Jonathan Desponds, Andreas Mayer, Thierry Mora, and Aleksandra M. Walczak University of California San Diego, Department of Physics, La Jolla, CA 92093, USA Laboratoire de physique théorique, CNRS, UPMC and École normale supérieure, 24, rue Lhomond, 75005 Paris, France Laboratoire de physique statistique, CNRS, UPMC and École normale supérieure, 24, rue Lhomond, 75005 Paris, France (Dated: Marc...

This paper considers the non-linear Kudryashov's equation, that is an extension of well-known dual-power law refractive index and analog to generalized version anti-cubic non-linearity. The model considered in presence full main objective this extract soliton solutions proposed model. Three state-of-the-art integration schemes, namely modified auxiliary equation method, sine-Gordon expansion me...

2,109,698 3/1938 Harman ....................................... 18/53 2,186,769 1/1940 Schrim ......... ... 260/377 4,123,530 10/1978 Corvi-Mora ......... ... 424/250 5,506,258 4/1996 Christophe et al. . ... 514/423 5,552,411 9/1996 Downing et al. ........ ... 514/312 5,554,621 9/1996 Poindexter et al. .................... 514/278 5,571,921 11/1996 Bender et al. .......................... 546/1...

In this paper, the coupled local fractional sine-Gordon equations are studied in range of derivative theory. The study exact solutions nonlinear systems is great significance for understanding complex physical phenomena reality. main method used paper homotopy perturbation method, which to analyze traveling wave generalized defined on Cantor set fractal domain. with dimension ε=ln2/ln3 numerica...

We investigated the role of foot structure on mora duration in Japanese. Our initial hypothesis was that moras in foot-final position are longer than moras in the same foot. Ten speakers of Tokyo Japanese read a set of surnames of the form CVCVCVCV, in which the second and fourth CVs were seen to correspond to foot-final moras. The analysis showed no support for foot-final mora lengthening. How...

In this paper, we are concerned with the Cauchy problem and wave-breaking phenomenon for a sine-type modified Camassa-Holm (alias sine-FORQ/mCH) equation. Employing transport equations theory Littlewood-Paley theory, first establish local well-posedness strong solutions of sine-FORQ/mCH equation in Besov spaces. light Moser-type estimates, able to derive blow-up criterion precise quantity Sobol...