NTU Applied Mathematics Colloquium

One important method to study the properties of the solutions to the equations (2.12)- (2.13) is to use the integral form, often called the variational formulation.. We shall

This approximate solution satisfies the boundary condition, but does not satisfy the equation, with a small residual.. Example This example is taken

We give a necessary and sufficient condition for the local-global principle to hold for this norm equation.. We will also give several examples in

In this talk I will discuss the finer geometric structure of the set of ``free singularities`` which arise in an optimal transport problem from a connected set to a disconnected

Then, a visualization is proposed to explain how the convergent behaviors are influenced by two descent directions in merit function approach.. Based on the geometric properties

Since the generalized Fischer–Burmeister function w p is quasi-linear, the quadratic penalty for equilibrium constraints will make the convexity of the global smoothing function

CALCULUS OF VARIATION Boundary conditions and Subspaces In variational problems, we usually impose some boundary condition such as Dirichlet, Neumann or Robin conditions.. They

- Leverage two statements, but it can imply infinite number of cases to be correct. - Aim to find