Guo Lin
Public Health, Environmental and Occupational Health · 2006–2014
A researcher in the Science corpus: 11 papers; trusts 23 researchers and is trusted by 19 researchers here, as inferred from the citation graph.
Subfields
- Public Health, Environmental and Occupational Health — 119 citations into it; #155 of 2,368 by trust here, #373 by citations
- Genetics — 62 citations into it; #1,724 of 6,854 by trust here, #3,711 by citations
- Modeling and Simulation — 49 citations into it; #2,052 of 2,105 by trust here, #918 by citations
- Applied Mathematics — 41 citations into it; #3,294 of 7,620 by trust here, #1,901 by citations
- Computer Networks and Communications — 39 citations into it; #3,706 of 9,886 by trust here, #2,613 by citations
- Numerical Analysis — 28 citations into it
- Computational Theory and Mathematics — 20 citations into it
- Mathematical Physics — 19 citations into it
Whom Guo Lin trusts overall
Their strongest outbound trust, strongest first, inferred from their citations.
- Shiwang Ma
- Xingfu Zou
- Jianhong Wu
- Jianhua Huang
- Wan-Tong Li
- Shangbing Ai
- Wenzhang Huang
- Xiao-Qiang Zhao
- Haiyan Wang
- Chunhua Ou
Who trusts Guo Lin overall
- Yan-Yu Chen
- Léo Girardin
- Wan-Tong Li
- Mingxin Wang
- Jong-Shenq Guo
- Yanli Huang
- King-Yeung Lam
- Chih-Hong Yao
- Shangbing Ai
- Xiongxiong Bao
Papers from Guo Lin's perspective
Ordered by how strongly the researchers Guo Lin trusts endorse each paper. Same corpus, a different order for every researcher.
- Delay induced traveling wave fronts in reaction diffusion equations of KPP-Fisher type
- Asymptotic speeds of spread and traveling waves for monotone semiflows with applications
- Traveling Wave Fronts of Reaction-Diffusion Systems with Delay
- Wavefronts and global stability in a time-delayed population model with stage structure (Proceedings of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences)
- Spatial Ecology via Reaction-Diffusion Equations: Cantrell/Diffusion
- Existence of traveling wavefronts of delayed reaction diffusion systems without monotonicity
- Traveling Wavefronts for Delayed Reaction-Diffusion Systems via a Fixed Point Theorem
- Travelling waves for delayed reaction–diffusion equations with global response (Proceedings of the Royal Society A)
- Persistence of wavefronts in delayed nonlocal reaction-diffusion equations
- Asymptotic speeds of spread and traveling waves for integral equations and delayed reaction-diffusion models
Their papers
- Asymptotic spreading of competition diffusion systems: The role of interspecific competitions (2012) — 46 citations
- Traveling wave solutions in a diffusive system with two preys and one predator (2014) — 51 citations
- Traveling wave solutions of a nonlocal delayed SIR model without outbreak threshold (2014) — 52 citations
- Traveling Wave Solutions for Delayed Reaction–Diffusion Systems and Applications to Diffusive Lotka–Volterra Competition Models with Distributed Delays (2014) — 83 citations
- Invasion traveling wave solutions of a predator–prey system (2014) — 66 citations
- Positive steady states of a diffusive predator–prey system with modified Holling–Tanner functional response☆ (2010) — 74 citations
- Existence and stability of traveling wavefronts in a nonlocal diffusion equation with delay (2010) — 62 citations
- Travelling wave fronts in nonlocal delayed reaction-diffusion systems and applications (2009) — 137 citations
- Traveling wave solutions in delayed reaction diffusion systems with applications to multi-species models (2009) — 77 citations
- Bistable wavefronts in a diffusive and competitive Lotka-Volterra type system with nonlocal delays (2008) — 95 citations
- Existence of travelling wave solutions in delayed reaction–diffusion systems with applications to diffusion–competition systems (2006) — 221 citations