A positivity-preserving Galerkin finite element scheme for a nonlinear reaction-diffusion-advection Mussel-Algal model with Danckwerts boundary conditions
Key Points
The positivity-preserving scheme effectively simulates a nonlinear reaction-diffusion problem in ecological contexts.
Significant improvements are seen in model stability and accuracy through the application of the Galerkin finite element approach.
Numerical analysis of the model showcases robust performance under Danckwerts boundary conditions, ensuring realistic boundary interactions.
Implications for fisheries management are critical, highlighting the importance of accurate aquatic ecosystem management strategies.
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A positivity-preserving Galerkin finite element scheme for a nonlinear reaction-diffusion-advection Mussel-Algal model with Danckwerts boundary conditions | Synapse