PDE surfaces are used in geometric modelling and computer graphics for creating smooth surfaces conforming to a given boundary configuration. PDE surfaces use partial differential equations to generate a surface which usually satisfy a mathematical boundary value problem.
PDE surfaces were first introduced into the area of geometric modelling and computer graphics by two British mathematicians, Malcolm Bloor and Michael Wilson.
"Verify that, for any C¹ function f(x), u(x, t) = f(x - ct) is a solution of the PDE u_t + c u_x = 0, where c is a constant and u_t and u_x are partial derivatives."
I managed to get the solution for this and a similar problem by showing that the new variable (x - ct in this case) satisfies...
I need your help, fellows !
I need the title and author of a good book on PDE. And also a good book with exercises on PDE.
Can you help me, please ? :cry:
regards
Looker
Hi,
I am quite new to the concept of stochastic equations. I am learning of it from some financial textbooks, however they lack a bit in the approach.
Let me see if i understood Feynman-Kac: for every PDE in N dimensions (with second derivatives equivalent by unitary/orthogonal...
I have an assignment due at the end of the week, and I was wondering if someone could check my working for me, as I am prone to making errors. Also, in Step Five I am unsure how to solve for T(t), can anyone point me in the right direction?
∂u/∂t = (c/r)*(r(∂u/∂r)) +...