Results 21 to 30 of about 894,316 (176)

A nonlocal Poisson bracket of the sine-Gordon model

, 2005
It is well known that the classical string on a two-sphere is more or less equivalent to the sine-Gordon model. We consider the nonabelian dual of the classical string on a two-sphere.
Anco, Anco, Andrei Mikhailov, Bena, Berenstein, Curtright, de la Ossa, Doliwa, Faddeev, Fokas, Fradkin, Fridling, Gorsky, Klimčík, Langer, Langer, Lozano, Maltsev, Marí Beffa, Marí Beffa, Marí Beffa, Marí Beffa, Neveu, Olver, Papanicolaou, Pohlmeyer, Sanders, Sfetsos, Zarembo   +28 more
core   +2 more sources

Cosine and Sine Operators Related with Orthogonal Polynomial Sets on the Intervall [-1,1]

, 2005
The quantization of phase is still an open problem. In the approach of Susskind and Glogower so called cosine and sine operators play a fundamental role.
Abramowitz M, Chihara T S, Diethard H Schiller, Dirac P A M, Lerner E C, Lerner E C, Nevai P G, Peřinová V, Schleich W P, Susskind L, Szegö G, Tanaś R, Thomas Appl   +12 more
core   +1 more source

DLR equations and rigidity for the Sine-beta process [PDF]

, 2019
We investigate Sine$_\beta$, the universal point process arising as the thermodynamic limit of the microscopic scale behavior in the bulk of one-dimensional log-gases, or $\beta$-ensembles, at inverse temperature $\beta>0$. We adopt a statistical physics
Dereudre, David, Hardy, Adrien, Leblé, Thomas, Maïda, Mylène   +3 more
core   +3 more sources

Phase Structure and Compactness [PDF]

, 2010
In order to study the influence of compactness on low-energy properties, we compare the phase structures of the compact and non-compact two-dimensional multi-frequency sine-Gordon models.
A Mikhailov, A Ringwald, A. Trombettoni, AB Zamolodchikov, AO Gogolin, AV Smilga, B Delamotte, C Bagnuls, C Gattringer, C Wetterich, C Wetterich, D Amit, D Bazeia, D Bazeia, D Bazeia, D Gepner, DF Litim, DF Litim, DF Litim, DF Litim, DF Litim, E Abdalla, F Berruto, F Cooper, F Freire, FJ Wegner, G Delfino, G Gersdorff Von, G Mussardo, G Mussardo, G Tak’acs, G Zsolt Tóth, H Blas, H Blas, H Blas, H Bozkaya, I Nandori, I Nandori, I Nandori, I Nandori, I Nandori, I Nandori, I Nandori, I Nandori, I Nándori, I Nándori, I Nándori, I Nándori, I. Nándori, J Adams, J Alexandre, J Alexandre, J Alexandre, J Balogh, J Berges, J Comellas, J Pawlowski, J Polchinski, J Polonyi, J Zinn-Justin, JE Hetrick, JI Latorre, JM Kosterlitz, JR Ellis, K Huang, K Pohlmeyer, K-I Aoki, K. Sailer, KG Wilson, KG Wilson, KG Wilson, KG Wilson, L Canet, L Canet, L Randall, M Faber, M Fabrizio, ME Fisher, R Rodriguez, RD Ball, S Nagy, S Nagy, S Nagy, S Nagy, S Nagy, S Nagy, S-B Liao, S. Nagy, SR Coleman, SR Coleman, TR Morris, TR Morris, U Ellwanger, V Afonso, V Baluni, VL Berezinskii, VP Yurov, W Fischler, WD Goldberger, Z Bajnok, Z Bajnok   +100 more
core   +3 more sources

On k-String Tensions and Domain Walls in N=1 Gluodynamics [PDF]

, 2003
We discuss the k dependence of the k-string tension sigma_k in SU(N) supersymmetric gluodynamics. As well known, at large N the k-string consists, to leading order, of k noninteracting fundamental strings, so that sigma_k=k sigma_1.
A Armoni, Acharya, Ambjorn, Ambjorn, Armoni, Armoni, Armoni, Auzzi, Chibisov, Chibisov, Cvetič, Del Debbio, Del Debbio, Del Debbio, Douglas, Dvali, Dvali, Dvali, Gabadadze, Gross, Gubser, Hanany, Herzog, Herzog, Klebanov, Kogan, Kovner, Lucini, M Shifman, Maldacena, Maldacena, Maldacena, Maldacena, Myers, Polchinski, Polyakov, Ritz, Ritz, Strassler, Strassler, Thouless, Wilson, Witten, Witten, Witten   +44 more
core   +1 more source

Integrable Deformations of Sine-Liouville Conformal Field Theory and Duality [PDF]

, 2017
We study integrable deformations of sine-Liouville conformal field theory. Every integrable perturbation of this model is related to the series of quantum integrals of motion (hierarchy).
Fateev, Vladimir A.
core   +5 more sources

Generalized sine equations, I

Aequationes Mathematicae, 1994
[For part II see ibid. 49, No. 1-2, 122-152 (1995; Zbl 0839.39008).] The following is offered as main result. Functional equations of the form \(f(x + y) f(x - y) = P[f(x), f(y)]\), where \(P\) is a polynomial of degree less than 6, have solutions \(f\) over the reals which assume at least 86 distinct complex values and which are nonzero at 0 if, and ...
openaire   +3 more sources

Multi-dimensional real Fourier transform [PDF]

, 1971
Four subroutines compute one-dimensional and multi-dimensional Fourier transforms for real data, multi-dimensional complex Fourier transforms, and multi-dimensional sine, cosine and sine-cosine transforms.
Krogh, F. T.
core   +1 more source

Stochastic resonance with different periodic forces in overdamped two coupled anharmonic oscillators

, 2006
We study the stochastic resonance phenomenon in the overdamped two coupled anharmonic oscillators with Gaussian noise and driven by different external periodic forces.
Gandhimathi, V. M., Murali, K., Rajasekar, S.   +2 more
core   +1 more source

Analogue Hawking Radiation and Sine-Gordon Soliton in a Superconducting Circuit

, 2018
We propose the use of a waveguide-like transmission line based on direct-current superconducting quantum interference devices (dc-SQUID) and study the sine-Gordon (SG) equation which characterises the dynamical behavior of the superconducting phase in ...
Du, Jiangfeng, Tian, Zehua
core   +1 more source