Phenotype bias determines how natural RNA structures occupy the morphospace of all possible shapes
Dingle, K
Ghaddar, F
Šulc, P
Louis, A
doi:10.1101/2020.12.03.410605
Probing Ion-Ion and Electron-Ion Correlations in Liquid Metals within the Quantum Hypernetted Chain Approximation
Anta, J
Louis, A
(07 Sep 1999)
doi:10.48550/arxiv.cond-mat/9909116
Fluid-solid phase-separation in hard-sphere mixtures is unrelated to bond-percolation
Louis, A
(18 Jan 2000)
doi:10.48550/arxiv.cond-mat/0001241
Effective potentials for polymers and colloids: Beyond the van der Waals picture of fluids?
Louis, A
(12 Feb 2001)
doi:10.48550/arxiv.cond-mat/0102220
Modelling, bifurcation analysis, circuit design and FPGA-based implementation of a new chaotic jerk system exhibiting Hopf bifurcations
Vaidyanathan, S
Moroz, I
Sambas, A
Lopez, D
Pacheco, J
d, J
Magdaleno, E
International Journal of Modelling Identification and Control
volume 44
issue 2
107-120
(09 Feb 2024)
doi:10.1504/ijmic.2024.136637
Tracking the Incidence and Risk Factors for Sars-Cov-2 Infection in North West London by Detection of Antibody in Historical Maternal Booking Serum Samples
Mullins, E
McCabe, R
Bird, S
Randell, P
Pond, M
Regan, L
Parker, E
McLure, M
Tedder, R
Donnelly, C
(01 Jan 2021)
doi:10.2139/ssrn.3954923
A recursive distributional equation for the stable tree
Chee, N
Rembart, F
Winkel, M
Bernoulli
volume 30
issue 2
1029-1054
(01 May 2024)
doi:10.3150/23-bej1623
Best-response dynamics, playing sequences, and convergence to equilibrium in random games
Heinrich, T
Jang, Y
Mungo, L
Pangallo, M
Scott, A
Tarbush, B
Wiese, S
(11 Jan 2021)
doi:10.48550/arxiv.2101.04222
Optimisation of Fluid Mixing in a Hydrosac Growing Module
Champneys, A
Benham, G
Cowley, S
Dennison, Z
Griffith, M
Kamilova, A
Kovacs, A
Lacey, A
Marquis, S
Morawiecki, P
Ockendon, J
Please, C
Sachak-Patwa, R
Wragg, H
doi:10.33774/miir-2022-wjt0w
Tue, 26 Mar 2024
16:00
16:00
Quillen Room
Global Galois representations with prescribed local monodromy
Lambert A'Campo
(MPIM Bonn)
Abstract
The compatibility of local and global Langlands correspondences is a central problem in algebraic number theory. A possible approach to resolving it relies on the existence of global Galois representations with prescribed local monodromy. I will provide a partial solution by relating the question to its topological analogue. Both the topological and arithmetic version can be solved using the same family of projective hypersurfaces, which was first studied by Dwork.