All Stories

  1. Modelling the penumbra in Computed Tomography1
  2. Making Brownian motions (and finite numbers of their iterated time integrals) meet.
  3. Rigidity for Markovian maximal couplings of elliptic diffusions
  4. Getting exact draws from multi-server queues in equilibrium
  5. Barycentres and hurricane trajectories
  6. Coupling, local times, immersions
  7. Studying traffic in an elegant random network.
  8. Computer Algebra
  9. Introduction to Coupling-from-the-Past using R
  10. Rubber bands, pursuit games and shy couplings
  11. Stochastic Geometry and its Applications
  12. Dynamic filtering of static dipoles in magnetoencephalography
  13. Shy couplings, $\operatorname{CAT} ({0})$ spaces, and the lion and man
  14. Fibre-generated point processes and fields of orientations
  15. Limit theorems for empirical Fréchet means of independent and non-identically distributed manifold-valued random variables
  16. Geodesics and flows in a Poissonian city
  17. Dietrich Stoyan: A Tribute on the Occasion of his Seventieth Birthday
  18. Dancing with Randomness
  19. New Perspectives in Stochastic Geometry
  20. Statistical Shape Theory
  21. Academy for PhD Training in Statistics (APTS)
  22. Brownian couplings, convexity, and shy-ness
  23. Short-length routes in low-cost networks via Poisson line patterns
  24. Discussion of ‘Modern Statistics for Spatial Point Processes’
  25. Perfect simulation for a class of positive recurrent Markov chains
  26. Perfect simulation for a class of positive recurrent Markov chains
  27. Coupling all the Lévy stochastic areas of multidimensional Brownian motion
  28. Confidence bands for Brownian motion and applications to Monte Carlo simulation
  29. NOTES ON PERFECT SIMULATION
  30. Computer Algebra
  31. Coupling Iterated Kolmogorov Diffusions
  32. Geometric Ergodicity and Perfect Simulation
  33. A book review of an application of statistic to a truly immense length scale.
  34. Ising models and multiresolution quad-trees
  35. Simulation of cluster point processes without edge effects
  36. Small sets and Markov transition densities
  37. GAMBLING WITH THE TRUTH: MARKOV CHAIN MONTE CARLO
  38. Inferring Vascular Structure from 2D and 3D Imagery
  39. Zeros of Brownian polynomials
  40. Perfect simulation using dominating processes on ordered spaces, with application to locally stable point processes
  41. Efficient Markovian couplings: examples and counterexamples
  42. Stationary countable dense random sets
  43. Local Stereology. Eva B. Vedel Jensen, World Scientific, Singapore, 1998. No. of pages: xv + 247. Price: £37. ISBN 981-02-2454-0
  44. Perfect simulation in stochastic geometry
  45. Riemannian barycentres and geodesic convexity
  46. A diffusion model for bookstein triangle shape
  47. Perfect Simulation for the Area-Interaction Point Process
  48. Probability with a View Toward Statistics, Vols I and II.
  49. The Radial Part of a $\Gamma$-Martingale and a Non-Implosion Theorem
  50. Probability, Convexity, and Harmonic Maps. II. Smoothness via Probabilistic Gradient Inequalities
  51. Coupling constructions for hypoelliptic diffusions: two examples
  52. Stochastic calculus, statistical asymptotics, Taylor strings and phyla
  53. On the empty cells of Poisson histograms
  54. The radial part of Brownian motion II. Its life and times on the cut locus
  55. Itovsn3: Doing Stochastic Calculus with Mathematica
  56. The Propeller: A Counterexample to a Conjectured Criterion for the Existence of Certain Convex Functions
  57. A remark on the proof of Itô's formula for C2 functions of continuous semimartingales
  58. Convex geometry and nonconfluent γ-martingales II: well-posedness and γ-martingale convergence
  59. Limiting angle of brownian motion in certain two-dimensional Cartan-Hadamard manifolds
  60. Convexity and the Hemisphere
  61. A spatial Markov property for nearest-neighbour Markov point processes
  62. Probability, Convexity, and Harmonic Maps with Small Image I: Uniqueness and Fine Existence
  63. Coupled Brownian motions and partial domain monotonicity for the Neumann heat kernel
  64. [A Survey of the Statistical Theory of Shape]: Comment
  65. Symbolic computation and the diffusion of shapes of triads
  66. Martingales on manifolds and harmonic maps
  67. The Radial Part of Brownian Motion on a Manifold: A Semimartingale Property
  68. The range of the mean-value quantities of planar tessellations
  69. One-dimensional classical scattering processes and the diffusion limit
  70. Coupling and the Neumann heat kernel
  71. Stochastic Differential Geometry: An Introduction
  72. Stochastic differential geometry: An introduction
  73. Nonnegative ricci curvature and the brownian coupling property
  74. Stochastic Differential Geometry, a Coupling Property, and Harmonic Maps
  75. Brownian motion on a surface of negative curvature
  76. Coupling methods and the storage equation
  77. Brownian motion and a generalised little Picard’s theorem
  78. Bias in measurement of fission-track length distributions
  79. Contours and Baire Category
  80. Alignments in two-dimensional random sets of points
  81. Contours of Brownian processes with several-dimensional times
  82. The Knotting of Brownian Motion in 3-Space
  83. Coupling time distribution asymptotics for some couplings of the Lévy stochastic area