Pages that link to "Item:Q1577032"

The following pages link to Numerical approach to fast reactions in reaction-diffusion systems: Application to buffered calcium waves in bistable models (Q1577032):

Displaying 15 items.

• A conservative algorithm for parabolic problems in domains with moving boundaries (Q349165) (← links)
• Adaptive space and time numerical simulation of reaction-diffusion models for intracellular calcium dynamics (Q449470) (← links)
• Weighted pseudo almost automorphic classical solutions and optimal mild solutions for fractional differential equations and application in fractional reaction-diffusion equations (Q460956) (← links)
• Traveling waves in the discrete fast buffered bistable system (Q938083) (← links)
• Combined finite volume element method for singularly perturbed reaction-diffusion problems (Q1008576) (← links)
• Simulation of waves in calcium models with 3D spherical geometry (Q1869865) (← links)
• Are buffers boring? Uniqueness and asymptotical stability of traveling wave fronts in the buffered bistable system (Q2373255) (← links)
• The asymptotic behavior of solutions of the buffered bistable system (Q2433051) (← links)
• Do calcium buffers always slow down the propagation of calcium waves? (Q2435069) (← links)
• Diffusion on a curved surface coupled to diffusion in the volume: application to cell biology (Q2458560) (← links)
• Traveling curved fronts in the buffered bistable systems in \(\mathbb{R}^2\) (Q2672877) (← links)
• Smoothing with positivity-preserving Padé schemes for parabolic problems with nonsmooth data (Q4680486) (← links)
• Trigonometric <i>B</i>-spline based <i>ε</i>-uniform scheme for singularly perturbed problems with Robin boundary conditions (Q5095233) (← links)
• A compact fourth-order \(L\)-stable scheme for reaction-diffusion systems with nonsmooth data (Q5962597) (← links)
• An accuracy comparison of piecewise linear reconstruction techniques for the characteristic finite volume method for two‐dimensional convection‐diffusion equation (Q6149752) (← links)