The order-parameter correlation functions of the Z 2 -invariant multicritical points in the unitary minimal series of conformal field theory are derived for a semi-infinite plane constrained to fixed or free boundary conditions. These yield the corresponding universal surface exponents which distinguish the behaviour between even- and odd-critical models. We also make explicit the interplay between duality and boundary conditions. PACS numbers 64.60.Kw, 68.35.Rh, 75.40.Cx Typeset using REVT E X Present address: Department of Physics, FM-15, University of Washington, Seattle, WA 98195, USA 1. INTRODUCTION The implications of conformal invariance of a statistical mechanical system at criticality are very powerful in two dimensions. All so-...
The two-dimensional Ising model is the simplest model of statistical mechanics exhibiting a second o...
The two-dimensional Ising model is the simplest model of statistical mechanics exhibiting a second o...
Our understanding of surface critical phenomena has made the same progress as its bulk counterpart. ...
We investigate two-dimensional spin models and begin with an introduction to critical phenomena with...
The following article reviews minimal models in conformal field theory (CFT). A two-dimensional CFT ...
In this paper we study the non-unitary deformations of the two-dimensional Tricritical Ising Model o...
We report our Monte Carlo results on the critical and multicritical behavior of the ±J Ising model [...
Statistical systems near a classical critical point have been intensively studied from both theoreti...
We report our Monte Carlo results on the critical and multicritical behavior of the +- J Ising mode...
Integrable boundary conditions are constructed for the critical A{D{E lat-tice models of statistical...
Density profiles are investigated arising in a critical Ising model in two dimensions which is confi...
The two-dimensional quantum XY model with a transverse magnetic field was investigated with the exac...
Abstract We consider near-critical two-dimensional statistical systems with boundary conditions indu...
6The quest for a satisfactory understanding of systems at criticality in dimensions d > 2 is a major...
A review is given of recent work on the ordinary surface critical behaviour of systems in two dimens...
The two-dimensional Ising model is the simplest model of statistical mechanics exhibiting a second o...
The two-dimensional Ising model is the simplest model of statistical mechanics exhibiting a second o...
Our understanding of surface critical phenomena has made the same progress as its bulk counterpart. ...
We investigate two-dimensional spin models and begin with an introduction to critical phenomena with...
The following article reviews minimal models in conformal field theory (CFT). A two-dimensional CFT ...
In this paper we study the non-unitary deformations of the two-dimensional Tricritical Ising Model o...
We report our Monte Carlo results on the critical and multicritical behavior of the ±J Ising model [...
Statistical systems near a classical critical point have been intensively studied from both theoreti...
We report our Monte Carlo results on the critical and multicritical behavior of the +- J Ising mode...
Integrable boundary conditions are constructed for the critical A{D{E lat-tice models of statistical...
Density profiles are investigated arising in a critical Ising model in two dimensions which is confi...
The two-dimensional quantum XY model with a transverse magnetic field was investigated with the exac...
Abstract We consider near-critical two-dimensional statistical systems with boundary conditions indu...
6The quest for a satisfactory understanding of systems at criticality in dimensions d > 2 is a major...
A review is given of recent work on the ordinary surface critical behaviour of systems in two dimens...
The two-dimensional Ising model is the simplest model of statistical mechanics exhibiting a second o...
The two-dimensional Ising model is the simplest model of statistical mechanics exhibiting a second o...
Our understanding of surface critical phenomena has made the same progress as its bulk counterpart. ...