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Fibonacci oscillators in the Landau diamagnetism problem
(Elsevier, 2014-10-01)
Ecuación de Ginzburg Landau compleja con un término potencial en espacios de ZhidkovComplex Ginzburg Landau equations with a potential term in Zhidkov spaces
(Universidad Abierta Interamericana, 2021-09)
Consideramos la ecuación de Ginzburg Landau compleja con un término de tipo potencial acotado en la recta real. Demostramos la existencia local de soluciones para el problema de valores iniciales en espacios de Zhidkov, ...
A note on dark solitons in Nonlinear Complex Ginzburg-Landau equations
(Romanian Academy Publishing House; Babeş-Bolyai University. Department of Mathematics, 2020-06)
We analyze the existence of dark solitons in nonlinear complex Ginzburg-Landau equations. We prove existence results concerned with the initialvalue problem for these equations in Zhidkov spaces using a new approach ...
Solution to the Landau-Zener problem via Susskind-Glogower operators
(Physics Letters A, 2011)
Solutions for the landau problem using Symplectic representations of the Galilei group
(2013)
Symplectic unitary representations for the Galilei group are studied. The formalism is based on the noncommutative structure of the star-product, and using group theory approach as a guide, a consistent physical theory in ...
A VARIATIONAL METHOD FOR GENERATING n-CROSS FIELDS USING HIGHER-ORDER Q-TENSORS
(SIAM PUBLICATIONS, 2021)
An n-cross field is a locally defined orthogonal coordinate system invariant with respect to the hyperoctahedral symmetry group (cubic for n = 3). Cross fields are finding widespread use in mesh generation, computer graphics, ...
On eigenvalue accumulation for non-self-adjoint magnetic operators
(ELSEVIER SCIENCE BV, 2017)
In this work, we use regularized determinants to study the discrete spectrum generated by relatively compact non-self-adjoint perturbations of the magnetic Schrodinger operator (-i del - A)(2) -b in R-3, with constant ...