Universität Bonn

Celebrating Women in Mathematics 2025

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© May12

Wann? 12. Juni 2025, 18:00 - ca. 22:00 Uhr

Wo? Hausdorff Research Institute for Mathematics (HIM), Poppelsdorfer Allee 45, 53115 Bonn

Für wen? für alle Interessierten

Programm

18:00

Random thoughts on Brownian motion
Vortrag
Prof. Dr. Maria Gordina
→ Zusammenfassung

19:00

Invisible Cities: On ideas in number theory and analysis
Vortrag
Prof. Dr. Lillian Pierce
→ Zusammenfassung

20:00

What do we aim to achieve?
Podiumsdiskussion
mit Prof. Dr. Maria Gordina und Prof. Dr. Lillian Pierce
moderiert von Dr. Magdalena Balcerak Jackson

21:00

Get Together

Inhaltliche Zusammenfassungen

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© MG
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© J. B. Perrin, SVG drawing by MiraiWarren, Public domain, via Wikimedia Commons

Maria Gordina: Random thoughts on Brownian motion

Brownian motion was originally observed by Robert Brown who was examining pollen grains suspended in water under a microscope. This is an example of a random or stochastic process, which found many applications: from describing the random erratic movement of molecules in physics to modelling the behavior of financial markets.  In 1905 Einstein made a detailed study of the Brownian motion in which he postulated certain properties (axioms) that should hold.  In 1923 mathematical Brownian motion was born when a famous mathematician, Norbert Wiener, showed how to construct a random function W(t) describing the molecules position at time t which satisfied Einstein's axioms. We will talk about the fascinating history of the Brownian motion and its applications.

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© LP
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© LP

Lillian Pierce: Invisible Cities: On ideas in number theory and analysis

Often in mathematics, we set our sights on proving a particular theorem. If we are successful, we then present to our audience an array of methods we have assembled to get the better of the problem at hand. In this lecture, we will do something different: we will set our sights on a particular idea, and then follow it as it shape-shifts in the mathematical literature. Can we spot it in all its disguises over the course of a century? By studying its mutability can we better recognize its essential utility? This approach will send us on an unusual path, scuttling across decades of mathematics, and from analysis to number theory, and back again. We will explore how accidental encounters with papers spanning 90 years led to a new (or old?) theory, and a realization that “unrelated” well-known theorems share a very interesting structure deep under their surface. (People of all ages are welcome; familiarity with series and integrals will be helpful).

Wird geladen