Pages that link to "Item:Q1080638"

The following pages link to A study of the recursion \(y_{n+1}=y_ n+\tau y^ m_ n\) (Q1080638):

Displaying 12 items.

• Numerical and mathematical analysis of blow-up problems for a stochastic differential equation (Q830011) (← links)
• Studies in numerical nonlinear instability. II. A new look at \(u_ t+uu_ x=0\) (Q1088388) (← links)
• The numerical study of blowup with application to a nonlinear Schrödinger equation (Q1201722) (← links)
• On the blow-up time convergence of semidiscretizations of reaction-diffusion equations (Q1294455) (← links)
• Blowup in diffusion equations: A survey (Q1298621) (← links)
• Stability concepts and their applications (Q2013723) (← links)
• Numerical method of estimating the blow-up time and rate of the solution of ordinary differential equations -- an application to the blow-up problems of partial differential equations (Q2493955) (← links)
• (Q3790589) (← links)
• Theta Method Dynamics (Q4504961) (← links)
• On the Simulation of Nonlinear Bidimensional Spiking Neuron Models (Q5198604) (← links)
• The Euler method in the numerical integration of reaction-diffusion problems with blow up (Q5944561) (← links)
• On the convergence of the numerical blow-up time for a rescaling algorithm (Q6660855) (← links)