Podcasts

• CSMw06 - Introductory CSM Cross-Disciplinary Symposium.
• Cross-Disciplinary Symposium.
• LMS - Individual LMS presentations.
• SIS - Strong Fields, Integrability and Strings.
• SCH - Financial Data Day.
• SISw03 - Integrability and the Gauge/String Correspondence.
• SCHw01 - Contemporary Frontiers in High-Dimensional Statistical Data Analysis.
• Gauge Fields & Strings.
• PLGw03 - Future Directions in Phylogenetic Methods and Models.
• CSMw01 - Zeros of Graph Polynomials.

Browse Media

2007_

• Analysis of splitting methods for reaction-diffusion equations in the light of stochastic calculus with E. Faou.
• Fluids, parcel dynamics and oscillations with S. Reich.
• On the negative spectrum of quantum graphs with V. Kostrykin.

AGAw02

• A lower bound for nodal count on discrete and metric graphs with G. Berkolaiko.
• Boundary value problems for infinite metric graphs with R. Carlson.
• Contractive semigroups on metric graphs with V. Kostrykin.
• Convergence of resonances on thin branched quantum wave guides with O. Post.
• Heat kernels on metric graphs and a trace formula (Part I) with R. Schrader.
• Heat kernels on metric graphs and a trace formula (Part II) with R. Schrader.
• Inverse spectral problems on compact and noncompact trees with G. Freiling.
• Network models for Bose-Einstein condensates with T. Kottos.
• On control and Inverse problems for the wave equation on graphs with S. Avdonin.
• On the negative spectrum of quantum graphs.
• Quantum graphs and Topology with P. Kurasov.
• Quantum star graphs and related systems with B. Winn.
• Reduction of quantum graphs to tight binding Hamiltonians.
• Reduction of quantum graphs to tight-binding Hamiltonians with K. Pankrashkin.
• Solvable model of a junction with B. Pavlov.
• Some differential operators on trees and manifolds with Y. Saito.
• Spectra of self-adjoint extensions related to the duality between discrete graphs and quantum networks with V. Geyler.
• Spectral asymptotics of percolation Laplacians on amenable Cayley graphs.
• Spectral asymptotics of percolation Laplacians on amenable Cayley graphs with I. Veselic.
• Spectral correlations of individual quantum graphs.
• Spectral correlations of individual quantum graphs with S. Gnutzmann.
• Spectral properties and trace formulae for quantum graphs with general self-adjoint boundary conditions with J. Bolte.
• Spectral properties of distance matrices with O. Bohigas.
• Spectral statistics of a pseudo integrable map.
• Spectral statistics of a pseudo-integrable map with E. Bogomolny.
• Uniform existence of the integrated density of states for random Schrodinger operators on metric graphs over Z$^d$ with D. Lenz.
• Uniform existence of the integrated density of states for random Schrodinger operators on metric graphs over Z d.
• Universal occurrence of localization in continuum Anderson Hamiltonians with A. Klein.
• Vacuum energy and closed orbits in quantum graphs with S. Fulling.
• Vacuum energy calculations for quantum graphs with J. Harrison.

AGAw03

• Approximations of strongly singular couplings at quantum graph vertices with O. Turek.
• Electronic states in ordered and disordered quantum networks with applications to graphene and to C and B nanotubes.
• Electronic states in ordered and disordered quantum networks: with applications to graphene and to C and B nanotubes with N. March.
• Excitonic influence on transport coefficients in low dimensional quantum systems.
• Excitonic influence on transport coefficients in low dimensional quantum systems with H. Cornean.
• Finding eigenvalues and resonances of the Laplacian on domains with regular ends.
• Finding eigenvalues and resonances of the Laplacian on domains with regular ends with M. Levitin.
• Graphs which sound the same.
• Graphs which sound the same with U. Smilansky.
• Inverse scattering problems for quantum graphs.
• Inverse scattering problems for quantum graphs with V. Kostrykin.
• Localization under external interactions in periodic quantum graphs.
• Localized shelf waves on a curved coast - existence of eigenvalues of a linear operator pencil in a curved waveguide with L. Parnovski.
• On the skeleton method.
• On the skeleton method with P. Duclos.
• On the spectra of carbon nano structures.
• Optimal computation with noisy quantum walks.
• Optimal computation with noisy quantum walks with V. Kendon.
• Perfect transfer of quantum information across graphs.
• Perfect transfer of quantum information across graphs with N. Datta.
• Phase transitions on lattice graphs with G. Grimmett.
• Quantum fields and scale invariance on star graph.
• Quantum fields and scale invariance on star graph with M. Mintchev.
• Quantum network model of zigzag carbon nanotube.
• Quantum network model of zigzag carbon nanotube with I. Lobanov.
• Quantum swimming.
• Quantum swimming with Y. Avron.
• Quantum transport in networks of weakly disordered metallic wires.
• Quantum transport in networks of weakly disordered metallic wires with CH. Texier.
• Simulation of quantum graphs by microwave networks with L. Sirko.
• Slow light in photonic crystals with A. Figotin.
• Spectral asymptotics of the Dirichlet Laplacian on fat graphs.
• Spin filtering and the Rashba effect.
• Spin filtering and the Rashba effect with M. Harmer.
• Twisting versus bending in quantum waveguides with D. Krejcirik.

