This man's namesake boundary condition specifies both the value of a function on the boundary and the value of its derivative.
This man's namesake boundary condition specifies both the value of a function on the boundary and the value of its derivative. His distribution does not have a defined mean or variance, and his integral formula is used to prove the (*) residue theorem. For 10 points— name this French mathematician who, with Riemann, gives his name to a set of equations satisfied by analytic functions and lends his name to an inequality with Schwarz.
This man's namesake boundary condition specifies both the value of a function on the boundary and the value of its derivative.
Augustin Louis Cauchy