• K. Abraham. Nonparametric Bayesian posterior contraction rates for scalar diffusions with high-frequency data.
• N Baldin. 2017 The wrapping hull and a unified framework for estimating the volume of a body. Submitted.
• N. Baldin. Reiss, M. 2016 Unbiased estimation of the volume of a convex body. Stochastic Processes and their Applications, 126, 3716-3732.
• S. Becker, M. Mirahmadi, B. Schmidt, K. Schatz, and B. Friedrich. Conditional Quasi-Exact Solvability of the Quantum Planar Pendulum and its Anti-Isospectral Hyperbolic Counterpart. Eur. Phys. J. D 71 (6), 149 (2017).
• S. Becker and N. Datta. Convergence rates for quantum evolution & entropic continuity bounds in infinite dimensions (2018). arXiv:1810.00863.
• S. Becker and C. Hartmann. Infinite-dimensional bilinear and stochastic balanced truncation (2018). arXiv:1806.05322.
• S. Becker, Y. Zhang, and Alpha A. Lee. Geometry of energy landscapes and the optimizability of deep neural networks (2018). arXiv:1808.00408.
• K. Schatz, B. Friedrich, S. Becker, B. Schmidt. Symmetric Tops Subject to Combined Electric Fields: Conditional Quasi-Solvability via the Quantum Hamilton-Jacobi Theory. Phys. Rev. A, accepted (2018)
• S. Becker and M. Zworski. Magnetic oscillations in a model of graphene (2018). arXiv:1801.01931 [math-ph].
• S. Becker, R. Han, S. Jitomirskaya. Cantor spectrum of graphene in magnetic fields (2018). arXiv:1803.00988 [math.SP].
• S. Becker, A. Michelangeli, A. Ottolini. Spectral analysis of the 2+1 fermionic trimer with contact interactions (2018). arXiv:1712.10209 [math-ph].
• M. Briant. 2012. From Boltzmann to Navier-Stokes equations on the torus. [Accessed 20 March 2013].
• M. Briant. 2013. Instantaneous filling of the vacuum for the full Boltzmann equation in bounded domains. [Accessed 20 March 2013].
• T. Begley. Moore, K. On short time existence of Lagrangian mean curvature flow.
• L. Calatroni. De Los Reyes, J. C., Schönlieb, C.-B., 2013. Dynamic sampling schemes for optimal noise learning under multiple nonsmooth constraints. [Accessed 6 February 2014], preprint.
• L. Calatroni, C. Schönlieb & B. Düring. 2012. ADI splitting schemes for a fourth-order nonlinear partial differential equation from image processing.[Accessed 15 March 2013], preprint.
• M. Benning, L. Calatroni, B. Düring & C. Schönlieb. 2013. A primal-dual approach for a total variation Wasserstein flow. [Accessed 15 March 2013], submitted.
• L. Calatroni, L & P. Colli. 2013. Global solution to the Allen-Cahn equation with singular potentials and dynamic boundary conditions. Nonlinear Analysis, 79, pp.12-27.
• M. Colbrook., Hopkins, P. F., Ma, X., Squire, J., 2017. Scaling laws of passive-scalar diffusion in the interstellar medium. Published in MNRAS (Monthly Notices of the Royal Astronomical Society).
• M. Colbrook and A. Fokas. 2018. Computing eigenvalues and eigenfunctions of the Laplacian for convex polygons. Published in Applied Numerical Mathematics.
• M. Colbrook, B. Roman and A.C. Hansen. How to compute spectra with error control. Physical Review Letters 122.25 (2019): 250201.
• M. Colbrook and A.C. Hansen. On the infinite-dimensional QR algorithm. Numerische Mathematik (2019): 1-67.
• M. Colbrook. Pseudoergodic operators and periodic boundary conditions. Mathematics of Computation (2019).
• M. Colbrook, L.J. Ayton and T. Fokas. The unified transform for mixed boundary condition problems in unbounded domains. Proceedings of the Royal Society A 475.2222 (2019): 20180605.