Archive

• 19961004statues.
• 19970428mirrlees.
• BFG Future Challanges 1.
• BFG Future Challanges 2.
• BFG Future Challanges 3.
• Discovery in High Dimensions.
• Fields Medal Lecture 1.
• Fields Medal Lecture 2.
• turbulence twist and treacle.

CSM

• Combinatorics and quantum information theory.
• Connections between combinatorics and statistical mechanics.
• Gibbs ensembles of nonintersecting paths and determinantal processes.
• Matroids with nine elements.
• Set theoretic solutions of the Yang Baxter equation a combinatorial approach.

CSMw01

• A simple resummation method for cluster expansions.
• Bounds for the numner of matchings in regular graphs.
• Chromatic factorisation of graphs.
• Chromatic polynomials and a second Hamiltonian cycle.
• Chromatic roots and fibonacci numbers.
• Chromatic zeros for some recursively defined families of graphs.
• Cluster expansions for hardcore systems 1 introduction.
• Cluster expansions for hardcore systems 2 convergence criteria.
• Complex roots of chromatic polynomials.
• Complex zeros of the chromatic and Tutte polynomials.
• Constructive resolution of two conjectures on real chromatic roots.
• CSMw01 - Zeros of Graph Polynomials.
• Dominant traits in the zeros of two variate two terminal reliability.
• Enumeration of spanning subgraphs with degree constraints.
• Geometry of polynomials and applications.
• Independent sets lattice gases and the Loavsz Local Lemma.
• Integer symmetric matrices with spectral radius at most 2019.
• New methods for solving high degree polynomial equations that have multiple roots.
• On graphs whose chromatic polynomials have no zeros in 1 2.
• On polynomials arising from zonotopal algebra.
• On the zeros of independence and open set polynomials.
• Real zeros of chromatic and flow polynomials.
• Representations and partition function zeros of the Potts model with and without boundaries.
• Self dual spin systems zeros of partition function and error correcting codes.
• The calculus of combinatorial constructions and Hopf algebras.
• The topological Tutte polynomials of Bollobas and Riordan properties and relations to other graph polynomials.
• Zeros of chromatic and Tutte Potts polynomials and general Ising model and their accumulation sets for families of graphs.
• Zeros of graph counting polynomials and their accumulation sets.
• Zeros of truncated binomial polynomials.

CSMw02

• A birthday paradox for Markov chains with an optimal bound for collision in the Pollard Rho algorithm for discrete logarithm.
• A Markov chain for certain triple systems.
• A new probability inequality and some optimal concentration results.
• An introduction to dynamic critical phenomena and cluster algorithms.
• Asymptotic enumeration of contingency tables.
• Bank sampling a practical proposal for sampling from isolated maxima with the Metropolis algorithm.
• Can extra updates delay mixing.
• Card shuffling and Diophantine approximation.
• Colouring random graphs randomly.
• Cutoff in total variation for birth and death chains.
• Extremality of Gibbs measure for colorings on trees.
• Glauber dynamics for the mean field ising model critical power law.
• Glauber dynamics for the mean field ising model cut off critical power law and metastability.
• Graphical representations and cluster algorithms.
• Log concave random graphs.
• Multiple random walks in random regular graphs.
• Near BoltzmannGibbs measure preserving stochastic variational integrator.
• On hitting times and fastest strong stationary times for birth and death chains and other skipfree chains.
• Parking functions and acyclic orientations.
• Path coupling without contraction.
• Properties of the interfaces in the multyphase regimes.
• Proving slow mixing with fault lines and fat contours.
• Random colorings.
• Randomised algorithms for the maximum clique problem.
• Rapid mixing of Gibbs sampling on graphs that are sparse on average.
• Rapidly mixing Markov chains and the sharp transition in 2D ising percolation.
• Testing expansion in bounded degree graphs.
• The east model a case study from glassy dynamics.
• What happens to a random walk before equilibrium.

