Optical solitons, bifurcation, and chaos in the nonlinear conformable Schrödinger equation with group velocity dispersion coefficients and second-order spatiotemporal terms. [PDF]
Omar FM+4 more
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Objective Our objective was to examine the relationship between colchicine plasma concentrations and clinical and demographic factors and to determine the relationship between colchicine concentrations and colchicine efficacy and colchicine‐specific adverse events.
Lisa K. Stamp+8 more
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Modeling and analysis of a delayed fractional order COVID-19 SEIHRM model with media coverage in Malaysia. [PDF]
Hu R, Aziz MHN, Aruchunan E, Mohamed NA.
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A thermodynamic inspired AI based search algorithm for solving ordinary differential equations. [PDF]
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Delving into quasi-periodic type optical solitons in fully nonlinear complex structured perturbed Gerdjikov-Ivanov equation. [PDF]
Yan Z, Li J, Barak S, Haque S, Mlaiki N.
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Analytical solutions of the time-fractional symmetric regularized long wave equation using the [Formula: see text] model expansion method. [PDF]
Aldwoah K+5 more
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Gross-Pitaevskii systems of fractional order with respect to multicomponent solitary wave dynamics. [PDF]
Bilal M+6 more
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We study scalar advanced and delayed differential equations with piecewise constant generalized arguments, in short DEPCAG of mixed type, that is, the arguments are general step functions.
Kuo-shou Chi̇u, Tongxing Li
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Asymptotically periodic solutions for Caputo type fractional evolution equations
Fractional Calculus and Applied Analysis, 2018In this paper, we prove that Caputo type linear fractional evolution equations do not have nonconstant periodic solutions. Then, we study asymptotically periodic solutions of semilinear fractional evolution equations and establish existence and ...
Lulu Ren, Jinrong Wang, Michal Feckan
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On Periodic Solutions of the Periodic
Results in Mathematics, 1988By treating the periodic Riccati equation $${\rm\dot{z}=a(t)z^2+b(t)z+c(t)}$$ as a dynamical system on the sphere S, the number and stability of its periodic solutions are determined. Using properties of Moebius transformations, an exact algebraic relation is obtained between any periodic solution and any complex-valued periodic solution.
H. S. Hassan, K. Y. Guan, J. Gunson
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