• M. Colbrook and L.J. Ayton. A spectral collocation method for acoustic scattering by multiple elastic plates. Journal of Sound and Vibration 461 (2019): 114904.
• M. Colbrook. Extending the unified transform: curvilinear polygons and variable coefficient PDEs. IMA Journal of Numerical Analysis (2018).
• M. Colbrook, T. Fokas and P. Hashemzadeh. A hybrid analytical-numerical technique for elliptic PDEs. SIAM Journal on Scientific Computing 41.2 (2019): A1066-A1090.
• M. Colbrook, N. Flyer and B. Fornberg. On the Fokas method for the solution of elliptic problems in both convex and non-convex polygonal domains. Journal of Computational Physics 374 (2018): 996-1016.
• M. Colbrook, X. Ma, P. Hopkins and J. Squire. Scaling laws of passive-scalar diffusion in the interstellar medium. Monthly Notices of the Royal Astronomical Society 467.2 (2017): 2421-2429.
• F. de Barros, M. Colbrook and T. Fokas. A hybrid analytical-numerical method for solving advection-dispersion problems on a half-line. International Journal of Heat and Mass Transfer 139 (2019): 482-491.
• M. Colbrook and T. Fokas. Computing eigenvalues and eigenfunctions of the Laplacian for convex polygons. Applied Numerical Mathematics 126 (2018): 1-17.
• L.J. Ayton, M. Colbrook and T. Fokas. The unified transform: a spectral collocation method for acoustic scattering. 25th AIAA/CEAS Aeroacoustics Conference. 2019.
• M. Colbrook and A.C. Hansen. The foundations of spectral computations via the Solvability Complexity Index hierarchy: Part I. arXiv (2019).
• M. Colbrook. The foundations of spectral computations via the Solvability Complexity Index hierarchy: Part 2. arXiv (2019).
• M. Colbrook. Computing spectral measures and spectral types: new algorithms and classifications. arXiv (2019).
• J. Ben-Artzi, M. Colbrook, A.C. Hansen, O. Nevanlinna and M. Seidel. On the solvability complexity index hierarchy and towers of algorithms. arXiv (2019).
• M. Colbrook, Z.I. Botev, K. Kuritz and S. MacNamara. Kernel density estimation with linked boundary conditions. arXiv (2019).
• M. Colbrook and M.J. Priddin. Fast and spectrally accurate numerical methods for perforated screens (with applications to Robin boundary conditions). Researchgate.
• Webb, A. E., Webster, S. C., Collingbourne, S., Bretaud, D., Lawrence, M., Weidt, S., Mintert, F., and Hensinger, W. K. Resilient entangling gates for trapped ions.
• Civin, D., 2013. Stability of subextremal Kerr-Newman exterior spacetimes for linear scalar perturbations: Part I. In preparation.
• Coca Cabrero, A. J., 2011. On the use of Bayesian networks to model stress events in banking. In: A. Denev & R. Rebonato, eds. Portfolio Management under Stress: A Bayesian Approach to Coherent Asset Allocation. In preparation.
• Coca Cabrero, A. J, 2017. Efficient nonparametric inference for discretely observed compound Poisson processes. Probability Theory and Related Fields, DOI: 10.1007/s00440-017-0761-5.
• Ashton, A. & Crooks, K. Numerical analysis of Fokas’ unified method for linear elliptic PDEs. Submitted to Applied Numerical Mathematics.
• Devane, E. & Lestas, I., 2012. Stability of distributed power control algorithms for time-dependent wireless networks. In: Proceedings of the 20th International Symposium on Mathematical Theory of Networks and Systems. Melbourne, Australia 9-13 July 2012.
• Devane, E. & Lestas, I., 2012. Stability of a general class of distributed algorithms for power control in time-dependent wireless networks. In: Proceedings of the 51st IEEE Conference on Decision and Control. Maui, USA 10-13 December 2012.
