We study a large class of models of two-dimensional quantum lattice systems with continuous symmetries, and we prove a general McBryan–Spencer–Koma–Tasaki theorem concerning algebraic decay of correlations. We present applications of our main result to the Heisenberg, Hubbard, and t-J models, and to certain models of random loops.ISSN:1424-0661ISSN:1424-063
: We extend the method of complex translations which was originally employed by McBryan-Spencer [2] ...
We consider a class of quantum lattice models in 1 + 1 dimensions represented as local quantum circu...
We show that quantum dynamical systems can exhibit infinite correlations in their behavior when repe...
We study a large class of models of two-dimensional quantum lattice systems with continuous symmetri...
We study a large class of models of two-dimensional quantum lattice systems with continuous symmetri...
We study a class of quantum spin systems that include the S = 1/2 Heisenberg and XY-models and prove...
We provide a simple proof of the Lieb-Robinson bound and use it to prove the existence of t...
Analisa-se o fenômeno da ausência de quebra espontânea de simetrias contínuas para modelos clássicos...
We consider a general class of two-dimensional spin systems, with not necessarily smooth, possibly l...
We prove exponential decay of transverse correlations in the Spin O(N) model for arbitrary non-zero ...
Our first main result is that correlations between monomers in the dimer model in ℤd do not decay to...
We give an intuitive method—using local, cyclic replica symmetry—to isolate exponential tree decay i...
In this paper we show that whenever a Gibbs state satisfies decay of correlations, then it is stable...
This thesis concerns correlation effects in quantum many-particle systems in one and two dimensions....
While the decay of correlations in dynamical systems has been discussed in the physics and mathemati...
: We extend the method of complex translations which was originally employed by McBryan-Spencer [2] ...
We consider a class of quantum lattice models in 1 + 1 dimensions represented as local quantum circu...
We show that quantum dynamical systems can exhibit infinite correlations in their behavior when repe...
We study a large class of models of two-dimensional quantum lattice systems with continuous symmetri...
We study a large class of models of two-dimensional quantum lattice systems with continuous symmetri...
We study a class of quantum spin systems that include the S = 1/2 Heisenberg and XY-models and prove...
We provide a simple proof of the Lieb-Robinson bound and use it to prove the existence of t...
Analisa-se o fenômeno da ausência de quebra espontânea de simetrias contínuas para modelos clássicos...
We consider a general class of two-dimensional spin systems, with not necessarily smooth, possibly l...
We prove exponential decay of transverse correlations in the Spin O(N) model for arbitrary non-zero ...
Our first main result is that correlations between monomers in the dimer model in ℤd do not decay to...
We give an intuitive method—using local, cyclic replica symmetry—to isolate exponential tree decay i...
In this paper we show that whenever a Gibbs state satisfies decay of correlations, then it is stable...
This thesis concerns correlation effects in quantum many-particle systems in one and two dimensions....
While the decay of correlations in dynamical systems has been discussed in the physics and mathemati...
: We extend the method of complex translations which was originally employed by McBryan-Spencer [2] ...
We consider a class of quantum lattice models in 1 + 1 dimensions represented as local quantum circu...
We show that quantum dynamical systems can exhibit infinite correlations in their behavior when repe...