Slowly oscillating wave solutions of a single species reaction–diffusion equation with delay
By E. Trofimchuk, V. Tkachenko, Sergei I. Trofimchuk. 2008
66 citations recorded by the source corpus.
Subfields: Computer Networks and Communications, Genetics, Public Health, Environmental and Occupational Health
View Paper: https://www.semanticscholar.org/paper/ea532c6ad4cf11454164e6aa4a1756e1c968e367
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computer Networks and Communications
In Genetics
- Maitere Aguerrea
- I-Liang Chern
- Qifeng Zhang
- Sergei I. Trofimchuk
- Ming Mei
- Carlos Gómez
- Xiongfeng Yang
In Public Health, Environmental and Occupational Health
- I-Liang Chern
- Qifeng Zhang
- Xiongfeng Yang
- Maitere Aguerrea
- Carlos Gómez
- Sergei I. Trofimchuk
- Ming Mei
- Chi-Kun Lin
Citations in the corpus
- On uniqueness of semi-wavefronts (2010, background): “We would like to emphasize that the nonlinearity g and semi-wavefronts are generally non-monotone [19] (nevertheless, typically semi-wavefronts are strictly increasing in some vicinity of −∞ [1,18,37]).”
- Some inverse problems for the nonlocal heat equation with Caputo fractional derivative (2017, background): “and the homogeneous Dirichlet boundary conditions u (0, t) = u (π, t) = 0 , t ∈ [0,T] , (4) where φ(x) and ψ(x) are given sufficiently smooth functions.”
- Stability of non-monotone critical traveling waves for reaction-diffusion equations with time-delay (2015, background): “In fact, from the geometric analysis of the monotone/non-monotone traveling waves [7,32,33], see also our numerical simulations presented in Figs.”