GROUND-STATE REAL-SPACE RENORMALIZATION FOR LINEAR-CHAIN HEISENBERG MODELS WITH ALTERNATION
Overview
Research
Identity
Additional Document Info
Other
View All
Overview
abstract
Ground-state energy estimates are made via real-space renormalization for linear-chain Heisenberg models of general site spins. The tendency for bond alternation (i.e., Peierls distortion or dimerization) is studied and is found to be obligatory only for the s = 1 2 model, which is thus placed in a different universality class than the other spins s 1. Variational bounds which become exact either for large s or "strong" alternation are obtained for the ground-state energy. 1991.