1.  During the quiz you may use your textbook, my notes, and
your own notes.

2.  No calculators or other electronic devices are permitted.

3.  Please make sure your cell phones are quiet during class and
off during quizzes.

The quiz will cover Part 1 of the Elliptic notes and the
first 4 pages of Part 2 of the Elliptic notes.

Be able to:

-- Apply the Maximum Principle and the Minimum Principle
   to draw conclusions about the behavior of the solution
   to an elliptic PDE.

-- Use Theorem 3.2.

-- Define uniqueness and stability of the solution of an elliptic
   PDE

-- Determine the solution to an elliptic PDE given its Green's function.

-- Derive the weak form of the problem from the strong for
   various boundary conditions.

-- Determine the regularity of a solution to an elliptic PDE.

-- Solve Unquiz 1 and 2 in Part 2 of the Elliptic notes.

-- Form a finite difference approximation to
   an elliptic problem on a rectangular or L-shaped
   domain.  (In other words, extend Quiz 1 to a rectangular
   or L-shaped domain.)

-- Determine the sparsity pattern of the matrix in
   Unquiz 2 in Part 2 and understand how the matrix entries
   are formed.
   (Example: what is the domain of integration
    for the matrix entry A(6,7)?)

-- Form a finite element approximation to
   an elliptic problem on a polygonal domain.  (In
   other words, extend Quiz 2 to a polygonal domain.)

-- Determine whether a given triangulation is admissible.