The Experts below are selected from a list of 318954 Experts worldwide ranked by ideXlab platform
Zhengyang Zhang - One of the best experts on this subject based on the ideXlab platform.
-
a system of state dependent delay differential Equation modelling forest growth ii boundedness of solutions
Nonlinear Analysis-real World Applications, 2018Co-Authors: Pierre Magal, Zhengyang ZhangAbstract:Abstract In this article we consider a class of state-dependent delay differential Equations which models the dynamics of the number of adult trees in forests. We prove the boundedness and the dissipativity of the solutions for a single species model and an n -species model.
-
a system of state dependent delay differential Equation modelling forest growth ii boundedness of solutions
arXiv: Analysis of PDEs, 2016Co-Authors: Pierre Magal, Zhengyang ZhangAbstract:In this article we consider a class of state-dependent delay differential Equations which is modelling the dynamics of the number of adult trees in forests. We prove the boundedness of solutions for a single species model as well as a two-species model.
Pierre Magal - One of the best experts on this subject based on the ideXlab platform.
-
a system of state dependent delay differential Equation modelling forest growth ii boundedness of solutions
Nonlinear Analysis-real World Applications, 2018Co-Authors: Pierre Magal, Zhengyang ZhangAbstract:Abstract In this article we consider a class of state-dependent delay differential Equations which models the dynamics of the number of adult trees in forests. We prove the boundedness and the dissipativity of the solutions for a single species model and an n -species model.
-
a system of state dependent delay differential Equation modelling forest growth ii boundedness of solutions
arXiv: Analysis of PDEs, 2016Co-Authors: Pierre Magal, Zhengyang ZhangAbstract:In this article we consider a class of state-dependent delay differential Equations which is modelling the dynamics of the number of adult trees in forests. We prove the boundedness of solutions for a single species model as well as a two-species model.
Rosana Rodriguezlopez - One of the best experts on this subject based on the ideXlab platform.
-
fuzzy delay differential Equations under generalized differentiability
Information Sciences, 2014Co-Authors: Alireza Khastan, Juan J Nieto, Rosana RodriguezlopezAbstract:Abstract We interpret a fuzzy delay differential Equation using the concept of generalized differentiability. In this setting, we prove the existence of two fuzzy solutions, each one corresponding to a different type of differentiability. Uniqueness is understood in the sense that the solutions considered do not have switching points. The applicability of the theoretical results is illustrated with some real world examples.
Juan J Nieto - One of the best experts on this subject based on the ideXlab platform.
-
fuzzy delay differential Equations under generalized differentiability
Information Sciences, 2014Co-Authors: Alireza Khastan, Juan J Nieto, Rosana RodriguezlopezAbstract:Abstract We interpret a fuzzy delay differential Equation using the concept of generalized differentiability. In this setting, we prove the existence of two fuzzy solutions, each one corresponding to a different type of differentiability. Uniqueness is understood in the sense that the solutions considered do not have switching points. The applicability of the theoretical results is illustrated with some real world examples.
Jinrong Wang - One of the best experts on this subject based on the ideXlab platform.
-
Representation of solution for a linear fractional delay differential Equation of Hadamard type
Advances in Difference Equations, 2019Co-Authors: Peng Yang, Jinrong Wang, Yong ZhouAbstract:This paper is devoted to seeking the representation of solutions to a linear fractional delay differential Equation of Hadamard type. By introducing the Mittag-Leffler delay matrix functions with logarithmic functions and analyzing their properties, we derive the representation of solutions via the constant variation method.
-
representation of solution of a riemann liouville fractional differential Equation with pure delay
Applied Mathematics Letters, 2018Co-Authors: Jinrong WangAbstract:Abstract This paper derives a representation of a solution to the initial value problem for a linear fractional delay differential Equation with Riemann–Liouville derivative. We apply the method of variation of constants to obtain the representation of a solution via a delayed Mittag-Leffler type matrix function.
-
ulam hyers mittag leffler stability of fractional order delay differential Equations
Optimization, 2014Co-Authors: Jinrong Wang, Yuruo ZhangAbstract:In this paper, we first prove two existence and uniqueness results for fractional-order delay differential Equation with respect to Chebyshev and Bielecki norms. Secondly, we prove the above Equation is Ulam–Hyers–Mittag-Leffler stable on a compact interval. Finally, two examples are also provided to illustrate our results.