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Design of a nonlinear SITR fractal model based on the dynamics of a novel coronavirus (COVID-19)
The aim of the present paper is to state a simplified nonlinear mathematical model to
describe the dynamics of the novel coronavirus (COVID-19). The design of the mathematical …
describe the dynamics of the novel coronavirus (COVID-19). The design of the mathematical …
Fuzzy laplace transforms
T Allahviranloo, MB Ahmadi - Soft computing, 2010 - Springer
In this paper we propose a fuzzy Laplace transform and under the strongly generalized
differentiability concept, we use it in an analytic solution method for some fuzzy differential …
differentiability concept, we use it in an analytic solution method for some fuzzy differential …
[HTML][HTML] Analysis and interpretation of Malaria disease model in crisp and fuzzy environment
Malaria is a mosquito-borne infectious disease caused by the Plasmodium parasite. It is
prevalent in many regions of the globe, particularly in sub-Saharan Africa, where it is a major …
prevalent in many regions of the globe, particularly in sub-Saharan Africa, where it is a major …
Effect of heat transfer on Jeffery–Hamel Cu/Ag–water nanofluid flow with uncertain volume fraction using the double parametric fuzzy homotopy analysis method
This work discusses heat transfer effects on magnetohydrodynamics Jeffery–Hamel
nanofluid flow with various nanoparticles, namely copper Cu and silver Ag. This work …
nanofluid flow with various nanoparticles, namely copper Cu and silver Ag. This work …
Numerical methods for solving fuzzy equations: A survey
In this paper, we study different numerical methods for solving fuzzy equations, dual fuzzy
equations, fuzzy differential equations (FDEs) and fuzzy partial differential equations (PDEs) …
equations, fuzzy differential equations (FDEs) and fuzzy partial differential equations (PDEs) …
Note on “Numerical solutions of fuzzy differential equations by predictor–corrector method”
B Bede - Information sciences, 2008 - Elsevier
In the present note it is shown that the examples presented in a recent paper by
Allahviranloo et al., are incorrect. Namely, the “exact solutions” proposed by the authors are …
Allahviranloo et al., are incorrect. Namely, the “exact solutions” proposed by the authors are …
Applications of fuzzy Laplace transforms
A natural way to model dynamic systems under uncertainty is to use fuzzy initial value
problems (FIVPs) and related uncertain systems. In this paper, we express the fuzzy Laplace …
problems (FIVPs) and related uncertain systems. In this paper, we express the fuzzy Laplace …
Comparation between some approaches to solve fuzzy differential equations
Y Chalco-Cano, H Roman-Flores - Fuzzy sets and systems, 2009 - Elsevier
In this paper, we study the class of fuzzy differential equations where the dynamics is given
by a continuous fuzzy map** which is obtained via Zadeh's extension principle. We get a …
by a continuous fuzzy map** which is obtained via Zadeh's extension principle. We get a …
A new fractional-order complex chaotic system with extreme multistability and its implementation
In this paper, a new fractional-order complex chaotic system (FOCCS) is proposed and
studied. Firstly, the dissipativity and stability are discussed. Secondly, the dynamical …
studied. Firstly, the dissipativity and stability are discussed. Secondly, the dynamical …
Numerical solution of bipolar fuzzy initial value problem
Differential equations occur in many fields of science, engineering and social science as it is
a natural way of modeling uncertain dynamical systems. A bipolar fuzzy set model is useful …
a natural way of modeling uncertain dynamical systems. A bipolar fuzzy set model is useful …