401-3462-00L Functional Analysis II
|Semester||Spring Semester 2016|
|Lecturers||D. A. Salamon|
|Periodicity||yearly recurring course|
|Language of instruction||English|
|Abstract||Sobolev spaces, Calderon-Zygmund inequality,|
elliptic regularity, strongly continuous semigroups,
|Objective||The lecture course will begin with an introduction to Sobolev spaces|
and Sobolev embedding theorems, a proof of the Calderon-Zygmund
inequality, and regularity theorems for second order elliptic operators,
followed by an introduction to the theory of strongly continuous
operator semigroups and some basic results about parabolic regularity.
Applications to geometry will be included if time allows.