| Article ID | Journal | Published Year | Pages | File Type | 
|---|---|---|---|---|
| 6422403 | Journal of Computational and Applied Mathematics | 2015 | 11 Pages | 
Abstract
												In this contribution we consider a coupled bulk-surface reaction-diffusion system and for infinitely fast bulk diffusion its formal reduction to a non-local surface PDE model. Thereby, we review results of linear stability analyses for both models showing that Turing-type instabilities can occur for equal lateral diffusion coefficients. The stability results are confirmed by new numerical results. As a specific application, we study a model for a spatial and reaction cycle of signalling molecules in a cell.
Related Topics
												
													Physical Sciences and Engineering
													Mathematics
													Applied Mathematics
												
											Authors
												Andreas Rätz, 
											