The Radcliffe Science Library has received feedback from our postdocs community asking for themed networking events. As 2025 has been declared the International year of Quantum Science and Technology, the Radcliffe Science Library is organising a talk and social event on the theme of quantum.
Congratulations to Cornelia who has also been invited to spend the next academic year as a Visiting Scientist at Max Planck Institute for Mathematics in Bonn.
You can read more about the roles and Cornelia's mathematical story in this excellent article on the Exeter College website.
Faster Lead-Acid Battery Simulations from Porous-Electrode Theory: I. Physical Model
Sulzer, V
Chapman, S
Please, C
Howey, D
Monroe, C
(05 Feb 2019)
Faster Lead-Acid Battery Simulations from Porous-Electrode Theory: II. Asymptotic Analysis
Sulzer, V
Chapman, S
Please, C
Howey, D
Monroe, C
(05 Feb 2019)
Geometric martingale Benamou–Brenier transport and geometric Bass martingales
Backhoff, J
Loeper, G
Obloj, J
Proceedings of the American Mathematical Society
Bounds on Heavy Axions with an X-Ray Free Electron Laser
Halliday, J
Marocco, G
Beyer, K
Heaton, C
Nakatsutsumi, M
Preston, T
Arrowsmith, C
Baehtz, C
Goede, S
Humphries, O
Garcia, A
Plackett, R
Svensson, P
Vacalis, G
Wark, J
Wood, D
Zastrau, U
Bingham, R
Shipsey, I
Sarkar, S
Gregori, G
Physical Review Letters
volume 134
issue 5
055001
(06 Feb 2025)
Mon, 17 Feb 2025
16:00
16:00
C6
Hoheisel's theorem on primes in short intervals via combinatorics
Jori Merikoski
(Oxford)
Abstract
Hoheisel's theorem states that there is some $\delta> 0$ and some $x_0>0$ such that for all $x > x_0$ the interval $[x,x+x^{1-\delta}]$ contains prime numbers. Classically this is proved using the Riemann zeta function and results about its zeros such as the zero-free region and zero density estimates. In this talk I will describe a new elementary proof of Hoheisel's theorem. This is joint work with Kaisa Matomäki (Turku) and Joni Teräväinen (Cambridge). Instead of the zeta function, our approach is based on sieve methods and ideas coming from additive combinatorics, in particular, the transference principle. The method also gives an L-function free proof of Linnik's theorem on the least prime in arithmetic progressions.
Reply: Yes, the human brain has around 86 billion neurons.
Goriely, A
Brain : a journal of neurology
awaf049
(06 Feb 2025)
Global Structure in the Presence of a Topological Defect
Debray, A
Ye, W
Yu, M
(30 Jan 2025)
http://arxiv.org/abs/2501.18399v1
British Society for the History of Mathematics: 'Research in Progress'
Shulman Auditorium, The Queen's College, Saturday 22nd February 2025
This is the BSHM's annual day of talks by research students in the history of mathematics, rounded off this year by an invited lecture by Norbert Schappacher (Strasbourg).