CSMw03

• A bijection between subgraphs and orientations based on the combinatorics of the Tutte polynomial.
• A rosetta stone combinatorics physics probability.
• Alexander Conway polynomial milnor numbers and the Pfaffian matrix tree theorem.
• An extensor tree theorem and a Tutte identity for graphs with distinguished port edges.
• An introduction to the Mayer expansion.
• Analyticity of the pressure of the hard sphere gas.
• Cluster expansions a historical overview.
• Combinatorial identities and the correlation function gaps in dimer packings.
• Connes Kreimer Hopf algabra for non commutative field theory.
• Constructive field theory without tears.
• Counting partially directed walks in a symmetric wedge.
• Counting with Gaussian integrals and cluster expansions.
• Determinant formulas for pairing matrices of arrangements of hyperplanes.
• Enumeration and asymptotics of random walks and maps.
• Enumeration of planar graphs by matrix integrals joint work with Mihyun Kang.
• Field theoretic cluster expansions and the Brydges Kennedy forest sum formula.
• Forest root formulas in statistical physics.
• Graph classes with given 3 connected components asymptotic counting and critical phenomena.
• Identities for fully packed loop configurations and semistandard tableaux.
• Improved bounds on cluster expansion of the abstract polymer model via the Penrose identity.
• Integral equations for cluster expansion sums of polymer models with soft repulsion.
• Introduction to non commutative field theory.
• Introduction to species and combinatorial equations.
• Introduction to the theory of heaps of pieces with applications to statistical mechanics and quantum gravity.
• Mayer polytopes and divided differences.
• Multivariable Tutte and transition polynomials.
• Parametric representation of non commutative quantum field theory.
• Potts model O n non linear sigma models and spanning forests.
• Solving Bogoliubovs recursion in renormalisation using a simple algebraic identity.

CSMw06

• Algorithms and complexity I.
• Algorithms and complexity II.
• Combinatorial enumeration I.
• Combinatorial enumeration II.
• Conformal field theory I.
• Conformal field theory II.
• Conformal field theory III.
• Cross-Disciplinary Symposium.
• CSMw06 - Introductory CSM Cross-Disciplinary Symposium.
• Graphs and matroids I.
• Graphs and matroids II.
• Graphs and matroids III.
• Graphs and matroids IV.
• Phase transitions and cluster expansions I.
• Phase transitions and cluster expansions II.
• Phase transitions and cluster expansions III.
• Probablistic methods I.
• Probablistic methods II.
• Statistical mechanics I.
• Statistical mechanics II.
• Statistical mechanics III.

