Fractional analog of a chemical system inspired by Braess' paradox
DOI10.1007/s40314-017-0462-9zbMath1404.92230OpenAlexW2624495281MaRDI QIDQ1993555
Ozlem Ozturk Mizrak, Nuri Ozalp
Publication date: 5 November 2018
Published in: Computational and Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s40314-017-0462-9
stabilityexistence and uniquenessfractional derivativekinetic modelschemical networksBraess' paradox
Classical flows, reactions, etc. in chemistry (92E20) Fractional derivatives and integrals (26A33) Stability of solutions to ordinary differential equations (34D20) Fractional ordinary differential equations (34A08)
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Cites Work
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- A latency fractional order model for HIV dynamics
- A method for solving differential equations of fractional order
- Dynamical behaviors of fractional-order Lotka-Volterra predator-prey model and its discretization
- Fractional virus epidemic model on financial networks
- Dynamical study of fractional model of allelopathic stimulatory phytoplankton species
- Fractional order bilingualism model without conversion from dominant unilingual group to bilingual group
- Computational models of chemical systems inspired by Braess' paradox
- A fractional order SEIR model with vertical transmission
- Bayesian analysis for a fractional population growth model
- Analytical approximations for a population growth model with fractional order
- On a fractional order Ebola epidemic model
- Equilibrium points, stability and numerical solutions of fractional-order predator-prey and rabies models
- On systems of linear fractional differential equations with constant coefficients
- A fractional-order differential equation model of HIV infection of \(CD4^{+}\) T-cells
- Newtonian law with memory
- Analytic study on linear systems of fractional differential equations
- The analysis of fractional differential equations. An application-oriented exposition using differential operators of Caputo type
- Recognition of the ``fractional kinetics in complex systems: dielectric properties of fresh fruits and vegetables from 0.01 to 1.8 ghz
- Fractional differential equations. An introduction to fractional derivatives, fractional differential equations, to methods of their solution and some of their applications
- Recent applications of fractional calculus to science and engineering
- Stability analysis of a fractional-order epidemics model with multiple equilibriums
- A fractional order model for obesity epidemic in a non-constant population
- Effects of HIV infection on CD4\(^{+}\) T-cell population based on a fractional-order model
- A fractional order nonlinear dynamical model of interpersonal relationships
- Fractional derivative models for atmospheric dispersion of pollutants
- Time fractional capital-induced labor migration model
- The solution of fractional order epidemic model by implicit Adams methods
- Stability and dynamics of a fractional order Leslie-Gower prey-predator model
- Modeling heat transport in nanofluids with stagnation point flow using fractional calculus
- Fractional-order model of the disease psoriasis: a control based mathematical approach
- Chaos control and synchronization of fractional order delay-varying computer virus propagation model
- The multi-step homotopy analysis method for solving fractional-order model for HIV infection of CD4+T cells
- Existence and nonexistence of positive solutions of a fractional thermostat model with a parameter
- Modeling some real phenomena by fractional differential equations
- REVIEW OF SOME PROMISING FRACTIONAL PHYSICAL MODELS
- Variable separation method for nonlinear time fractional biological population model
- Approximate solution of two-term fractional-order diffusion, wave-diffusion, and telegraph models arising in mathematical physics using optimal homotopy asymptotic method
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