering directions, Inverse Problems, 31 (2015).
    • J.-E. Bourgine, Y. Matsuo, H. Zhang, Holomorphic field realization of SHc and quantum geometry of quiver gauge theories, JHEP 2016 :167 (arXiv:1512.02492).
    • P. Di Francesco and R. Kedem, Difference equations for graded characters from quantum cluster algebra, Transform. Groups 23 (2018), no. 2, 391–424.
    • A. Gainutdinov, H. Saleur and I. Tipunin, Lattice W- algebras and logarithmic CFTs, J. Phys. A: Math. Theor. 47 (2014) 495401
    • R.-D. Zhu and Y. Matsuo, Yangian associated with 2D N = 1 SCFT, Prog. Theor. Exp. Phys. 2015, 093A01. arXiv:1504.04150

     

    2016-2017

    • D. Arnold, G. David, M. Filoche, D. Jerison, S. Mayboroda. Effective Confining Potential of Quantum States in Disordered Media. Physical Review Letters 116.056602 (2016).
    • P. Baseilhac and S. Belliard, Non-Abelian symmetries of the half-infinite XXZ spin chain Nucl.Phys. B 916 (2017) 373-385.
    • S. Belliard and V. Regelskis, Drinfeld J Presentation of Twisted Yangians SIGMA 13 (2017), 011, 35 pages
    • S. Belliard and R.A. Pimenta, Slavnov and Gaudin-Korepin formulas for models without U(1) symmetry: the XXX chain on the segment,
    • J. Phys. A: Math. Theor. 49 (2016) 17LT01 L. Chesnel, X. Claeys, S.A. Nazarov, Oscillating behaviour of the spectrum for a plasmonic problem in a domain with a rounded corner, Math. Mod. Num. Anal, (2016) DOI: https://doi.org/10.1051/m2an/2016080.
    • L. Chesnel, S.A. Nazarov, Team organization may help swarms of flies to become invisible in closed waveguides, Inverse Problens and Imaging, 10, (2016), 977—1006.
    • G. David, J. Feneuil, S. Mayboroda, Harmonic measure on sets of codimension larger than one. C. R. Math. Acad. Sci. Paris 355.4 (2017), p. 406-410.
    • G. David, M. Filoche, D. Jerison, S. Mayboroda, A free boundary problem for the localization of eigenfunctions. Astérisque 392 (2017), p. ii + 203.
    • O. Hénard, The fixation line in the L-coalescent. Ann. Appl. Probab. 5 (2015), 3007-3032.
    • O. Hénard, P. Maillard, On trees invariant under edge contraction. J. Éc. Polytech. Math. 3.3580038 (2016), 365-400.
    • T. Ourmières-Bonafos and L. Vega, A strategy for self-adjointness of Dirac operators: Applications to the MIT bag model and delta-shell interactions, Publ. Matem. 62 (2018), no. 2, 397–437.
    • T. Ourmières-Bonafos and K. Pankrashkin, Discrete spectrum of interactions concentrated near conical surfaces. Appl. Anal. 97 (2018), no. 9, 1628–1649.

     

    2017-2018

    • N. Anantharaman, M. Sabri, Quantum ergodicity on graphs : from spectral to spatial delocalization, Submitted arXiv :1704.02766.
    • N. Anantharaman, M. Sabri, Quantum ergodicity for the Anderson model on regular graphs, J. Math. Phys. 58, (2017).
    • N. Anantharaman, M. Sabri, Recent results of quantum ergodicity on graphs and further investigation, arXiv :1711.07666. Soumis.
    • N. Anantharaman, M. Ingremeau, M. Sabri and B. Winn, Quantum ergodicity for large equilateral quantum graphs, preprint.
    • A. Aftalion, R. Rodiac, One dimensional phase transition problem modelling striped spin-orbit coupled Bose- Einstein condensates, arXiv 1710.03644
    • A. Ashmore, M. Gabella, M. Grana, M. Petrini and D. Waldram, Exactly marginal deformations from exceptional generalised geometry, J. High Ener. Phys., 01 (2017) 124.
    • P. Baseilhac, S. Belliard, An attractive basis for the q-Onsager algebra, arXiv:1704.02950
    • P. Baseilhac, N. Crampé, S. Belliard, FRT presentation of the Onsager algebras, Letters Math. Phys. 108 (2018) 2189-2212 (arXiv:1709.08555).
    • S. Belliard, N. A. Slavnov A note on gl2-invariant Bethe vectors, JHEP April 2018 (arXiv:1802.07576).
    • A.-S. Bonnet-Ben Dhia, L. Chesnel, S.A. Nazarov, Perfect transmission invisibility for waveguides with sound hard walls, J. Math. Pures Appl., 111, (2018) 79—105 (hal-01371163).
    • T. Budd, N. Curien, C. Marzouk, Infinite random planar maps related to Cauchy processes, arXiv:1704.05297
    • T. Budd, Winding of simple walks on the square lattice, arXiv:1709.04042
    • L. Chesnel, X. Claeys, S.A. Nazarov, Small obstacle asymptotics for a 2D semi-linear convex problem, Applicable Analysis, 97, (2018), 962—981 (hal-01427617).
    • M. Dauge et Y. Lafranche, T. Ourmières-Bonafos, Dirichlet spectrum of the Fichera layer, arXiv:1711.08439
    • G. David, J. Feneuil, S. Mayboroda, Harmonic measure on sets of codimension larger than one, Comptes Rendus Mathematiques, Volume 355, Issue 4, April 2017, Pages 406-410
    • M. Holzmann, T. Ourmières-Bonafos, et K. Pankrashkin, Dirac operators with Lorentz scalar shell interactions, arXiv:1711.00746
    • L. Le Treust, T. Ourmières-Bonafos, Spectral study of the two-dimensional MIT bag model in a sector, arXiv:1707.04000
    • T. Ourmières-Bonafos, K. Pankrashkin et F. Pizzichillo, Spectral asymptotics for delta-interactions on sharp cones, J. Math. Anal. Appl., 458, pp. 566-589, (2018)