HOPw02

• A multiscale method for stiff ordinary differential equations with resonance.
• Analysis of splitting methods for reaction diffusion equations in the light of stochastic calculus.
• Approximate energy conservation for symplectic time semidiscretizations of semilinear wave equations.
• Approximate energy conservation for symplectic time semidiscretizations of semilinear wave equations with C. Wulff.
• Asymptotics for the Camassa Holm equation.
• Asymptotics for the Camassa-Holm equation with A. Boutet de Monvel.
• Beyond the adiabatic approximation exponentially small coupling terms.
• Beyond the adiabatic approximation: exponentially small coupling terms with S. Teufel.
• Conservation of energy and actions in numerical discretizations of nonlinear wave equations.
• Conservation of energy and actions in numerical discretizations of nonlinear wave equations with E. Hairer.
• Dispersive and dissipative behaviour of Galerkin approximation using high order polynomials.
• Dispersive and dissipative behaviour of Galerkin approximation using high order polynomials with M. Ainsworth.
• Exponential asymptotics for the primitive equations.
• Exponential asymptotics for the primitive equations with D. Wirosoetisno.
• Exponential estimates in averaging and homogenisation.
• Exponential integrators and functions of the matrix exponential.
• Exponential integrators for oscillatory second order differential equations.
• Exponential integrators for oscillatory second-order differential equations with M. Hochbruck.
• Fast singular oscillating limits of the 3D Navier-Stokes and Euler equations: Global regularity and three-dimensional Euler dynamics with A. Mahalov.
• Fast singular oscillating limits of the 3D NavierStokes and Euler equations Global regularity and threedimensional Euler dynamics.
• Finite difference approximation of homogenization problems for elliptic equations with Dr Zuazua.
• Finite difference approximation of homogenization problems for elliptic equations.
• Fluids parcel dynamics and oscillations.
• From high oscillation to rapid approximation.
• From high oscillation to rapid approximation with A. Iserles.
• Generalization of the Maslov Theory for Localized Asymptotics and Tsunami waves.
• Generalization of the Maslov Theory for Localized Asymptotics and Tsunami waves with S. Dobrokhotov.
• Hamiltonian slow manifolds with internal oscillation.
• Hamiltonian slow manifolds with internal oscillation with RS. Mackay.
• Heterogeneous multi-scale methods with B. Engquist.
• Heterogeneous multiscale methods.
• High dimensional finite element methods for elliptic problems with highly oscillating coefficients.
• Highly oscillatory Hamiltonian systems with non constant mass matrix.
• Highly oscillatory Hamiltonian systems with non-constant mass matrix with D. Cohen.
• Highly oscillatory PDEs slow manifolds and regularized PDE formations.
• Highly oscillatory PDEs, slow manifolds and regularized PDE formations with S. Reich.
• Localisation and propagation in high contrast highly oscillatory media via non classical homogenisation.
• Long time step methods for highly oscillatory Hamiltonian problems.
• Long-time-step methods for highly oscillatory Hamiltonian problems with C. Lubich.
• Nanomechanics of biomolecules whether oscillatory details are important or not.
• Nanomechanics of biomolecules: whether oscillatory details are important or not with C. Schuette.
• Norms and condition numbers of oscillatory integral operators in acoustic scattering.
• Norms and condition numbers of oscillatory integral operators in acoustic scattering with SN. Chandler-Wilde.
• Numerical approximation of multivariate highly oscillatory integrals.
• Numerical approximation of multivariate highly oscillatory integrals with S. Olver.
• Numerical oscillations over long times.
• Numerical oscillations over long times with C. Lubich.
• Numerical study of oscillatory regimes in the Kadomtsev-Petviashvili equation with C. Klein.
• Numerical study of oscillatory regimes in the KadomtsevPetviashvili equation.
• Numerically evaluating the Evans function by Magnus integration.
• On the zero-mass constraint for KP type equations with J-C. Saut.
• On the zeromass constraint for KP type equations.
• Rigorous leading order asymptotic solutions of the semiclassical focusing NLS equation.
• Singular Limits of Hamiltonian PDES with T. Grava.
• Small dispersion limit of the KdV and semiclassical limit of focusing NLS.
• Some remarks concerning exponential integrators.
• Some remarks concerning exponential integrators with R. Quispel.
• Spectral results for membrane with perturbed stiffness and mass density.
• Spectral results for membrane with perturbed stiffness and mass density with N. Babych.
• Talk by Dr Hoang.
• Three recent results on asymptotics of oscillations.
• Three recent results on asymptotics of oscillations.
• Three recent results on asymptotics of oscillations with M. Berry.
• Tunnel effect for Kramers Fokker Planck type operators.
• Tunnel effect for Kramers-Fokker-Planck type operators (joint work with F Herau and M Hitrik) with J. Sjostrand.

LMS

• Algorithm design for large scale phylogenetic analysis.
• LHC the greatest experiment on earth and the search for the origin of mass.
• LMS - Individual LMS presentations.
• Phylogenetic combinatorics analysing branching patterns in evolutionary trees.
• Phylogenetic models and algebra.
• Phylogenetic models and the origins of chloroplasts.
• Supersymmetry and how it helps us understand our world.
• The different faces of integrability in Gauge theories.

PLG

• Constructing level 2 phylogenetic trees from triplets.
• Hao Bailins whole genome based phylogenies.
• New methods for estimating language evolution.
• Phylogenetics interactions between mathematics and evolution.

