Fractional-order dynamical models of love
By Wajdi M. Ahmad, Reyad El-Khazali. 2007
270 citations recorded by the source corpus.
Subfields: Modeling and Simulation, Public Health, Environmental and Occupational Health, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/e2bf529b265bba33c9e2b3dd3898f4330730f746
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In Modeling and Simulation
- Asadollah Aghajani
- Ehsan Pourhadi
- Juan Trujillo
- Yin Yang
- Yunqing Huang
- Dumitru Băleanu
- Bashir Ahmad
- E. Capelas de Oliveira
In Statistical and Nonlinear Physics
Citations in the corpus
- An iterative approach for solving fractional optimal control problems (2018, unknown): “, 2004), psychology (Ahmad and El-Khazali, 2007), finance (Picozzi and West, 2002), and electrochemistry (Oldham and Spanier, 1970). Thus, many aspects of the subject of fractional differential equations (FDEs) have been studied, such as their applications, the existence and qualitative behaviors of”
- Application of measure of noncompactness to a Cauchy problem for fractional differential equations in Banach spaces (2013, background): “Also, it is worth pointing out that a completely different and very novel applicable field is the area of mathematical psychology where fractional-order systems may be used to model the behaviour of human beings ([6], [15], [36]), more precisely, using fractional operators, a model of memory-depende”
- Spectral-Collocation Methods for Fractional Pantograph Delay-Integrodifferential Equations (2013, background): “Differential and integral equations involving derivatives of noninteger order have shown to be adequate models for various phenomena arising in damping laws, diffusion processes, models of earthquake [1], fluid-dynamics traffic model [2], mathematical physics and engineering [3], fluid and continuum”
- Existence and Hyers‐Ulam stability of fractional nonlinear impulsive switched coupled evolution equations (2018, unknown): “Then the operator system provided by { p(t) = Υ1(p, q)(t), q(t) = Υ2(p, q)(t) (2) is called Hyers-Ulam stable if we can fined i(i = 1, 2, 3, 4) > 0, such that for each ρi(i = 1, 2) > 0 and for each solution (p∗, q∗) ∈ E of the inequalities given by { ||p∗ − Θ1(p, q∗)||PC ≤ ρ1, ||q∗ − Θ2(p, q∗)||PC ”