This was an EPSRC fast stream grant worth £60,831 that was used to employ Jacques Rougemont.

We investigated on this grant aspects of parabolic PDEs on large domains and their numerical approximation. Here's a link to the final report

	G J Lord and J Rougemont Topological and $\epsilon$-entropy for Large Volume Limits of Discretised Parabolic Equations, Siam J. Num. Anal, To Appear.
	J Rougemont Space-Time Invariant Measures, Entropy, and Dimension for Stochastic Ginzburg-Landau Equations Commun. Math. Phys. 225, 423-448 (2002) Copyright Springer-Verlag, published version available on LINK
	G J Lord and J Rougemont A Numerical Scheme for Stochastic PDEs with Gevrey Regularity
	G J Lord and J Rougemont Numerical computation of the epsilon-entropy for parabolic equations

As part of this work we developed Octave, Fortran and matlab code to compute the Epsilon entropy for deterministic systems and also to solve stochastically forced PDEs.
Forcing for these was white noise in time and smooth in space

For further details please contact me : E-mail: g.j.lord@hw.ac.uk