PLGw01

• Advances and limitations of maximum likelihood phylogenetics.
• Appropriate models for heterogeneous multi gene data sites.
• Big trees challenges and opportunites in the phylogenetic analysis of large data sets.
• Branch and bound construction of balanced minimum evolution optimal trees.
• Comparing phylogenetic trees.
• Computational and mathematical challenges involved in very large scale phylogenetics.
• Computing phylogenetic diversity for split systems.
• Consistency of phylogenetic tree search algorithms based on the balanced minimum evolution principle.
• Dendroscope an interactive viewer for large phylogenetic trees.
• Explicit bounds for the stability of maximum likelihood trees.
• Generalising from consensus to supertree methods.
• Glimpses from the strange world of phylogenetic mixtures.
• Incorporating speices phylogeny in the reconstruction of gene trees.
• Indentifiability of the GTR equals gamma substitution model of DNA evolution.
• Inference rules for super network construction.
• Insertion deletion models for dequence evolution and Bayesian sampling methods for multiple alignment.
• Integer programming for phylogenetic computations.
• Likelihood calculations on the ancestral recombination graph.
• Mapping human genetic ancestry.
• Maximum parsimony on phylogenetic networks some rigorous results.
• Mixture models in phylogenetic inference.
• Model averaging in phylogenies.
• Nature reserve selection problems.
• Neighbor joining algorithms for inferring phylogenies via LCA distances.
• New analytical results for the speciation times in neutral models.
• On k leaf powers.
• Optimal and hereditarily optimal realisation of metric spaces.
• Partitioning the sample space on five taxa for the neighbour joining algorithm.
• Phylogenetic reconstructions based on RNA secondary structure.
• Prioritising species for biodoversity conservation.
• Properties of the TBR metric.
• Quartet compatability new results and surprising counterexamples.
• Reconstruction of phylogenetic trees with very short branches.
• Reconstruction of phylogeny by stratophenetic tracing in the fossil record and its comparison with molecular data.
• Restrictions on meaningful phylogenetic networks.
• Stars and nets and the war on error Six mathematical challenges.
• Tripartitions in phylogenetic networks.

PLGw03

• 10 Men and 1 woman.
• A genealogical approach to studying asexuality.
• A phylogenetic definition of structure and further animations on the sequence space.
• A signal to noise analysis of phylogeny estimation by neighbour joining.
• A simple model for a complex world.
• Adaptive fast convergence towards optimal reconstruction guarantees for phylogenetic trees.
• An exact algorithm for computing the geodesic distance between phylogenetic trees.
• Coalescent consequences for consensus cladograms.
• Distribution of phylogenetic diversity under random extinction.
• Encoding phylogenetic trees with weighted quartets.
• Evolution of Chloroplasts.
• How many characters are needed to recontruct the true tree.
• Hybridisation in nonbinary trees.
• Identifying phylogenies extending the notion of unique.
• Incomplete lineage sorting consistent phylogeny estimation from multiple loci.
• Incorporating uncertainty in distance matrix phylogenetic reconstruction.
• Lineage sorting and multispecies coalescent models.
• Markov models of protein evolution.
• Minimum common supergraphs and haplotype networks.
• MIP models for phylenetic reconstruction under minimum evolution.
• On k l leaf powers.
• On the hardness of inferring phylogenies from triplet Dissimilarities.
• On the optimality of the neighbour joining algorithm.
• Optimal realisations.
• Optimising phylogenetic diversity across two trees.
• Performance of new invariant methods for phylogenetic reconstruction.
• Phylogenetic networks.
• Phylogenetics of medieval manuscripts.
• PLGw03 - Future Directions in Phylogenetic Methods and Models.
• Practical distance computation in the space of phylogenetic trees.
• Ranked tree shapes shuffles and a new test for neutrality.
• Recent progress in phylogenetic combinatorics.
• Reconstruction of certain phylogenetic networks from the genomes at leaves.
• Selecting genomes for reconstruction of ancestral genomes.
• Some broad questions about the tree of life.
• The deep phylogeny problem and its consequences.
• The identifyability of matrix parameters for covarion like models.
• The influence of effective population size on a genome wide positive selection scan.
• The nature of heterotachy.
• Untangling tanglegrams.

Rothschild

• More Unknowns than equations Not a problem Use Sparsity.
• Phylogenetic Nets Examples and Theoretical Results.
• The coming revolutions in fundamental physics .

SCH

• A database of foreign exchange deals.
• Analysis of graphs using diffusion processes and random walks a random walk through spectral graph theory.
• Bayesian hierarchical clustering.
• Bayesian nonparametric latent feature models.
• Choosing a portfolio of many assets.
• Gaussian process methods for large and highdimensional data sets.
• High frequency micro structure in futures markets.
• New models for relational classification.
• Non parametric estimation of HARDI diffusion weighted magnetic resonance imaging data.
• SCH - Financial Data Day.
• Some issues raised by high dimension in Statistics a partial overview of the SCH Programme.

