- Stochastic Perturbations of the AllenCahn equation Tony Shardlow
- Uniqueness for Stability for
- MATH20401(PDEs) Tony Shardlow--Answer Sheet Part III 1. We develop mathematical models to understand a physical situation and look for a model
- 20401(PDEs) derivatives
- MATH66132 Tony Shardlow January 6, 2011 Module name Numerical Optimisation
- MATH20401 Silvester --Computational Exercises 04 The aim here is to investigate Bessel solutions to the wave equation in a radially symmetric
- NUMERICAL METHODS FOR STOCHASTIC PARABOLIC PDEs
- MATH66132 Tony Shardlow February 17, 2011 The problem with steepest descent
- Euler method differences for
- MATH66132 Tony Shardlow April 1, 2011 Problem Sheet 5
- for reaction Stability for
- MATH66132 Tony Shardlow March 3, 2011 Problem Sheet 2
- The Milstein scheme for stochastic delay differential equations without using anticipative calculus
- MATH20401 January 2011 Feedback on examination
- Euler method differences for
- MATH20401 : Part IV Finite Difference Approximation of PDEs
- MATH20401(PDEs) Tony Shardlow--Problems Part I 1. True or false? Fully explain your answers.
- MATH20401(PDEs) Tony Shardlow--Problems Part II 1. Find all of the eigenvalues and eigenfunctions for each of the following problems. (Hint
- MATH20401(PDEs) Tony Shardlow--Problems Part III 1. Explain in your own words why is it important for a PDE to be well posed.
- MATH20401(PDEs) Tony Shardlow--Answer Sheet Part IV 1. Multiply the PDE by u, integrate over [0, 1], and integrate by parts,
- ESSENTIAL MATLAB This summarises everything that you need to know about MATLAB in order to
- MATH20401 Silvester --Computational Exercises 01 The aim here is to investigate numerical solutions of Laplace's equation in a unit square: find
- MATH20401 Silvester --Computational Exercises 02 The aim here is to investigate Fourier solutions to the wave equation in R1 : find u(x, t)
- MATH20401 Silvester --Computational Exercises 03 The aim here is to investigate Fourier series solutions of the Poisson equation having a unit
- MATH20401 Silvester --Computational Exercises 05 The aim here is to investigate numerical solutions of the Poisson equation having a unit source
- MATH66132 Tony Shardlow March 1, 2011 Pros and cons
- MATH66132 Tony Shardlow February 16, 2011 Solutions 1
- MATH66132 Tony Shardlow March 3, 2011 Solutions 2
- MATH66132 Tony Shardlow March 1, 2011 Problem Sheet 3
- MATH66132 Tony Shardlow March 17, 2011 Problem Sheet 4
- MATH66132 Tony Shardlow April 1, 2011 Solutions 4
- MATH66132 Tony Shardlow April 13, 2011 Solutions 5
- MATH20401(PDEs) Tony Shardlow--Answer Sheet Part II 1. (a) X -X = 0 with X(0) = X( ) = 0,
- MATH20401 : Part III Introduction to Finite Difference
- Separation of variables for
- 20401(PDEs) Separation of
- derivatives Three famous
- MATH20401 : Part II Separation of Variables
- MATH20401 January 2010 Feedback on examiantion
- Geometric ergodicity for dissipative particle dynamics Tony Shardlow
- MATH20401 : Part I Introduction to Partial Differential Equations
- MATH20401(PDEs) Tony Shardlow--Problems Part IV 1. Let u(x, t) for 0 x 1 and t 0 be the solution of
- MATH66132 Tony Shardlow February 16, 2011 Problem Sheet 1
- MATH20401 Silvester --Computational Exercises 06 The aim here is to investigate numerical solutions of the heat equation: find u(x, t) satisfying
- First class 20401(PDEs)
- MATH66132 Tony Shardlow March 18, 2011 Solutions 3
- MATH20401(PDEs) Tony Shardlow--Answer Sheet Part 1 Function Comment Conclusion
- MATH66132 Tony Shardlow March 9, 2011 Assessed Work
- MATH66132 Tony Shardlow February 17, 2011 1 Notes on Conjugate Gradient
- UNIVERSITY OF MANCHESTER PARTIAL DIFFERENTIAL EQUATIONS
