Pages that link to "Item:Q1406142"
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The following pages link to A positive numerical scheme for a mixed-type partial differential equation model for fungal growth (Q1406142):
Displaying 12 items.
- PAM: particle automata model in simulation of \textit{Fusarium graminearum} pathogen expansion (Q304744) (← links)
- An explicit positivity-preserving finite-difference scheme for the classical Fisher-Kolmogorov-Petrovsky-Piscounov equation (Q427945) (← links)
- Combat modelling with partial differential equations (Q636516) (← links)
- A 3-variable PDE model for predicting fungal growth derived from microscopic mechanisms (Q1739319) (← links)
- Modelling combat strategies in fungal mycelia (Q1784400) (← links)
- The development of fungal networks in complex environments (Q2426274) (← links)
- A skew symmetry-preserving computational technique for obtaining the positive and the bounded solutions of a time-delayed advection-diffusion-reaction equation (Q2448362) (← links)
- Robust numerical methods for taxis-diffusion-reaction systems: applications to biomedical problems (Q2489093) (← links)
- A positive splitting method for mixed hyperbolic-parabolic systems (Q2712972) (← links)
- On an efficient implementation and mass boundedness conditions for a discrete Dirichlet problem associated with a nonlinear system of singular partial differential equations (Q2796775) (← links)
- A positive finite-difference model in the computational simulation of complex biological film models (Q2941705) (← links)
- A Novel Explicit Positivity-Preserving Finite-Difference Scheme for Simulating Bounded Growth of Biological Films (Q2972095) (← links)
