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PhD Teaching Program for AY 2010-2011
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PhD Teaching Program for AY 2010-2011

Mandatory Courses for First Year PhD Students
Fall Term
Winter Term
Topics in Algebra
(Matyas Domokos)
Applied Functional Analysis
(Gheorghe Morosanu)
Topics in Combinatorics
(Ervin Gyori)
-

Elective Courses for all PhD Students
Fall Term
Winter Term
Spring Term
Hypergraphs, Set Systems, Intersection Theorems
(Gyula Katona)
Random Methods in Combinatorics
(Gyula Katona)
TBA, distinguished lecture series, 1 credit or audit (Eduard Feireisl, Czech Academy of Sciences, Prague)
Clasical Analytic  Number Theory
(Gergely Harcos)
Algebraic Number Theory
(Tamas Szamuely)
TBA,  distinguished lecture series, 1 credit or audit (Carsten Carstensen, Humboldt University, Berlin)
Combinatorial Number Theory II
(Gergely Harcos)
Basic Algebraic Geometry
(Tamas Szamuely)

Thesis Writing for Mathematics (12 hours = 6 lectures, no credit)
Lie Groups and Lie Algebras
(Balazs Csikos)
Four Manifolds and Kirby Calculus
(Andras Stipsicz)
-
Algebraic Topology
(Andras Nemethi)
Matrix Analysis and Applications
(Denes Petz)
-
Stochastic Analysis
(Vilmos Prokaj)
Mathematical Methods in Statistical Physics
(Balint Toth)
-
Latex for Mathematicians, 1 credit
(Laszlo Csirmaz, pre-session)
Symplectic Manifolds, Lefschetz Fibration
(Andras Stipsicz)
-
Homological Algebra 
(Pham Ngoc Anh)
Topics in Group Theory
(Peter Pal Palfy)
-
Random Computation
(Zoltan Kiraly)
Hodge Theory
(Andras Nemethi)
-
Singularities of Differential Maps
(Andras Nemethi)
Introduction to Classification Theory
(Karoly Boroczky, Jr.)
-
- Algebraic Logic and Model Theory
(Gabor Sagi)
-
-
Markets with Transaction Costs
(Vilmos Prokaj)
-

Departmental Seminar
Fall Term
Winter Term
mandatory for first and second year PhD students, elective for others, 1 credit (Pass/Fail), 1 hour/week
(Gheorghe Morosanu)
mandatory for first and second year PhD students, elective for others, 1 credit (Pass/Fail), 1 hour/week
(Gheorghe Morosanu)


Remarks
1. Each course has 3 CEU credits (3 hours/week),  unless otherwise specified.
2. The syllabi of the above courses are available here. See also the course descriptions at Courses.