• Devane, E. & Lestas, I., 2012. Stability of a general class of distributed algorithms for power control in time-varying wireless networks. IEEE Transactions on Automatic Control. Submitted.
• Devane, E. & Lestas, I., 2013. Stability and convergence of distributed algorithms for the OPF problem. Submitted to: 52nd IEEE Conference on Decision and Control. Florence, Italy, 10-13 December 2013.
• Dietert, H. Stability and bifurcation for the Kuramoto model. J. Math. Pures Appl. 105 (2016), no. 4, 451-489. DOI arXiv
• Dietert, H. Characterisation of gradient flows on finite state Markov chains. Electron. Commun. Probab. 20 (2015), no. 29, 8 pp. DOI arXiv MR
• Alexandria, A., Dietert, H., Nikolov, G. and Pillwein, V. Proof of a conjecture of M. Patrick concerning Jacobi polynomials. J. Math. Anal. Appl. 428 (2015), no. 2, 750–761. DOI MR
• S. Becker, D. Driggs, and A. Aravkin. Adapting Regularized Low-Rank Recovery Models for Parallel Architectures, (2017). (Submitted).
• Evans, J. Non-equilibrium Steady States in Kac’s Model Coupled to a Thermostat.
• B. Adcock, M. Gataric, A. C. Hansen, 2014, On stable reconstructions from nonuniform Fourier measurements. SIAM Journal on Imaging Sciences, 7(3), 1690--1723, DOI:10.1137/130943431.
• B. Adcock, M. Gataric, A. C. Hansen, 2014, Weighted frames of exponentials and stable recovery of multidimensional functions from nonuniform Fourier samples, Submitted, ArXiv:1405.3111.
• B. Adcock, M. Gataric, A. C. Hansen, 2015, Recovering piecewise smooth functions from nonuniform Fourier measurements. Accepted for publication in the ICOSAHOM proceedings and to be published in Springer Lecture Notes in Computational Science and Engineering, ArXiv:1410.0088.
• B. Adcock, M. Gataric, A. C. Hansen, 2015, Density theorems for nonuniform sampling of bandlimited functions using derivatives or bunched measurements, Submitted, ArXiv:1411.0300.
• M Giordano, H Kekkonen, 2018 Bernstein-von Mises theorems and uncertainty quantification for linear inverse problems
• Gottschling, N., Nam, P. H. Convergence of Levy–Lieb to Thomas–Fermi density functional.
• Griffin-Pickering, M, Iacobelli, M. A mean field approach to the quasineutral limit for the Vlasov-Poisson equation. Submitted.
• Habermann, K., 2016. Small-time fluctuations for sub-Riemannian diffusion loops. Submitted.
• Hocking, R. & Greif, C., 2011. Closed-Form Multigrid Smoothing Factors for Lexicographic Gauss-Seidel. IMA Journal of Numerical Analysis. [Accessed 28 September 2012].
• Hocking, R. & Grief, C., 2011. A Box-Shaped Cyclically Reduced Operator. Numerical Linear Algebra with Applications, 18 (4), pp.671-693.
• Hoffmann, F, José A.Carrillo and Raluca Eftimie, KRM. Non-local kinetic and macroscopic models for self-organised animal aggregations,  (accepted 2015).
• Holding, T.J. & Lestas, I., 2013. On the emergence of oscillations in distributed resource allocation. Proceedings of the 52nd IEEE Conference on Decision and Control Florence, Italy 10-13 December 2013. Published.
• Holding, T.J. & I. Lestas. On the convergence to saddle points of concave-convex functions, the gradient method and emergence of oscillations. Proceedings of the 53rd IEEE Conference on Decision and Control, Los Angeles, California, 15-17 December 2014. Published.
• J. Ben-Artzi & Holding, T.J. Approximations of strongly continuous families of unbounded operators. Accepted. arXiv:1403.3963.
• J. Ben-Artzi & Holding, T.J. Instabilities of the relativistic Vlasov-Maxwell system on unbounded domains. In polishing,0 draft available upon request, approx. 30 pages, 2013. Accepted.
