Traveling wavefronts for time-delayed reaction-diffusion equation: (II) Nonlocal nonlinearity

By Ming Mei, Chi-Kun Lin, Chi-Tien Lin, Joseph W.-H. So. 2009

186 citations recorded by the source corpus.

Subfields: Applied Mathematics, Numerical Analysis, Public Health, Environmental and Occupational Health

View Paper: https://www.semanticscholar.org/paper/41705db6f16b72986b7aa59a52f572ed64b96676

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. Ming Mei
2. Xiongfeng Yang

In Numerical Analysis

1. Qifeng Zhang
2. Ming Mei
3. Xiongfeng Yang

In Public Health, Environmental and Occupational Health

1. I-Liang Chern
2. Qifeng Zhang
3. Xiongfeng Yang
4. Ming Mei
5. Chi-Kun Lin

Citations in the corpus

• Stability of non-monotone critical traveling waves for reaction-diffusion equations with time-delay (2015, methodology): “• Nicholson’s blowflies model [8,9,16,17,20,28]: The so-called Nicholson’s birth rate function (also called the Ricker’s type function) is b(v) = pve−av, a > 0, p > 0, (1.”
• On uniqueness of semi-wavefronts (2010, unknown): “3 Nonlocal reaction-diffusion equation [17,24,32,36,38] Here, we consider positive semi-wavefronts u(t, x) = φ(x + ct), φ(−∞) = 0, for non-local delayed reaction-diffusion equations ut(t, x) = uxx(t, x)− f(u(t, x)) + ∫”
• Traveling Wave Solutions for Delayed Reaction–Diffusion Systems and Applications to Diffusive Lotka–Volterra Competition Models with Distributed Delays (2014, unknown): “[22], Volpert et al.”