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Bayes linear analysis for Bayesian optimal experimental design (2015)
Journal Article
Jones, M., Goldstein, M., Jonathan, P., & Randell, D. (2016). Bayes linear analysis for Bayesian optimal experimental design. Journal of Statistical Planning and Inference, 171, 115-129. https://doi.org/10.1016/j.jspi.2015.10.011

In many areas of science, models are used to describe attributes of complex systems. These models are generally themselves highly complex functions of their inputs, and can be computationally expensive to evaluate. Often, these models have parameters... Read More about Bayes linear analysis for Bayesian optimal experimental design.

Complex representation growth of finite quasisimple groups of Lie type (2015)
Journal Article
Häsä, J. (2015). Complex representation growth of finite quasisimple groups of Lie type. Journal of Group Theory, 18(6), 845-885. https://doi.org/10.1515/jgth-2015-0025

We give upper bounds to the number of n-dimensional irreducible complex representations of finite quasisimple groups belonging to different families of groups of Lie type. The bounds have the form cns, where c and s are explicit positive constants th... Read More about Complex representation growth of finite quasisimple groups of Lie type.

Influence of Non-Potential Coronal Magnetic Topology on Solar-Wind Models (2015)
Journal Article
Edwards, S., Yeates, A., Bocquet, F., & Mackay, D. (2015). Influence of Non-Potential Coronal Magnetic Topology on Solar-Wind Models. Solar Physics, 290(10), 2791-2808. https://doi.org/10.1007/s11207-015-0795-8

By comparing a magneto-frictional model of the low-coronal magnetic-field to a potential-field source-surface model, we investigate the possible impact of non-potential magnetic structure on empirical solar-wind models. These empirical models (such a... Read More about Influence of Non-Potential Coronal Magnetic Topology on Solar-Wind Models.

Comments on universal properties of entanglement entropy and bulk reconstruction (2015)
Journal Article
Haehl, F. M. (2015). Comments on universal properties of entanglement entropy and bulk reconstruction. Journal of High Energy Physics, 2015(10), Article 159. https://doi.org/10.1007/jhep10%282015%29159

Entanglement entropy of holographic CFTs is expected to play a crucial role in the reconstruction of semiclassical bulk gravity. We consider the entanglement entropy of spherical regions of vacuum, which is known to contain universal contributions. A... Read More about Comments on universal properties of entanglement entropy and bulk reconstruction.

A twist in the M24 moonshine story (2015)
Journal Article
Taormina, A., & Wendland, K. (2015). A twist in the M24 moonshine story. Confluentes mathematici, 7(1), 83-113. https://doi.org/10.5802/cml.19

Prompted by the Mathieu Moonshine observation, we identify a pair of 45-dimensional vector spaces of states that account for the first order term in the massive sector of the elliptic genus of K3 in every Z2-orbifold CFT on K3. These generic states a... Read More about A twist in the M24 moonshine story.

Equilibrium partition function for nonrelativistic fluids (2015)
Journal Article
Banerjee, N., Dutta, S., & Jain, A. (2015). Equilibrium partition function for nonrelativistic fluids. Physical Review D, 92(8), Article 081701. https://doi.org/10.1103/physrevd.92.081701

We construct an equilibrium partition function for a nonrelativistic fluid and use it to constrain the dynamics of the system. The construction is based on light cone reduction, which is known to reduce the Poincaré symmetry to Galilean in one lower... Read More about Equilibrium partition function for nonrelativistic fluids.

Coxeter groups and their quotients arising from cluster algebras (2015)
Journal Article
Felikson, A., & Tumarkin, P. (2016). Coxeter groups and their quotients arising from cluster algebras. International Mathematics Research Notices, 2016(17), 5135-5186. https://doi.org/10.1093/imrn/rnv282

In [1], Barot and Marsh presented an explicit construction of presentation of a finite Weyl group W by any initial seed of corresponding cluster algebra, that is, by any diagram mutation-equivalent to an orientation of a Dynkin diagram with Weyl grou... Read More about Coxeter groups and their quotients arising from cluster algebras.

Thermoelectric DC conductivities and Stokes flows on black hole horizons (2015)
Journal Article
Banks, E., Donos, A., & Gauntlett, J. (2015). Thermoelectric DC conductivities and Stokes flows on black hole horizons. Journal of High Energy Physics, 2015(10), Article 103. https://doi.org/10.1007/jhep10%282015%29103

We consider a general class of electrically charged black holes of Einstein-Maxwell-scalar theory that are holographically dual to conformal field theories at finite charge density which break translation invariance explicitly. We examine the lineari... Read More about Thermoelectric DC conductivities and Stokes flows on black hole horizons.