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HU Credits:
4
Degree/Cycle:
2nd degree (Master)
Responsible Department:
Mathematics
Semester:
1st Semester
Teaching Languages:
Hebrew
Campus:
E. Safra
Course/Module Coordinator:
tamar ziegler
Coordinator Office Hours:
Teaching Staff:
Prof Tamar Ziegler-Lehavi
Course/Module description:
Discrete Fourier analysis, Roth’s theorem on 3 term progressions, Freiman-Ruzsa-Sanders theorem, Gowers theorem on 4 term progression,
Inverse theorem for the Gowers U3 norm, decomposition theorems and combinatorial factors, transference principle and Green Tao theorem (taking the number theoretic part as black box), bias and high rank for polynomials over finite fields.
Course/Module aims:
Learning outcomes - On successful completion of this module, students should be able to:
Attendance requirements(%):
Teaching arrangement and method of instruction:
Course/Module Content:
Inverse theorem for the Gowers U3 norm, decomposition theorems and combinatorial factors, transference principle and Green Tao theorem (taking the number theoretic part as black box), bias and high rank for polynomials over finite fields.
Required Reading:
none
Additional Reading Material:
Grading Scheme :
Additional information:
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