• Holding, T.J. & I. Lestas. Stability and instability in primal-dual algorithms for multi-path routing. Proceedings of the 54th IEEE Conference on Decision and Control, Osaka, Japan, 15-18 December 2015. Published.
• Holding, T.J., Harsha Hutridurga and Jeffrey Rauch. Convergence along mean flows. Submitted, preprint.
• Dietert, H, Evans, J, and Holding, T.J.. Contraction in the Wasserstein metric for the kinetic Fokker-Planck equation on the torus. Submitted. preprint.
• Jackson, H. Liouville Brownian motion and thick points of the Gaussian free field.
• Devane, E., Dietert, H., Jackson, H., Kashlak, A.D.  (2017), Markov models for ocular fixation locations in the presence and absence of colour. J. R. Stat. Soc. C. doi:10.1111/rssc.12223.
• Kehle, C and Y. Shlapentokh-Rothman. A scattering theory for linear waves on the interior of Reissner–Nordström black holes, preprint (2018).
  The maximal excess charge for a family of density-matrix-functional theories including Hartree–Fock and Müller theories , J. Math. Phys. 58, 011901 (2017)
• Kisil, A., 2015. Stability analysis of matrix Wiener--Hopf factorisation of Daniele--Khrapkov class and reliable approximate factorisation. Accepted Proc. R. Soc.
• Kisil, A., 2015. The relationship between a strip Wiener--Hopf problem and a line Riemann--Hilbert problem. Accepted IMA J. Appl. Math.
• Kisil, A., 2013. A Constructive method for approximate solution to scalar Wiener-Hopf Equations. Proc. R. Soc. A 469, 20120721 (2013).
• Burger, M., Düring, B.,Kreusser, L., Markowich, P. A., Schönlieb., C. Pattern formation of a nonlocal, anisotropic interaction model. arXiv:1610.08108, submitted.
• Klar, A, Kreusser, L.,, Tse, O. Trend to equilibrium for a delay Vlasov-Fokker-Planck equation and explicit decay estimates. arXiv:1512.01074, submitted.
• Brächer A., Kreusser, L., Qamar, S., Seidel-Morgenstern, A., von Harbou, E. Application of Quantitative Inline NMR Spectroscopy for Investigation of a Fixed-Bed Chromatographic Reactor Process, Chemical Engineering Journal, 336, 518-530, 2018. [printed version]
• Kudryashova, N.I., 2010. Dynamics of classical spin in rotating non-inertial frame of reference. In preparation.
• Kudryashova, N.I. & Obukhov, Y.N., 2010. On the dynamics of classical particles with spin. Physics Letters A, 374, pp.3801–3805.
• Kudryashova, N.I., 2011. How Electrons Spin. Eureka: Journal of the Archimedeans, 61, pp.30-33.
• Kudryashova, N.I., 2012. This house believes too many companies are only paying lip-service to the Green Agenda. Huffington Post, [online] 27 September. [Accessed 25 March 2013].
• Lila, E. Aston, J. A. D., Sangalli, L. M. Smooth Principal Component Analysis over two-dimensional manifolds with an application to neuroimaging. Ann. Appl. Stat. 10 (2016), no. 4, 1854--1879.
• Lila, E. and Aston, J. A. D. Statistical Analysis of Functions on Surfaces, with an application to Medical Imaging. Submitted (arXiv:1707.00453).
• Löffler, M., Carpentier, A., Klopp, O. Nickl, R., Bernoulli, Adaptive confidence sets for matrix completion. To appear 2017. Preprint available.
• Löffler, M., Carpentier, A., Klopp, O. Constructing confidence sets for the matrix completion problem. Preprint available.
• Koltchinskii, V, Löffler, M., Nickl‚ R. Efficient Estimation of Linear Functionals of Principal Components.
