High-temperature series expansions for random-bond Potts models on ℤd

Computer Physics Communications

Volumn 147, Issue 1-2, 2002, Pages 435-438

  Hellmund, Meik ^a   Janke, Wolfhard ^a  

^a UNIVERSITY OF LEIPZIG   (Germany)

Author keywords

Bond diluted Ising model; High temperature series expansions; Quenched random disorder; Star graphs

Indexed keywords

FREE ENERGY; GRAPH THEORY; HIGH TEMPERATURE EFFECTS; MAGNETIC SUSCEPTIBILITY;

QUENCHED RANDOM DISORDERS;

CRYSTAL LATTICES;

EID: 0036681555     PISSN: 00104655     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0010-4655(02)00321-1     Document Type: Conference Paper

References (14)

1. High-temperature series expansion for spin glasses. I. Derivation of the series
2. High-temperature series analysis of 2D random-bond Ising ferromagnets
3. Rounding of first-order phase transitions in systems with quenched disorder
4. Critical behaviour of random bond Potts models
5. Critical exponents of the three dimensional diluted Ising model
6. Effective and asymptotic critical exponents of weakly diluted quenched Ising model: 3D approach versus √ε-expansion
7. Asymptotic analysis of power-series expansions
8. Bicriticality and partial differential approximants
9. Series expansions for the Ising spin glass in general dimension