Nom de l’auteur/autrice :admin

On determinant representations of scalar products and form factors in the SoV approach: the XXX case

Nikolai Kitanine 1 J. M. Maillet 2 G. Niccoli 2 Véronique Terras 3 Journal of Physics A: Mathematical and Theoretical, IOP Publishing, 2016, 49 (10), pp.104002. <10.1088/1751-8113/49/10/104002 > In the present article we study the form factors of quantum integrable lattice models solvable by the separation of variables (SoVs) method. It was recently shown that […]

On determinant representations of scalar products and form factors in the SoV approach: the XXX case Lire la suite »

Number statistics for β -ensembles of random matrices: Applications to trapped fermions at zero temperature

Ricardo Marino 1 Satya N. Majumdar 2 Grégory Schehr 2 Pierpaolo Vivo 3 Physical Review E , American Physical Society (APS), 2016, 94 (3), pp.032115 1. WIS – Weizmann Institute of Science 2. LPTMS – Laboratoire de Physique Théorique et Modèles Statistiques 3. King’s College London

Number statistics for β -ensembles of random matrices: Applications to trapped fermions at zero temperature Lire la suite »

Nuclear Magnetic Resonance studies of DNP-ready trehalose obtained by solid state mechanochemical amorphization

Marta Filibian 1 Elena Elisei 2, 3 Sonia Colombo Serra 4 Alberto Rosso 5 Fabio Tedoldi 4 Attilio Cesàro 3, 6 Pietro Carretta 1 Physical Chemistry Chemical Physics, Royal Society of Chemistry, 2016, 18, pp.16912 1. CNISM – Dipartimento di Fisica and Unità 2. UMET – Unité Matériaux et Transformations 3. Department of Chemical and

Nuclear Magnetic Resonance studies of DNP-ready trehalose obtained by solid state mechanochemical amorphization Lire la suite »

Nonlinear waves in coherently coupled Bose-Einstein condensates

T. Congy 1 A. Kamchatnov 2 N. Pavloff 1 Physical Review A, American Physical Society, 2016, 93, pp.043613 We consider a quasi-one-dimensional two-component Bose-Einstein condensate subject to a coherent coupling between its components, such as realized in spin-orbit coupled condensates. We study how nonlinearity modifies the dynamics of the elementary excitations. The spectrum has two

Nonlinear waves in coherently coupled Bose-Einstein condensates Lire la suite »

Noninteracting fermions at finite temperature in a d -dimensional trap: Universal correlations

David S. Dean 1 Pierre Le Doussal 2 Satya N. Majumdar 3 Grégory Schehr 3 Physical Review A, American Physical Society, 2016, 94 (6), pp.063622 (1-41). <10.1103/PhysRevA.94.063622> We study a system of $N$ non-interacting spin-less fermions trapped in a confining potential, in arbitrary dimensions $d$ and arbitrary temperature $T$. The presence of the trap introduces

Noninteracting fermions at finite temperature in a d -dimensional trap: Universal correlations Lire la suite »

Nonergodic Phases in Strongly Disordered Random Regular Graphs

B. l. Altshuler 1 E. Cuevas 2 L. b. Ioffe 3, 4 V. e. Kravtsov 5, 4 Physical Review Letters, American Physical Society, 2016, 117 (15), pp.156601 1. Columbia University [New York] 2. University of Murcia 3. LPTMS – Laboratoire de Physique Théorique et Modèles Statistiques 4. LANDAU INSTITUTE – Landau Institute for Theoretical Physics 5. ICTP –

Nonergodic Phases in Strongly Disordered Random Regular Graphs Lire la suite »

Non-interacting fermions at finite temperature in a $d$-dimensional trap: universal correlations

David S. Dean 1 Pierre Le Doussal 2 Satya N. Majumdar 3 Gregory Schehr 3 Pierre Le Doussal 2 Physical Review A, American Physical Society, 2016, 94 (6), pp.063622 We study a system of $N$ non-interacting spin-less fermions trapped in a confining potential, in arbitrary dimensions $d$ and arbitrary temperature $T$. The presence of the

Non-interacting fermions at finite temperature in a $d$-dimensional trap: universal correlations Lire la suite »

Non Relativistic Limit of Integrable QFT and Lieb-Liniger Models

Alvise Bastianello 1 Andrea De Luca 2 Giuseppe Mussardo 3 Journal of Statistical Mechanics: Theory and Experiment, IOP Science, 2016, 2016 (12), pp.123104 In this paper we study a suitable limit of integrable QFT with the aim to identify continuous non-relativistic integrable models with local interactions. This limit amounts to sending to infinity the speed

Non Relativistic Limit of Integrable QFT and Lieb-Liniger Models Lire la suite »

Retour en haut