Asymptotic speed of propagation of wave fronts in a lattice delay differential equation with global interaction
By Peixuan Weng, Huaxiong Huang, Jianhong Wu. 2003
130 citations recorded by the source corpus.
Subfields: Computer Networks and Communications, Numerical Analysis, Public Health, Environmental and Occupational Health
View Paper: https://www.semanticscholar.org/paper/3ef613d75ed38c808e95aa07e39b10b5c8e03798
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In Computer Networks and Communications
In Numerical Analysis
In Public Health, Environmental and Occupational Health
Citations in the corpus
- Propagation and its failure in a lattice delayed differential equation with global interaction (2005, unknown): “[24] also derived a discrete analog of (1.”
- Existence, uniqueness and stability of travelling waves in a discrete reaction–diffusion monostable equation with delay (2005, methodology): “In [22], in addition to isotropic property of solutions and the asymptotic speed of travelling wavefronts, Weng et al.”
- Spreading speeds and travelling waves for non-monotone time-delayed lattice equations (2010, background): “By direct computations, one can obtain the result (Weng et al. 2003).”
- Asymptotic speed of propagation and traveling wavefronts in a non-local delayed lattice differential equation (2006, methodology): “In contrast to the existing literature [1,2,13,14,29,30,32], in ourTheorem 1.”
- Traveling Fronts in Monostable Equations with Nonlocal Delayed Effects (2008, unknown): “[44].”
- Asymptotic speeds of spread and traveling waves for monotone semiflows with applications (2007, background): “, [48]), we obtain wj (t) = 1 2π ∞ ∑”