Joseph W.-H. So
Public Health, Environmental and Occupational Health · 2000–2009
A researcher in the Science corpus: 6 papers; trusts 9 researchers and is trusted by 23 researchers here, as inferred from the citation graph.
Subfields
- Public Health, Environmental and Occupational Health — 16 citations into it; #90 of 2,368 by trust here, #290 by citations
- Genetics — 8 citations into it; #749 of 6,854 by trust here, #2,028 by citations
- Modeling and Simulation — 8 citations into it; #340 of 2,105 by trust here, #436 by citations
- Computer Networks and Communications — 5 citations into it; #9,372 of 9,886 by trust here, #4,757 by citations
Whom Joseph W.-H. So trusts overall
Their strongest outbound trust, strongest first, inferred from their citations.
Who trusts Joseph W.-H. So overall
- Ming Mei
- Chi-Kun Lin
- Shiwang Ma
- Xingfu Zou
- Teresa Faria
- Jianhong Wu
- Zhi-Cheng Wang
- Wan-Tong Li
- I-Liang Chern
- Peixuan Weng
Papers from Joseph W.-H. So's perspective
Ordered by how strongly the researchers Joseph W.-H. So trusts endorse each paper. Same corpus, a different order for every researcher.
- Travelling fronts for the KPP equation with spatio-temporal delay
- Traveling Wave Fronts of Reaction-Diffusion Systems with Delay
- Delayed non-local diffusive systems in biological invasion and disease spread
- A reaction–diffusion model for a single species with age structure. I Travelling wavefronts on unbounded domains (Proceedings of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences)
- Front Propagation in Heterogeneous Media (SIAM Review)
- Asymptotic stability of travelling waves for Nicholson's blowflies equation with diffusion (Proceedings of the Royal Society of Edinburgh: Section A Mathematics)
- Stability of strong travelling waves for a non-local time-delayed reaction–diffusion equation (Proceedings of the Royal Society of Edinburgh: Section A Mathematics)
- Entire solutions in monostable reaction-diffusion equations with delayed nonlinearity
- Spatial dynamics of a nonlocal and time-delayed reaction–diffusion system
- Mathematics in Population Biology
Their papers
- Asymptotic stability of travelling waves for Nicholson's blowflies equation with diffusion (2004) — 169 citations
- Diagonal dominance and harmless off-diagonal delays (2000) — 65 citations
- Stability of strong travelling waves for a non-local time-delayed reaction–diffusion equation (2008) — 68 citations
- Traveling wavefronts for time-delayed reaction-diffusion equation: (II) Nonlocal nonlinearity (2009) — 186 citations
- Nonlocality of Reaction-Diffusion Equations Induced by Delay: Biological Modeling and Nonlinear Dynamics (2004) — 179 citations
- A reaction–diffusion model for a single species with age structure. I Travelling wavefronts on unbounded domains (2001) — 347 citations