In this series of talks, we cover the current finite difference, finite element, and 
discontinuous Galerkin methods used to approximate the solutions of second-order elliptic 
fully nonlinear PDEs.  In part two, we cover applications of the two fully nonlinear 
second order PDEs of interest - the Hamitlon-Jacobi-Bellman (HJB) and Monge-Ampere (MA) 
equations.  We then introduce the first class of numerical methods colloquially known as 
``wide stencil schemes''.  These finite difference and finite element methods use the 
Barles-Souganidis framework to prove convergence to the viscosity solution which requires 
the numerical methods to have a strong notion of monotonicity.