Scaling of fragment sizes in statistical models (I)

Scaling of fragment sizes in statistical models (I) F 8x8x8 100x100x100 rc rc 2 Lattice Gas 8x8x8 thermodynamic coexistence zone locus of "critical" points from scaling P.Chomaz et al. Int.Journ.Mod.Phys.E8(1999)527 Scaling in the coexistence zone: a finite size effect

Scaling of fragment sizes in statistical models (II) F raduta et raduta smm Scaling in the coexistence zone: a finite size effect A.Raduta et al. PRC 65(2002)034606

Ising versus IMFM: the effect of mass conservation F two different trajectories for the same density Ising: an infinite particle reservoir dN/dA Ising Ising Temperature T IMFM: a strict mass conservation IMFM density A/V the LG coexistence region can be explored only if mass conservation holds number of particles A

Fisher scaling in the IMFM or Canonical Lattice Gas F thermodynamic coexistence zone coexistence zone from the Fisher hypothesis of an ideal gas of fragments pV= S niT "critical points" from scaling at the densities r0/8, r0/4, r0/2, 4/5r0 locus of "critical" points from scaling F.Gulminelli et al. PRC65(2002)51601

Scaling of fragment sizes in statistical models (I)

Scaling of fragment sizes in statistical models (I)

Presentation Transcript

Statistical Inventory control models I

Statistical Forecasting Models

Fragment sizes of H-Lo ladder

Linear Statistical Models

Statistical Inventory Models

Building Statistical Models

Statistical Models in Meta-Analysis

Chapter 6 / Supplemental Statistical Models

Sentence or Fragment

Image Scaling

Determination of Scaling Laws from Statistical Data

Statistical Models in S

Serving Sizes

Statistical Language Modelling Part I – Observable Models

Statistical Models of Human Performance

Scaling I

Building of statistical models

Statistical Mechanics of Sloppy Models

Statistical Shape Models

Statistical / empirical models

Fragment-fragment correlations

Statistical Models of Human Performance