2017
Dec
18

# SPECIAL Jerusalem Analysis and PDEs seminar: "Steady Water Waves" Walter Strauss (Brown University)

4:00pm to 5:00pm

## Location:

Ross 63

I will consider classical 2D traveling water waves with vorticity. By

means of local and global bifurcation theory using topological degree,

we can prove that there exist many such waves. They are exact smooth

solutions of the Euler equations with the physical boundary conditions.

Some of the waves are quite tall and steep and some are overhanging.

There are periodic ones and solitary ones. I will exhibit some

numerical computations of such waves. New analytical results will be

presented on waves with favorable vorticity.

means of local and global bifurcation theory using topological degree,

we can prove that there exist many such waves. They are exact smooth

solutions of the Euler equations with the physical boundary conditions.

Some of the waves are quite tall and steep and some are overhanging.

There are periodic ones and solitary ones. I will exhibit some

numerical computations of such waves. New analytical results will be

presented on waves with favorable vorticity.