Critical exponents of four-dimensional random-field Ising systems
  The ferromagnet-to-paramagnet transition of the four-dimensional random-field Ising model with Gaussian distribution of the random fields is studied. Exact ground states of systems with sizes up to 32^4 are obtained using graph theoretical algorithms. The magnetization, the disconnected susceptibility, the susceptibility and a specific heat-like quantity are calculated. Using finite-size scaling techniques, the corresponding critical exponents are obtained: \beta=0.15(6), \gamma`=3.12(10), \gamma=1.57(10) and \alpha=0 (logarithmic divergence). Furthermore, values for the critical randomness h_c=4.18(1) and the correlation-length exponent \nu=0.78(10) were found. These independently obtained exponents are compatible with all (hyper-) scaling relations and support the two-exponent scenario (\gamma`=2\gamma) 
Alexander K. Hartmann (University of California, Santa Cruz, USA/   Ecole Normal Superieure, Paris, France)