SCHw01

• lA geometric perspective onearning theory and algorithms.
• A physicists approach to high dimensional inference.
• Bootstrap and parametric inference successes and challenges.
• Breakdown point of model selection when the number of variables exceeds the number of observations.
• Challenge of dimensionality in model selection and classification.
• Computationally tractable statistical estimation when there are more variables than observations.
• Estimating a response parameter in missing data models with high dimensional covariates.
• Finding low dimensional structure in high dimensional data.
• High dimensional variable selection and graphs sparsity faithfulness and stability.
• Kernel based contrast functions for sufficient dimension reduction.
• Learning in high dimensions noise sparsity and treelets.
• Looking at models in high dimensional data spaces.
• Methods for visualizing high dimensional data.
• Model based sufficient dimension reduction for regression.
• Models model lists model spaces and predictive optimality.
• Nonparametric cluster analysis estimating the cluster tree of a density.
• P values for computer intensive classifiers.
• Persistence alternative proofs of some results of Greenshtein and Ritov.
• Practical and information theoretic limitations in high dimensional inference.
• Regularised estimation of high dimensional covariance matrices.
• SCHw01 - Contemporary Frontiers in High-Dimensional Statistical Data Analysis.
• Some thoughts on nonparametric classification nearest neighbours bagging and max likelihood estimation of shape constrained densities.
• Sparsity modelling in large scale dynamic models for portfolio analysis.
• The deterministic lasso.
• The surprising structure of Gaussian point clouds and its implications for signal processing.
• The ultrametric topology perspective on analysis of massive very high dimensional data stores.
• Time series regression with semiparametric factor dynamics.
• Using side information for prediction.

SCHw02

• A bayesian probabilistic approach to transform public microarray repositories into disease diagnosis databases.
• Approximate genealogical inference.
• Computational analysis and prediction of microRNA binding sites.
• Cracking the regulatory code predicting expression patterns from DNA sequence.
• Efficient use of population genome sequencing data.
• Extraction and classification of cellular and genetic phenotypes from automated microscopy data.
• Functional genomic approaches to stem cell biology.
• Functional genomics and the forest of life.
• Genomic principles for feedback regulation of metabolism.
• High resolution identification of active gene regulatory elements.
• L1 regularisation motif regression and ChIP on chip data analysis.
• On mixture models in high dimensional testing for the detection of differential gene expression.
• Refined nonparametric methods for genomic inference.
• Selective inference in complex research problems.
• Sparsity modelling in gene expression pathway studies.
• Statistical challenges in using comparative genomics for the identification of functional sequences.
• Steps toward directed identification of disease genes predicting the consequences of genetic perturbations.
• Structural variation in the human genome.
• The evolution of promoter sequence.
• Ultra deep sequencing of mixed virus populations.
• Understanding interactomes by data integration.

SIS

• dHedgehog black holes and the deconfinement transition.
• AdS YM integrability and the Ising Model.
• Aspects of strongly coupled 2 plus 1D Yang Mills.
• Black hole deconstruction.
• Conformal field theories with supergroup symmetry.
• Covariant Fock space for kappa deformed quantum field theories.
• Curved space and monsters and black hole entropy.
• Duality in curved backgrounds.
• From amplitudes to Wilson loops.
• Mesons at large N.
• MHV rules and pure Yang Mills at one loop.
• Modeling multiple M2 branes.
• Near integrability in 2 plus 1D Yang Mills theory.
• Non Abelian BPS vortices in SO N gauge theories clarifying non Abelian duality and confinement.
• Quantum integrability of AdS string theory factorized scattering in the near flat limit.
• Scattering amplitudes via AdS CFT.
• Singularities of the magnon S matrix.
• SIS - Strong Fields, Integrability and Strings.
• Spacetime singularity resolution by M theory fivebranes AdS solutions incomplete special holonomy metrics and CFTs.
• Supersymmetric AdS black holes.
• Tests of the AdS CFT S matrix.
• The solution to the faster than light puzzle.
• Topics in N equals 1 super Yang Mills phases and Galois groups open from closed strings the microscopic approach to N equals 1.
• Towards lattice simulation of the gauge theory duals to black holes and hot strings.

