Packing Densities and Simulated Tempering for Hard Core Gibbs Point Processes

[1]  Dietrich Stoyan,et al.  Random Sequential Adsorption: Relationship to Dead Leaves and Characterization of Variability , 2000 .

[2]  H. Georgii.  Phase Transition and Percolation in Gibbsian Particle Models , 1999, math/9910005.

[3]  D. Ruelle.  Statistical Mechanics: Rigorous Results , 1999 .

[4]  T. Hales.  Sphere packings III , 1998, math/9811075.

[5]  T. Hales.  The Kepler conjecture , 1998, math/9811078.

[6]  T. Hales.  Sphere packings IV , 1998, math/9811076.

[7]  T. Hales.  An overview of the Kepler conjecture , 1998, math/9811071.

[8]  Thomas M Truskett,et al.  Structural precursor to freezing in the hard-disk and hard-sphere systems , 1998 .

[9]  T. Hales.  Sphere packings, I , 1998, Discret. Comput. Geom..

[10]  T. Hales.  Sphere Packings, II , 1997, Discret. Comput. Geom..

[11]  K. Bezdek,et al.  Isoperimetric Inequalities and the Dodecahedral Conjecture , 1997 .

[12]  A. C. Mitus,et al.  Local structure analysis of the hard-disk fluid near melting , 1997 .

[13]  A. Sokal.  Monte Carlo Methods in Statistical Mechanics: Foundations and New Algorithms , 1997 .

[14]  Olle Häggström,et al.  Phase transition in continuum Potts models , 1996 .

[15]  Fernández,et al.  One-stage continuous melting transition in two dimensions. , 1995, Physical review letters.

[16]  C. Geyer,et al.  Annealing Markov chain Monte Carlo with applications to ancestral inference , 1995 .

[17]  H. Georgii.  The equivalence of ensembles for classical systems of particles , 1995 .

[18]  Weber,et al.  Melting transition in two dimensions: A finite-size scaling analysis of bond-orientational order in hard disks. , 1995, Physical review. B, Condensed matter.

[19]  T. Hales.  The status of the kepler conjecture , 1994 .

[20]  H. Georgii.  Large deviations and the equivalence of ensembles for Gibbsian particle systems with superstable interaction , 1994 .

[21]  C. Geyer,et al.  Simulation Procedures and Likelihood Inference for Spatial Point Processes , 1994 .

[22]  B. Hambly.  Fractals, random shapes, and point fields , 1994 .

[23]  R. Tibshirani,et al.  An Introduction to the Bootstrap , 1995 .

[24]  W. Hsiang.  ON THE SPHERE PACKING PROBLEM AND THE PROOF OF KEPLER'S CONJECTURE , 1993 .

[25]  Richard L. Tweedie,et al.  Markov Chains and Stochastic Stability , 1993, Communications and Control Engineering Series.

[26]  G. Parisi,et al.  Simulated tempering: a new Monte Carlo scheme , 1992, hep-lat/9205018.

[27]  D. Stoyan,et al.  Stochastic Geometry and Its Applications , 1989 .

[28]  C. Brooks.  Computer simulation of liquids , 1989 .

[29]  D. Nelson.  Two-dimensional melting , 1981 .

[30]  H. Zessin,et al.  Ergodic theorems for spatial processes , 1979 .

[31]  R. Cowan.  An introduction to the theory of point processes , 1978 .

[32]  Nguyen Xuan Xanh,et al.  Integral and differential characterizations of the Gibbs process , 1977, Advances in Applied Probability.

[33]  B. Ripley.  The second-order analysis of stationary point processes , 1976, Journal of Applied Probability.

[34]  David Ruelle,et al.  Superstable interactions in classical statistical mechanics , 1970 .

[35]  William G. Hoover,et al.  Melting Transition and Communal Entropy for Hard Spheres , 1968 .

[36]  F. Stillinger,et al.  Rigid disks at high density. , 1965 .

[37]  B. Alder,et al.  Phase Transition in Elastic Disks , 1962 .

[38]  B. Alder,et al.  Phase Transition for a Hard Sphere System , 1957 .

[39]  N. Metropolis,et al.  Equation of State Calculations by Fast Computing Machines , 1953, Resonance.

[40]  L. Tóth.  Lagerungen in der Ebene auf der Kugel und im Raum , 1953 .

[41]  N. Bourbaki,et al.  Fonctions d'une variable réelle : théorie élémentaire , 1949 .