Rademacher Lectures

View a list of all Rademacher Lectures series.

Upcoming Seminars

There are no upcoming seminars scheduled at this time.

Past Seminars

Mathematical Ideas in Lattice Based Public Key Cryptography: 30 years since NTRU

Wednesday, April 23, 2025 - 3:30pm

Jill Pipher, Brown University

University of Pennsylvania

A6 DRL
Geometric Discrepancy Theory: Measuring Distributions in the Plane

Tuesday, April 22, 2025 - 3:30pm

Jill Pipher, Brown University

University of Pennsylvania

A2 DRL
Introduction to Solvability of Elliptic/Parabolic PDEs: for students.

Tuesday, April 22, 2025 - 11:00am

Jill Pipher, Brown University

University of Pennsylvania

4N30 DRL
What do analytic interpolation and the regularity theory of elliptic/parabolic PDEs have in common?

Monday, April 21, 2025 - 3:30pm

Jill Pipher, Brown University

University of Pennsylvania

A4 DRL

April

S	M	T	W	T	F	S
		1	2	3	4	5
6	7	8	9	10	11	12
13	14	15	16	17	18	19
20	21	22	23	24	25	26
27	28	29	30

How to get to Penn's Mathematics Department

The Mathematics Department Office is located on the fourth (top) floor of David Rittenhouse Laboratory ("DRL"). The building is at 209 South 33rd Street (the Southeast corner of 33rd. and Walnut Streets). Note 33rd Street runs one way north while Walnut runs one way west.

Local Buses & Trains

SEPTA [Skookul]
National Trains: Amtrak [telephone: 1 800 872-7245]

Maps and Directions

We are about a 15 minute walk from the main 30th Street Station and 5 minutes from the University City Rail Station at 32nd and Spruce (=South Street & Convention Avenue). Coming from the airport by train (about 15 minutes): the University City Rail Station is the second stop after you leave the airport.

If you drive, the most convenient public parking is in the pay lot whose entrance is on 34th Street between Market and Chestnut Streets.

Upcoming Seminars

Past Seminars

Mathematical Ideas in Lattice Based Public Key Cryptography: 30 years since NTRU

Geometric Discrepancy Theory: Measuring Distributions in the Plane

Introduction to Solvability of Elliptic/Parabolic PDEs: for students.

What do analytic interpolation and the regularity theory of elliptic/parabolic PDEs have in common?