SISw02

• Black holes in Yang Mills theory 1.
• Black holes in Yang Mills theory 2.
• Black holes in Yang Mills theory 3.
• Black holes in Yang Mills theory 4.
• Branes and field theory 1.
• Branes and field theory 2.
• Branes and field theory 3.
• Branes and field theory 4.
• Gauge Fields & Strings.
• Gauge string duality and non equilibrium dynamics of strongly coupled plasma 1.
• Gauge string duality and non equilibrium dynamics of strongly coupled plasma 2.
• Gauge string duality and non equilibrium dynamics of strongly coupled plasma 3.
• Gauge string duality and non equilibrium dynamics of strongly coupled plasma 4.
• Integrability in AdS CFT 1.
• Integrability in AdS CFT 2.
• Integrability in AdS CFT 2 S matrix and algebraic aspects 1.
• Integrability in AdS CFT 2 S matrix and algebraic aspects 2.
• Integrability in AdS CFT 2 S matrix and algebraic aspects 3.
• Integrability in AdS CFT 3.
• Integrability in AdS CFT 4.
• Integrability in AdS CFT 5 .
• Introduction to AdS CFT 2.
• Introduction to AdS CFT 3.
• Introduction to AdS CFT 4.
• Introduction to AdS CFT 5.
• Introduction to AdS CFT I.
• Introduction to supersymmetric gauge theories 1.
• Introduction to supersymmetric gauge theories 2.
• Introduction to supersymmetric gauge theories 3.
• Introduction to supersymmetric gauge theories 4.
• Introduction to supersymmetric gauge theories 5 .
• Lattice gauge theories large N and QCD strings 1.
• Lattice gauge theories large N and QCD strings 2.
• Lattice gauge theories large N and QCD strings 3.
• Lattice gauge theories large N and QCD strings 4.
• String theory and QCD 1.
• String theory and QCD 2.
• String theory and QCD 3.
• String theory and QCD 4.
• SUSY breaking 1 .
• SUSY breaking 1.
• SUSY breaking 2.
• SUSY breaking 3.
• SUSY breaking 4.

SISw03

• Algebraic aspects of the AdS CFT S matrix.
• Anomalous dimensions at strong coupling NNLO and beyond.
• Anomalous dimensions of local operators and Pomeron in N equals 4 SUSY.
• Applying the BES trick to QCD.
• Baxter equations for super Yang Mills theories.
• Classical and quantum aspects of integrable shocks.
• Collapsing the Bethe ansatz.
• Correlation functions of quantum integrable models.
• Cusp anomalous dimension in N equals 4 SYM at strong coupling.
• Dilatation operator and Cayley graphs.
• Encoding the Bethe ansatz in ordinary differential equations.
• Exact results for twist operators in planar N equals 4 SYM.
• Factorised world sheet scattering in near flat AdS 5xS5.
• Finite size effects for giant magnons on physical strings.
• From characters to quantum super spin chains via fusion.
• From nested Bethe ansatze to quasiclassics.
• From planar quantum mechanics to planar quantum field theory.
• From quasiclassics to nested Bethe ansatze.
• Gauged linear sigma model for the AdS5 x S5 superstring.
• Hidden conformal symmetry of gluon amplitudes and Wilson loops.
• Integrability and Wilson loops.
• Investigation of dressing phase at strong coupling.
• MHV amplitudes in N equals 4 super Yang Mills and Wilson loops.
• On bound states of the light cone AdS5 x S5 superstring.
• On the construction of monopoles.
• On the continuum limit of spin chains.
• Perturbative study of the transfer matrix on the string worldsheet in AdS5 x S5.
• Planar gluon amplitudes Wilson loop duality in N equals 4 SYM.
• Quasilocality of splitting joining strings from coherent states.
• Scattering Amplitudes via AdS CFT.
• Seeing the wood for trees analysing multiple alternative phylogenies.
• Semi classical finite gap strings.
• SISw03 - Integrability and the Gauge/String Correspondence.
• Solitons and integrable field theories in any dimension.
• Strong coupling limit of Bethe ansatz equations.
• The integrability of open strings and open spin chains in AdS CFT.
• The Leigh Strassler deformation and the quest of integrability.
• The quantum AdS5 x S5 superstring in the light cone gauge.
• The S matrix of the Faddeev Reshetikhin model diagonalisability and PT symmetry.
• The tree of life algorithmic and software challenges.
• Wrapping interactions at strong coupling.

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