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Physica A: Statistical Mechanics and its Applications, ISSN 0378-4371, 09/2018, Volume 505, pp. 818 - 824
In the article (West, 2015), the author has obtained a function as the solution to fractional logistic equation (FLE). As demonstrated later in Area et al.... 
Logistic equation | Asymptotic expansions | Mittag-Leffler functions | Fractional differential equations | PHYSICS, MULTIDISCIPLINARY | Analysis | Differential equations
Journal Article
Journal of Thermal Analysis and Calorimetry, ISSN 1388-6150, 1/2017, Volume 127, Issue 1, pp. 1117 - 1123
Some recent papers doubt the originality of Šesták–Berggren equation even though it received until today as many as 785 citation responses. The SB equation is... 
JMAYK equation | Fractals | History | Polymer Sciences | Chemistry | Analytical Chemistry | Measurement Science and Instrumentation | Physical Chemistry | Non-isothermal evaluations | Thermal inertia | Ogive sigmoidal functions | Inorganic Chemistry | Kinetics | Logistic equations | Šesták–Berggren equation
Journal Article
Journal of Differential Equations, ISSN 0022-0396, 01/2016, Volume 260, Issue 2, pp. 1990 - 1991
The estimate (2.3) in Theorem 2.1 (Wang, 2015 [1]) contains a mistake. In this corrigendum, we point out the correct version of this estimate. 
Diffusive logistic equation | Spreading–vanishing | Free boundary | Sign-changing coefficient | Sharp criteria | Differential equations
Journal Article
Physica A: Statistical Mechanics and its Applications, ISSN 0378-4371, 02/2016, Volume 444, pp. 182 - 187
In this short note, we show that the real function recently proposed by West (2015) is not an exact solution for the fractional logistic equation. 
Fractional Calculus | Fractional logistic equation | Mittag-Leffler function | PHYSICS, MULTIDISCIPLINARY
Journal Article
Journal Article
Communications in Nonlinear Science and Numerical Simulation, ISSN 1007-5704, 2012, Volume 17, Issue 3, pp. 1233 - 1240
Journal Article
IRANIAN JOURNAL OF FUZZY SYSTEMS, ISSN 1735-0654, 10/2018, Volume 15, Issue 7, pp. 55 - 66
In this study, we consider two different inequivalent formulations of the logistic difference equation x(n+1) = beta x(n) (1 - x(n)), n = 0, 1, . . . , where... 
Persistence | MATHEMATICS | MATHEMATICS, APPLIED | Logistic difference equation | Fuzzy difference equations | Boundedness | Equilibrium point
Journal Article
Journal of Differential Equations, ISSN 0022-0396, 05/2017, Volume 262, Issue 10, pp. 4988 - 5021
We aim to classify the long-time behavior of the solution to a free boundary problem with monostable reaction term in space–time periodic media. Such a model... 
Space–time periodic media | Free boundary | Spreading–vanishing dichotomy | STEFAN PROBLEM | EXISTENCE | DIFFUSIVE LOGISTIC MODEL | SPEEDS | ENVIRONMENT | Space-time periodic media | Spreading vanishing dichotomy | KPP EQUATIONS | TRAVELING-WAVES | MATHEMATICS | VANISHING DICHOTOMY | GROWTH | EVOLUTION SYSTEMS
Journal Article
Physica A: Statistical Mechanics and its Applications, ISSN 0378-4371, 07/2015, Volume 429, pp. 103 - 108
The logistic equation is one of the most familiar nonlinear differential equations in the biological and social sciences. Herein we provide an exact solution... 
Nonlinear | Logistic | Fractional calculus | Exact solution | PHYSICS, MULTIDISCIPLINARY
Journal Article
Journal of Mathematical Analysis and Applications, ISSN 0022-247X, 01/2018, Volume 457, Issue 1, pp. 114 - 133
In this paper, we discuss a certain nonautonomous Beverton–Holt equation of higher order. After a brief introduction to the classical Beverton–Holt equation... 
Periodic environment | Logistic substitution | Periodic solution | Beverton–Holt equation | Matrix difference system | Beverton-Holt equation | MATHEMATICS | MATHEMATICS, APPLIED | DIFFERENCE-EQUATIONS
Journal Article
Mathematical Methods in the Applied Sciences, ISSN 0170-4214, 12/2018, Volume 41, Issue 18, pp. 8953 - 8962
Journal Article
Fuzzy Sets and Systems, ISSN 0165-0114, 12/2017, Volume 328, pp. 107 - 121
Journal Article
Applied Mathematics and Computation, ISSN 0096-3003, 08/2016, Volume 286, pp. 171 - 177
The generalization of the Swift–Hohenberg equation is studied. It is shown that the equation does not pass the Kovalevskaya test and does not possess the... 
Logistic function method | Selforganization | Painlevé property | Swift–Hohenberg equation | Exact solution | Swift-Hohenberg equation | PATTERN-FORMATION | MATHEMATICS, APPLIED | WAVES | EVOLUTION | Painleve property | MEDIA | Algorithms | Boundary value problems | Numerical analysis | Computation | Mathematical analysis | Exact solutions | Mathematical models | Dispersion
Journal Article
Applied Mathematics Letters, ISSN 0893-9659, 2007, Volume 20, Issue 7, pp. 817 - 823
Journal Article
Calculus of Variations and Partial Differential Equations, ISSN 0944-2669, 8/2019, Volume 58, Issue 4, pp. 1 - 38
Journal Article
Information Sciences, ISSN 0020-0255, 05/2019, Volume 481, pp. 160 - 173
In this manuscript we study a fuzzy initial value problem (FIVP) which describes an autocorrelated evolutive process. For this, we use the -correlated... 
Interactivity | Logistic model | Fuzzy derivative | Autocorrelated fuzzy process | Fuzzy differential equations | INTERVAL | NUMBERS | COMPUTER SCIENCE, INFORMATION SYSTEMS | ECONOMIC-GROWTH | Population | Models | Growth | Analysis | Differential equations
Journal Article