• Condon, M., Deaño, A., Iserles, A., Maczynski, K. & Xu, T., 2009. On numerical methods for highly oscillatory problems in circuit simulation. COMPEL, 28 (6), pp.1607–1618.
• Maierhofer, G., Heydecker, D., Aviles-Rivero, AI., Alsaleh, SM. and Schönlieb, C-B. Peekaboo - Where are the Objects? Structure Adjusting Superpixels. To appear in 2018 IEEE International Conference on Image Processing, 2018. arXiv:1802.02796
• Briant, M., Merino-Aceituno, S., Mouhot, C. From Boltzmann to incompressible Navier-Stokes in Sobolev spaces with polynomial weight. 
• Hittmeir, S., Merino-Aceituno, S. Kinetic derivation of fractional Stokes and Stokes-Fourier systems.
• Mellet, A., Merino-Aceituno, S. Anomalous energy transport in FPU-$β$ chain. Accepted in the Journal of Statistical Physics.
• Boltcheva, D., Canino, D., Merino Aceituno, S., Léon, J-C, De Floriani, L. & Hétroy, F., 2011. An iterative algorithm for homology computation on simplicial shapes. Computer Aided Design, 43 (11), pp. 1457-1467. [Accessed 21 March 2012].
• Begley, T., Moore, K. On short time existence of Lagrangian mean curvature flow.
• Mottram, E., 2013. Percolation with constant freezing. [Accessed 10 September 2013].
• Papafitsoros, K. & Schönlieb, C.-B., 2013. A combined first and second order variational approach for image reconstruction.[Accessed 15 March 2013], preprint.
• Papafitsoros, K., Sengul, B. & Schönlieb, C.-B., 2013. Combined first and second order total variation inpainting using split Bregman. Image Processing Online, submitted.
• Calatroni, L., Estatico, C., Garibaldi, N., Parisotto, S. Alternating Direction Implicit (ADI) Schemes for a PDE-Based Image Osmosis Model. Journal of Physics: Conference Series 904, no. 1 (2017): 012014; doi: 10.1088/1742-6596/904/1/012014. 
• Daffara, C., Parisotto, S., Mariotti, P.I. Mid-infrared thermal imaging for an effective mapping of surface materials and sub-surface detachments in mural paintings: integration of thermography and thermal quasi-reflectography. Proc. SPIE 9527, Optics for Arts, Architecture, and Archaeology V, 95270I (June 30, 2015); doi:10.1117/12.2184836.
• Parisotto, S., Calatroni, L., and Daffara, C. Digital Cultural Heritage imaging via osmosis filtering. Accepted for publication in LNCS, Proceeding of ICISP Conference 2018.
• Daffara, C., Parisotto, S., Ambrosini D. Multipurpose, dual-mode imaging in the 3–5 \mu m range (MWIR) for artwork diagnostics: A systematic approach. Optics and Lasers in Engineering, 2017. doi: 10.1016/j.optlaseng.2017.10.006
• Pegon, P, Piazzoli, D, Santambrogio, F. Full characterization of optimal transport plans for concave costs (Accepted Paper: Discr. Cont. Dyn. Syst. - A).
• Pinsker, F. and Berloff, N.G., 2014, Nonlinear Eigenmodes of a quantum polariton oscillator, in prep.
• Dreismann, A., Cristofolini, P., Balili, R., Christmann, G., Pinsker, F., Berloff, N.G., Hatzopoulos, Z., Savvidis, P.G., Baumberg, J.J., Coupled counter-rotating polariton condensates in optically defined annular potentials., accepted for publication in PNAS.
• Pinsker, F. and Berloff, N.G., 2013. Transitions and excitations in a superfluid stream passing small impurities. Accepted for publication in Physical Review A.
• Pinsker, F. and Flayac, H., 2013. On-demand dark soliton train manipulation in a spinor polariton condensate. Phys. Rev. Lett. 112, 140405 (2014). [Accessed 11 November 2013].
• Pinsker, F., 2013. Computing with soliton trains in ultracold Bose-Einstein condensates. Submitted. [Accessed 20 May 2013].
