• First-passage time statistics of stochastic transcription process for time-dependent reaction rates 

  Biswas, K; Shreshtha, M; Surendran, A; Ghosh, A (2019-02-25)

• Tower of subleading dual BMS charges 

  GODAZGAR, MM; Pope, CN; Godazgar, H (Springer Verlag (Germany), 2019)

  We supplement the recently found dual gravitational charges with dual charges for the whole BMS symmetry algebra. Furthermore, we extend the dual charges away from null infinity, defining subleading dual charges. These ...

• Reconstructing global fields from dynamics in the abelianized Galois group 

  LI, X; Cornelissen, G; Marcolli, M; Smit, H (Springer Verlag, 2019)

  We study a dynamical system induced by the Artin reciprocity map for a global field. We translate the conjugacy of such dynamical systems into various arithmetical properties that are equivalent to field isomorphism, ...

• Global rigidity of generic frameworks on the cylinder]{Global rigidity of generic frameworks on the cylinder 

  JACKSON, W; Nixon, A

• Exact solution of pulled, directed vesicles with sticky walls in two dimensions 

  Owczarek, A; Prellberg, T

  We analyse a directed lattice vesicle model incorporating both the binding-unbinding transition and the vesicle inflation-deflation transition. From the exact solution we derive the phase diagram for this model and elucidate ...

• A probabilistic verification theorem for the finite horizon two-player zero-sum optimal switching game in continuous time 

  Hamadene, S; MARTYR, R; MORIARTY, JM

• The Hall--Paige conjecture, and synchronization for affine and diagonal groups Journal of Algebra 

  BRAY, JN (Elsevier, 2019)

  The Hall–Paige conjecture asserts that a finite group has a complete mapping if and only if its Sylow subgroups are not cyclic. The conjecture is now proved, and one aim of this paper is to document the final step in the ...

• HIGHER TOPOLOGICAL COMPLEXITY OF ASPHERICAL SPACES 

  FARBER, M; Oprea, J (Elsevier, 2019)

  In this article we study the higher topological complexity TCr(X) in the case when X is an aspherical space...

• Bredon cohomology and robot motion planning 

  FARBER, M; Grant, M; Lupton, G; Oprea, J

  Abstract. In this paper we study the topological invariant TC(X) reflecting the com- plexity of algorithms for autonomous robot motion. Here, X stands for the configuration space of a system and TC(X) is, roughly, the ...

• An upper bound for topological complexity 

  Farber, M; Grant, M; Lupton, G; Oprea, J (2019-03-15)

• Hardy inequalities on metric measure spaces 

  Ruzhansky, M; Verma, D

  In this note we give several characterisations of weights for two-weight Hardy inequalities to hold on general metric measure spaces possessing polar decompositions. Since there may be no differentiable structure on such ...

• A Fermi Gamma-Ray Burst Monitor Search for Electromagnetic Signals Coincident with Gravitational-wave Candidates in Advanced LIGO's First Observing Run 

  Burns, E; Goldstein, A; Hui, CM; Blackburn, L; Briggs, MS; Connaughton, V; Hamburg, R; Kocevski, D; Veres, P; Wilson-Hodge, CA (IOP Publishing, 2019-01-20)

  We present a search for prompt gamma-ray counterparts to compact binary coalescence gravitational wave (GW) candidates from Advanced LIGO's first observing run (O1). As demonstrated by the multimessenger observations of ...

• THE SHARP THRESHOLD FOR JIGSAW PERCOLATION IN RANDOM GRAPHS 

  MAKAI, T; Cooley, O; Kapetanopoulos, T (Applied Probability Trust, 2019)

  We analyse the jigsaw percolation process, which may be seen as a measure of whether two graphs on the same vertex set are `jointly connected'. Bollobás, Riordan, Slivken and Smith proved that when the two graphs are ...

• Power substitution in quasianalytic Carleman classes 

  Buhovski, L; Kiro, A; SODIN, A (Springer Verlag, 2019)

  Consider an equation of the form f(x)=g(xk), where k>1 and f(x) is a function in a given Carleman class of smooth functions. For each k, we construct a Carleman-type class which contains all the smooth solutions g(x) to ...

• On a biased edge isoperimetric inequality for the discrete cube 

  Ellis, D; Keller, N; Lifshitz, N (2019-04)

• Semi-perfect 1-Factorizations of the Hypercube 

  BEHAGUE, NC (Elsevier, 2019)

  A 1-factorization M = {M_1,M_2,...,M_n} of a graph G is called perfect if the union of any pair of 1-factors M_i, M_j with i ≠ j is a Hamilton cycle. It is called k-semi-perfect if the union of any pair of 1-factors M_i, ...

• Explicit refinements of Böcherer's conjecture for Siegel modular forms of squarefree level 

  Dickson, M; Pitale, A; Saha, A; Schmidt, R

  We formulate an explicit refinement of B\"ocherer's conjecture for Siegel modular forms of degree 2 and squarefree level, relating weighted averages of Fourier coefficients with special values of L-functions. To achieve ...

• Beyond the clustering coefficient: A topological analysis of node neighbourhoods in complex networks 

  Kartun-Giles, AP; Bianconi, G (Elsevier, 2019)

  In Network Science node neighbourhoods, also called ego-centered networks have attracted large attention. In particular the clustering coefficient has been extensively used to measure their local cohesiveness. In this ...

• The density of states of 1D random band matrices via a supersymmetric transfer operator 

  Disertori, M; Lohmann, M; SODIN, A (European Mathematical Society, 2019)

  Recently, T. and M. Shcherbina proved a pointwise semicircle law for the density of states of one-dimensional Gaussian band matrices of large bandwidth. The main step of their proof is a new method to study the ...

• Large deviation theory of percolation on multiplex networks 

  Bianconi, G (arXiv, 2019)

  Recently increasing attention has been addressed to the fluctuations observed in percolation defined in single and multiplex networks. These fluctuations are extremely important to characterize the robustness of real finite ...

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