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Universal SSE algorithm for Heisenberg model and Bose Hubbard model with interaction
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Universal SSE algorithm for Heisenberg model and Bose Hubbard model with
interaction
M. V. Zyubin? and V. A. Kashurnikov?
Moscow Engineering Physics Institute, 115409 Moscow, Russia
(Dated: February 2, 2008)
We propose universal SSE method for simulation of Heisenberg model with arbitrary spin and
Bose Hubbard model with interaction. We report on the first calculations of soft-core bosons with
interaction by the SSE method. Moreover we develop a simple procedure for increase efficiency of
the algorithm. From calculation of integrated autocorrelation times we conclude that the method
is efficient for both models and essentially eliminates the critical slowing down problem.
PACS numbers: 05.10.Ln, 05.30.Jp, 75.10.Jm
I. INTRODUCTION
Recently, significant progress in quantum Monte Carlo
methods has been observed. During the last two decades,
advanced quantumMonte Carlo algorithms have been de-
veloped. First quantum Monte Carlo methods, so-called
world line algorithms, were based on Suzuki-Trotter ap-
proximation and used local updates [1, 2]. It has been
replaced by the loop algorithms, wich use non-local up-
dates. Using of non-local loop updates allows to decrease
autocorrelation times by orders of magnitude [3]. Later
the loop algorithms in continuous imaginary time have
been developed [4]. The continuous-time implementa-
tion of the loop algorithm has eliminated errors result-
ing from the Trotter discretization and, hence, loop al-
gorithms have become numerically exact methods.
Unfortunately, loop algorithms are inefficient in the
presence of external field [5]. The origin of this slow-
down results from the method of including external field
into the simulations. External field is taken into account
through the global weight, which increases with field in-
crease. To construct efficient algorithm one should takes
into account external field locally, i
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