• Pinsker, F., Berloff, N.G. & Perez-Garcia, V., 2013. Nonlinear quantum piston for the controlled generation of vortex rings and soliton trains. Physical Review A. [Accessed 11 November 2013].
• Correggi, M., Pinsker, F., Rougerie, N. & Yngvason, J., 2012. Vortex phases of rotating superfluids. Journal of Physics: Conference Series, 414, conference 1. [Accessed 20 May 2013]. 
• Correggi, M., Pinsker, F., Rougerie, N. & Yngvason, J., 2012. Giant vortex phase transition in rapidly rotating traped Bose--Einstein condensates. Proceedings of the conference 'Theory of quantum gases and quantum coherence'. [Accessed 1 November 2012].
• Correggi, M., Pinsker, F., Rougerie, N. & Yngvason, J., 2011. Rotating superfluids in anharmonic traps: From vortex lattices to giant vortices. Physical Review A, 84(5) 053614. [Accessed 14 November 2011]. 
• Correggi, M., Pinsker, F., Rougerie, N. & Yngvason, J., 2011. Critical rotational speeds for superfluids in homogeneous traps. Journal of Mathematical Physics, [Online]. 53(9). [Accessed 14 May 2012].
• Correggi, M., Pinsker, F., Rougerie, N. & Yngvason, J., 2011. Critical Rotational Speeds in the Gross-Pitaevskii Theory on a Disc with Dirichlet Boundary Conditions. Journal of Statistical Physics, [Online]. 143(2), 261-305. [Accessed 05 July 2011].
• Adcock, B., Hansen, A.C & Poon, C., 2012. On optimal wavelet reconstructions from Fourier samples: linearity and universality of the stable sampling rate. Applied and Computational Harmonic Analysis, submitted. [Accessed 15 March 2013], preprint.
• Adcock, B., Hansen, A.C & Poon, C., 2012. Beyond consistent reconstructions: optimality and sharp bounds for generalized sampling, and application to the uniform resampling problem. SIAM Journal on Mathematical Analysis, submitted. [Accessed 15 March 2013], preprint.
• Adcock, B., Hansen, A.C., Poon, C. & Roman, B., 2013. Breaking the coherence barrier: asymptotic incoherence and asymptotic sparsity in compressed sensing. [Accessed 15 March 2013], preprint.
• Poon, C., 2013. A consistent and stable approach to generalized sampling. [Accessed 22 March 2013], preprint.
• Powell E., 2015 Critical behaviour of branching diffusions in bounded domains. Preprint.
• Powell E. Critical Gaussian chaos: convergence and uniqueness in the derivative normalisation. Preprint (2017).
• Powell E., Juhan, A., Sepúlveda, A. Approximating Liouville measure using local sets of the Gaussian free field. Preprint (2017).
• Powell E. An invariance principle for branching diffusions in bounded domains. Submitted (2016).
• Powell E., Hao, W. Level lines of the Gaussian free field with general boundary data. To appear in Annales de l'Institut Henri Poincaré (2017).
• Ramos, A.G.C.P., 2015. Uniform and high-order MATLAB software for Sturm--Liouville problems via Fer streamers. Provided as supplementary material to practical implementation of Fer streamers.
• Ramos, A.G.C.P., 2015. Uniform and high-order practical implementation of Sturm--Liouville problems via Fer streamers. Submitted.
• Ramos, A.G.C.P., 2015. Uniform and high-order discretization schemes for Sturm--Liouville problems via Fer streamers. Submitted.
• Ramos, A.G.C.P., 2014. Numerical solution of Sturm--Liouville problems via Fer Streamers: absolutely integrable potentials and self-adjoint boundary conditions. Submitted.
