Math 6283  Several Complex Variables
http://www.math.okstate.edu/~lebl/scvs16/
Lecture: MWF 2:303:20 in MSCS 428
Problem session: Tu 10:3011:20 in ???
Lecture Notes:
The textbook is my notes from last time, which are conveniently formatted to
pretend being a book. I will possibly be updating them and fixing any errors
which we will find, and possibly adding new material if necessary.
If you're printing them out, probably best
to print out only the relevant bits, that is, start at the beginning.
Then if/when things get updated you won't have to reprint.
Website for the lecture notes / book
Lecture notes / book as PDF
Grading policy:
Grade is "for participation". Homework will be assigned and we will work on it
in the problem session together. There will be no exams.
Homework:
Everything up to wherever we end in the lecture.
Useful Books for Reference:

Albert Boggess,
CR manifolds and the tangential CauchyRiemann complex,
CRC Press,
1991,
MR1211412.

John P. D'Angelo,
Several complex variables and the geometry of real hypersurfaces,
CRC Press,
1993,
MR1224231.

Robert C. Gunning and
Hugo Rossi,
Analytic functions of several complex variables,
PrenticeHall Inc.,
1965,
MR0180696.

Lars Hörmander,
An introduction to complex analysis in several variables,
NorthHolland Publishing Co.,
1990,
MR1045639.

Steven G. Krantz,
Function theory of several complex variables,
Wadsworth & Brooks/Cole Advanced Books & Software,
1992,
MR1162310.

Walter Rudin,
Function theory in the unit ball of C^{n},
SpringerVerlag,
1980,
MR601594.

Hassler Whitney,
Complex analytic varieties,
AddisonWesley Publishing Co.,
1972,
MR0387634.