Pages that link to "Item:Q1207179"
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The following pages link to Blow-up solutions to a finite difference analogue of \(u_ t = \Delta{}u + u^{1+\alpha{}}\) in \(N\)-dimensional balls (Q1207179):
Displaying 8 items.
- A blow-up problem for a nonlinear heat equation in the complex plane of time (Q263065) (← links)
- Numerical analysis of the rescaling method for parabolic problems with blow-up in finite time (Q1686712) (← links)
- On the blow up of finite difference solutions to the heat-diffusion equation with semilinear dynamical boundary conditions (Q1763220) (← links)
- Finite difference schemes for an axisymmetric nonlinear heat equation with blow-up (Q2203379) (← links)
- Finite element method for radially symmetric solution of a multidimensional semilinear heat equation (Q2300960) (← links)
- A numerical algorithm for blow-up problems revisited (Q2407867) (← 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)
- A mass-lumping finite element method for radially symmetric solution of a multidimensional semilinear heat equation with blow-up (Q5097819) (← links)