• Ramos, A.G.C.P. & Iserles, A., 2015. Numerical solution of Sturm--Liouville problems via Fer streamers. Springer Numerische Mathematik, vol. 131, no. 3, pp 541--565, November 2015. (DOI:10.1007/s00211-014-0695-0)
• Ramos, A.G.C.P. & Rodrigues, M.R.D., 2014. Fading channels with arbitrary inputs: asymptotics of the constrained capacity and information and estimation measures. IEEE Transactions on Information Theory, vol. 60, no. 9, pp. 5653--5672, September 2014. (DOI:10.1109/TIT.2014.2333746)
• Ramos, A.G.C.P. & Rodrigues, M.R.D., 2013. Characterization and optimization of the constrained capacity of coherent fading channels driven by arbitrary inputs: a Mellin transform based asymptotic approach. In Proceedings of the IEEE International Symposium on Information Theory (ISIT), Istanbul, Turkey, July 2013, pp. 2079--2083. (DOI:10.1109/ISIT.2013.6620592)
• Rodrigues, M.R.D. & Ramos, A.G.C.P., 2009. On Multiple-Input Multiple-Output Gaussian channels with arbitrary inputs subject to jamming. In Proceedings of the IEEE International Symposium on Information Theory (ISIT), Seoul, South Korea, June 2009, pp. 2512--2516. (DOI:10.1109/ISIT.2009.5206051)
• Ray, K., 2012. Bayesian inverse problems with non-conjugate priors. [Accessed 20 March 2013].
• Ehrhardt, M. J., Riis, E. S., Ringholm, T., Schönlieb, C.-B. A geometric integration approach to smooth optimisation: Foundations of the discrete gradient method.
• M. J. Ehrhardt, G. R. W. Quispel, Riis, E. S.,  C.-B. Schönlieb. A geometric integration approach to nonsmooth, nonconvex optimisation. In preparation.
• März, T., Rockstroh, P., Ruuth, S.J., 2012. An embedding technique for the solution of reaction-diffusion equations on algebras surfaces with isolated singularities. Foundation of Computational Mathematics, submitted. [Accessed 20 March 2013].
• Datta, N., Pautrat, Y., Rouze, C. Contractivity properties of a quantum diffusion semigroup, Journal of mathematical physics (2017) [Accepted for talk at QIP 2017]
• Datta, N., Leditzky F., Rouze, C. Data processing for the sandwiched Rényi divergence: a condition for equality, Letters in Mathematical Physics (2016).
• Datta, N., Pautrat, Y., Rouze, C. Second-order asymptotics for quantum hypothesis testing in settings beyond i.i.d. – quantum lattice systems and more, Journal of Mathematical Physics (2016).
• Datta, N., Rouze, C. Concentration of quantum states from quantum functional and Talagrand inequalities (2017) (preprint) [arXiv].
• Datta, N., Rouze, C. Finite blocklength and moderate deviation analysis of hypothesis testing of correlated quantum states and application to classical-quantum channels with memory (2017) (preprint) [arXiv] [Accepted for talk at Beyond i.i.d. 2017].
• Hernández-Lobato, J.M., Li, Y., Rowland, M., Hernández-Lobato, D., Bui, T. and Turner, R.E.. Black-box Alpha Divergence Minimization. International Conference on Machine Learning (ICML), 2016.
• Weller, A., Rowland, M. and Sontag, D. Tightness of LP Relaxations for Almost Balanced Models. Artificial Intelligence and Statistics (AISTATS), 2016.
• Rowland, M, Pacchiano, A and Weller, A. Conditions Beyond Treewidth for Tightness of Higher-order LP Relaxations. Artificial Intelligence and Statistics (AISTATS), 2017.
• Tripuraneni, N., Rowland, M., Ghahramani, Z., and Turner, R. E.. Magnetic Hamiltonian Monte Carlo. International Conference on Machine Learning (ICML), 2017.
• Rowland, M. and Weller, A. Uprooting and Rerooting Higher-Order Graphical Models. Advances in Neural Information Processing Systems (NIPS), 2017.
• Choromanski, K., Rowland, M, and Weller, A. The Unreasonable Effectiveness of Structured Random Orthogonal Embeddings. Advances in Neural Information Processing Systems (NIPS), 2017.
