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3 votes
0 answers
44 views

What $(2+0)d$ classical model becomes the $(1+1)d$ Heisenberg model?

The $(1+1)d$ transverse-field Ising chain is closely related to the $(2+0)d$ Ising model. In particular, the $(2+0)d$ classical Ising model has a transfer matrix that can be written suggestively as $e^...
user196574's user avatar
  • 2,292
3 votes
1 answer
237 views

Neel ordering on the square lattice vs mean-field AFM Heisenberg model

Question: It seems like the Neel order of the AFM Heisenberg model on the square lattice is actually stronger than the (bipartite) fully-connected case. This seems counterintuitive. Am I simply wrong ...
Gitef's user avatar
  • 321
4 votes
0 answers
141 views

Energy gap of a Heisenberg model on bipartite lattices

Consider the antiferromagnetic Heisenberg model on some "graph" where each vertex corresponds to a spin-1/2 and the edges represent interaction between the vertices, i.e., \begin{equation} \...
Gitef's user avatar
  • 321
3 votes
1 answer
559 views

Static spin structure factor VS equal-time spin structure factor

It looks like many papers (maybe all papers containing "static spin structure factor") use the terminology, static spin structure factor, to refer to the equal-time spin structure factor ...
Yang's user avatar
  • 123
0 votes
1 answer
61 views

Indistinguishability in Spin-1/2-system

In terms of statistical physics I thought the microcanonical partition function can be interpreted as summing over all possible quantum numbers. Neglecting indistinguishability in the case of two ...
minits's user avatar
  • 71