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My Blog | Just another WordPress.com weblog | mth362.wordpress.com Reviews

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1

About | My Blog

https://mth362.wordpress.com/about

Just another WordPress.com weblog. This is an example of a WordPress page, you could edit this to put information about yourself or your site so readers know where you are coming from. You can create as many pages like this one or sub-pages as you like and manage all of your content inside of WordPress. Leave a Reply Cancel reply. Enter your comment here. Fill in your details below or click an icon to log in:. Address never made public). You are commenting using your Twitter account. ( Log Out.

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Hello world! | My Blog

https://mth362.wordpress.com/2009/03/05/hello-world

Just another WordPress.com weblog. Good article on solving linear constant coefficients recurrence relations. Welcome to WordPress.com. This is your first post. Edit or delete it and start blogging! This entry was posted on March 5, 2009 at 1:59 pm and is filed under Uncategorized. You can follow any responses to this entry through the RSS 2.0. Feed You can leave a response. From your own site. One Response to “Hello world! March 5, 2009 at 1:59 pm. Hi, this is a comment. Leave a Reply Cancel reply.

3

October | 2009 | My Blog

https://mth362.wordpress.com/2009/10

Just another WordPress.com weblog. Archive for October, 2009. October 22, 2009. N=10; % how many points in the domain. X(j)= (j-1)*2*pi/(N-1); %set up grid. Alternatively, use x=linspace(0,2*pi,N). F=cos(x’); %set up function values. V(:,j)=x. (j-1); % build the van der monde matrix. C=inv(V)*f; % polynomial coefficients. Now make the polynomial. Cp(N 1-j)=c(j); %rearrange the order of the coeff. You are currently browsing the My Blog. Blog archives for October, 2009. Follow “My Blog”.

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The key concepts of this course | My Blog

https://mth362.wordpress.com/2009/03/06/the-key-concepts-of-this-course

Just another WordPress.com weblog. Laquo; Good article on solving linear constant coefficients recurrence relations. The key concepts of this course. The main idea of this course:. To “solve” — numerically approximate — the solution to an ODE (or PDE), we first. The time (and spatial) domain by letting. We then seek a numerical solution. On those grid points. To do this, we replace the time derivative with a finite difference formula and then march forward in time. Feed You can leave a response. You are ...

5

One step methods | My Blog

https://mth362.wordpress.com/2009/03/06/one-step-methods

Just another WordPress.com weblog. Laquo; The key concepts of this course. We start with an ordinary differential equation with initial conditions:. We discretize and replace the derivative by its finite difference approximation to get the method:. Alternatively, we can replace it by something more complicated, (. The Taylor series method or Runge-Kutta) which gives us a higher order of accuracy, but still is a “one step” method —. For each new step we only need the information in the most recent step.

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Just another WordPress.com weblog. October 22, 2009. N=10; % how many points in the domain. X(j)= (j-1)*2*pi/(N-1); %set up grid. Alternatively, use x=linspace(0,2*pi,N). F=cos(x’); %set up function values. V(:,j)=x. (j-1); % build the van der monde matrix. C=inv(V)*f; % polynomial coefficients. Now make the polynomial. Cp(N 1-j)=c(j); %rearrange the order of the coeff. September 10, 2009. Septemeber 8, 2009 for MTH361. A=0; %left endpoint. B=2; %right endpoint. Fa=a 2-2; %left function value. 4 check th...

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