• Dabney, W., Rowland, M., Bellemare, M. G., Munos, R.. Distributional Reinforcement Learning with Quantile Regression. To appear at the Thirty-Second AAAI Conference on Artificial Intelligence (AAAI 2018).
• Choromanski, K., Rowland, M., Sarlos, T., Sindhwani, V., Turner, R.E., and Weller, A. The Geometry of Random Features. To appear in Artificial Intelligence and Statistics (AISTATS), 2018.
• Matthews, A. G. de G., Hron, J., Rowland, M., Turner, R. E., Ghahramani, Z.. Gaussian Process Behaviour in Wide Deep Neural Networks. To appear at the International Conference on Learning Representations (ICLR), 2018.
• Rowland, M., Bellemare, M. G., Dabney, W., Munos, R., Teh, Y.W.. An Analysis of Categorical Distributional Reinforcement Learning. Artificial Intelligence and Statistics (AISTATS), 2018.
• Choromanski, K., Rowland, M., Sindhwani, V, Turner RE., Weller, A. Structured Evolution with Compact Architectures for Scalable Policy Optimization. To appear at the International Conference on Machine Learning (ICML), 2018.
• Papafitsoros, K., Sengul, B. & Schönlieb, C.-B., 2013. Combined first and second order total variation inpainting using split Bregman. Image Processing Online, submitted.
• Rindler, F. & Shaw, G., 2014. Strictly continuous extensions and convex lower semicontinuity of functionals with linear growth. Submitted.
• Faggionato A. & Silvestri V., 2014. Random walks on quasi one dimensional lattices: large deviations and fluctuation theorems. Annales de l’Institut Henri Poincaré, Probabilités et Statistiques. To appear.
• Faggionato A. & Silvestri V., 2014. Discrete kinetic models for molecular motors: asymptotic velocity and gaussian fluctuations. Journal of Statistical Physics 157.6 (2014): 1062-1096.
• Silvestri V., 2015. Fluctuation results for Hastings-Levitov planar growth. Probability Theory and Related Fields. Accepted.
• Talbot, T. Gluing and deformation of asymptotically cylindrical Calabi-Yau manifolds in complex dimension three
  arXiv:1703.09201 (preprint).
• Andres, S and Taylor, P. Local Limit Theorems for the Random Conductance Model and Applications to the Ginzburg-Landau ∇φ Interface Model
• Van de Moortel, M., 2017. Stability and instability of the sub-extremal Reissner-Nordström black hole interior for the Einstein-Maxwell-Klein-Gordon equations in spherical symmetry.
• Van de Moortel, M., 2018. Decay of weakly charged solutions for the spherically symmetric Maxwell-Charged-Scalar-Field equations on a Reissner-Nordström exterior space-time.
• Bressan, A. & Wang, Z., 2009. Classical solutions to differential inclusions with totally disconnected right hand side. Journal of Differential Equations, 246, pp.629-640.
• Bressan, A. & Wang, Z., 2009. On the controllability of Lagrangian systems by active constraints. Journal of Differential Equations, 247, pp.543-563.
• Bressan, A. & Wang, Z., 2011. On the stability of the best reply map for noncooperative differential games. Analysis and Applications. In press.
• Webb, M., Trefethen, L.N. & Gonnet, P., 2012. Stability of Barycentric Interpolation Formulas for Extrapolation. SIAM Journal on Scientific Computing, 34(6), pp.A3009-A3015.
• Webb, M., 2013. Computing Complex Singularities of Differential Equations with Chebfun. SIAM Undergraduate Research Online, submitted.
• Berestycki, N., Webb, C., Wong, M. D. Random Hermitian Matrices and Gaussian multiplicative chaos (arXiv:1701.03289) submitted (preprint).
• Webb, C., Wong, M. D. On the moments of the characteristic polynomial of a Ginibre random matrix (arXiv:1704.04102) (preprint).

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