Maryna Viazovska

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maryna.viazovska@epfl.ch +41 21 693 00 33 https://www.epfl.ch/labs/tn/

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https://www.epfl.ch/labs/tn/

EPFL SB MATH TN
MA B3 444 (Bâtiment MA)
Station 8
CH-1015 Lausanne

+41 21 693 00 33
+41 21 693 55 01
Office:  MA B3 444
EPFL > SB > MATH > TN

Web site:  Web site:  https://tn.epfl.ch/

EPFL SB SMA-GE
MA A2 403 (Bâtiment MA)
Station 8
CH-1015 Lausanne

+41 21 693 00 33
Office:  MA A2 403
EPFL > SB > SB-SMA > SMA-ENS

EPFL CIB
GA 3 34 (Bâtiment GA)
Station 5
CH-1015 Lausanne

+41 21 693 00 33
Office:  GA 3 34
EPFL > VPA > VPA-AVP-CP > CIB > CIB-GE

Web site:  Web site:  https://bernoulli.epfl.ch

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Administrative data

Teaching & PhD

Teaching

Mathematics

PhD Programs

Doctoral Program in Mathematics

PhD Students

Gargava Nihar Prakash, Leterrier Gauthier, Stoller Martin Peter,

Courses

Discrete mathematics

Study of structures and concepts that do not require the notion of continuity. Graph theory, or study of general countable sets are some of the areas that are covered by discrete mathematics. Emphasis will be laid on structures that the students will see again in their later studies.

Riemann surfaces

This course is an introduction to the theory of Riemann surfaces. Riemann surfaces naturally appear is mathematics in many different ways: as a result of analytic continuation, as quotients of complex domains under discontinuous group actions, as algebraic curves.

Modular forms and applications

In this course we will introduce core concepts of the theory of modular forms and consider several applications of this theory to combinatorics, harmonic analysis, and geometric optimization.

Monstrous moonshine

The monstrous moonshine is an unexpected connection between the Monster group and modular functions. In the course we will explain the statement of the conjecture and study the main ideas and concepts leading to its proof. Our final goal is to study Borcherd's proof of the Moonshine conjecture.