2026-04-20T14:29:57Zhttps://riubu.ubu.es/oai/request

oai:riubu.ubu.es:10259/79662023-11-10T01:05:31Zcom_10259_6229com_10259_4534com_10259.4_106com_10259_2604col_10259_6230

00925njm 22002777a 4500 dc Macías Díaz, Jorge E. author Reguera López, Nuria author Serna Reyes, Adán J. author 2021-10 In this work, we introduce and theoretically analyze a relatively simple numerical algorithm to solve a double-fractional condensate model. The mathematical system is a generalization of the famous Gross–Pitaevskii equation, which is a model consisting of two nonlinear complexvalued diffusive differential equations. The continuous model studied in this manuscript is a multidimensional system that includes Riesz-type spatial fractional derivatives. We prove here the relevant features of the numerical algorithm, and illustrative simulations will be shown to verify the quadratic order of convergence in both the space and time variables. http://hdl.handle.net/10259/7966 10.3390/math9212727 2227-7390 Fractional Bose-Einstein model Double-fractional system Fully dicrete model Stability and convergence analysis An Efficient Discrete Model to Approximate the Solutions of a Nonlinear Double-Fractional Two-Component Gross–Pitaevskii-Type System