Schedule of classes
2011
Fall |
MONDAY |
TUESDAY |
WEDNESDAY |
THURSDAY |
FRIDAY |
| 104 |
105 |
206 |
C31 |
104 |
105 |
206 |
C31 |
224 |
104 |
105 |
206 |
C31 |
220 |
104 |
105 |
206 |
C31 |
104 |
105 |
206 |
C31 |
| 8-10 |
MUC |
MUC |
MUC |
|
ANT |
DIG |
GEO |
SET |
|
AAL |
AL1 |
CLXB |
|
|
CO1A |
CO2A |
CO1B |
TOPA |
C&P |
NU1A |
|
MPS |
| 10-12 |
CO2B |
GRT |
CLXA |
COP |
CO1A |
CO2A |
CO1B |
TOPA |
|
TOPB |
RFM |
THC |
NUT2B |
|
TOPB |
RFM |
THC |
NUT2B |
CO2B |
GRT |
CLXA |
MAP2 |
| 12-14 |
C&P |
NU1A |
NU1B |
MPS |
PRO |
FUN |
GAl |
NUT2A1 |
|
ANT |
DIG |
GEO |
SET |
|
PRO |
FUN |
GAL |
NUT2A1 |
AAL |
AL1 |
CLXB |
|
| 14-15 |
|
HL13 |
|
|
D&B4 |
MAP |
HL2A |
LOG |
HIS |
|
OPH |
HL2B |
|
HUC |
MUC |
Putnam |
MUC |
|
|
HL13 |
|
|
| 15-16 |
|
HL13 |
|
|
D&B4 |
MAP |
HL2A |
LOG |
HIS |
|
OPH |
HL2B |
|
HUC |
MUC |
Putnam |
MUC |
|
|
HL13 |
|
|
| 16-17 |
|
HL13 |
|
|
|
|
HL2A |
|
HIS |
|
OPH |
HL2B |
|
HUC |
Colloquium Lectures |
|
HL13 |
|
|
17-18 |
|
|
|
|
|
|
|
|
|
|
GRE |
|
|
|
|
|
|
|
|
|
|
|
1 Room C3 is the room in the small house in the courtyard, at end of the corridor.
2 MAP on Friday will be held at the Renyi Institute.
3 HL1 is scheduled for Mo 2-5pm, but will have class on Friday afternoon on October 7th.
4 D&B will be held in room C1, the room at the beginning of the corridor in the small house in the courtyard.
Syllabi
| MUC |
Make-up classes |
| CLA |
Classical Algebra |
Csaba SZABÓ |
NON CREDIT, COMPLETED |
| GRE |
GRE preparation session |
Scott Kensell, Casey Tompkins |
NON CREDIT |
| Putnam |
Competition (Putnam) preparation session |
Adam Hesterberg |
NON CREDIT |
| |
| AL1 (ALG1) |
Introduction to Abstract Algebra |
Áron BERECZKY |
| AAL (ALG2) |
Advanced Abstract Algebra |
Péter HERMANN
| |
| ANT |
Topics in Analysis |
Szilárd SZABÓ |
|
| CLXA |
Complex Functions A |
Gergely HARCOS |
| CLXB |
Complex Functions B |
Árpád TÓTH |
| CO1A (COM1) |
Combinatorics 1A |
Dezső MIKLÓS |
| CO1B (COM1) |
Combinatorics 1B |
Attila SALI |
| CO2A (COM2) |
Combinatorics 2A |
András GYÁRFÁS |
| CO2B (COM2) |
Combinatorics 2B |
Ervin GYŐRI |
|
| COP |
Combinatorial Optimization |
Tibor JORDÁN |
READING |
| C&P |
Conjecture and Proof |
László CSIRMAZ |
DIG |
Differential Geometry |
Balázs CSIKÓS |
|
| FUN |
Functional Analysis |
Bálint TÓTH |
| GAL |
Galois Theory |
Mátyás DOMOKOS |
|
| GEO |
Topics in Geometry |
Gábor MOUSSONG |
|
| GRT |
Graph Theory |
Gábor SIMONYI |
| MPS |
Mathematical Problem Solving |
Sándor DOBOS |
READING |
| NU1A (NUM1) |
Number Theory 1A |
Csaba SZABÓ |
| NU1B (NUM1) |
Number Theory 1B |
Gabriella PLUHÁR |
JOINED WITH NU1A on FRIDAY |
| NUT2A1 (NUM2) |
Topics in Analytic Number Theory |
Antal BALOG |
READING |
| NUT2A2 (NUM2) |
Additive Combinatorics (Topics in Number Theory) |
Antal BALOG |
not offered |
| NUT2B (NUM2) |
Topics in Algebraic Number Theory |
András BÍRÓ |
|
| PRO |
Probability Theory |
Márton BALÁZS |
|
| RFM |
Real Functions and Measures |
Tamás KELETI |
|
SET |
Set Theory |
Lajos SOUKUP |
|
| THC |
Theory of Computing |
Gyula Y. KATONA |
| TOPA |
Introduction to Topology A |
Ágnes SZILÁRD |
|
| TOPB |
Introduction to Topology B |
Boldizsár KALMÁR |
|
| |
| BIO |
Combinatorial and computational aspects of bioinformatics |
István MIKLÓS |
not offered |
| D&B |
Dynamical Systems and Bifurcations |
Péter SIMON |
READING |
| LOG |
Mathematical Logic |
Miklós ERDÉLYI SZABÓ |
READING |
| MAP |
Quantum Information and
Quantum Computation |
Mihály WEINER |
|
| HIS (HOM) |
Holocaust and Memory |
Andrea PETŐ |
|
| HMS |
History of Modern Science |
Matthew ADAMSON |
CANCELED |
| HL1 (HUN1) |
Beginner Hungarian Language |
Erika FALLIER |
| HL2A (HUN2A) |
Intermediate Hungarian Language (advanced level) |
Erika FALLIER |
|
| HL2B (HUN2B) |
Intermediate Hungarian Language |
Erika FALLIER |
|
| HUC |
Hungarian Art and Culture |
Márta SIKLÓS |
| OPH (PHIL) |
Old World and New World Political Philosophy |
János SALAMON |
| FILM |
Film Analysis - Great Masters of European Films |
László ARATÓ |
CANCELED |
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