Philippe Michel

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Full Professor

philippe.michel@epfl.ch +41 21 693 25 76 http://tan.epfl.ch/philippe.michel

EPFL SB MATH TAN
MA C3 634 (Bâtiment MA)
Station 8
1015 Lausanne

+41 21 693 25 76
+41 21 693 55 55
Office: MA C3 634
EPFL > SB > MATH > TAN

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

+41 21 693 25 76
EPFL > SB > SB-SMA > SMA-ENS

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

+41 21 693 25 76
EPFL > VPA-AVP-DLE > AVP-DLE-EDOC > EDMA-ENS

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

+41 21 693 25 76
Office: GA 3 34
EPFL > VPA-AVP-CP > CIB > CIB-GE

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

+41 21 693 25 76
EPFL > SB > SB-DEC > SB-CEA

+41 21 693 25 76
EPFL > VPA-AVP-DLE > AVP-DLE-EDOC > EDMA-GE

Web site: Web site: https://go.epfl.ch/phd-edma

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Administrative data

Biography

Ph. Michel's main research interest lie in the field of analytic number theory and range over a variety of techniques and methods which include: arithmetic geometry, exponential sums, sieve methods, automorphic forms and allied representations, L-functions and more recently ergodic theory. Ph. Michel is a former student of ENS Cachan and obtained his PhD in Universté Paris XI in 1995 under the guidance of E. Fouvry. From 1995 to 1998 he was maître de conférence at Universté Paris XI and full professor at Université Montpellier II until 2008 then when he joined EPFL. Ph. Michel was awarded the Peccot-Vimont prize, has been member of the Institut Universitaire de France and wa invited speaker at the 2006 International Congress of Mathematician.

Publications

Infoscience publications

Infoscience

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Teaching & PhD

Teaching

Mathematics

PhD Students

Berta Filippo Agostino Vittorio, Zur Verth Svenja,

Past EPFL PhD Students

Nadarajan Vignesh Arumugam , Peyrot Alexandre François , Wu Han , Zacharias Raphaël Pierre ,

Courses

Advanced linear algebra I - vector spaces

The aim of this course we will introduce the basic notions of linear algebra (for would be mathematicians) and provide rigorous proofs of the main results on this topic.

Number theory II.b - selected topics

This year's topic is "Additive combinatorics and applications." We will introduce various methods from additive combinatorics, establish the sum-product theorem over finite fields and derive various applications (exponential sums, Cayley graphs attached to algebraic groups, etc...).

The theta correspondence

In the course we will discuss some introductory aspects of the local/global theta correspondence for automorphic forms/representation for various dual pairs. One of the objectives will be to prove Waldspurger's formula relating SO(2) periods to L-functions.