Percolation Properties of the 2D Heisenberg Model
نویسندگان
چکیده
منابع مشابه
Percolation properties of the 2 D Heisenberg model
The most of the problems raised by the authors of the comment [1] about Ref. [2] are based on claims which have not been written in [2], for instance almost all the introduction and the point (1) in [1] are based on such non– existent claims. Instead in Ref. [2] we avoid to make claims not based on well–founded results. For instance in the abstract we write " ... This result indicates how the m...
متن کاملec 1 99 9 Comment on “ Percolation Properties of the 2 D Heisenberg Model ”
We comment on a recent paper by Allès et al [1]. In a recent letter Allès at al [1] claim to show that the two dimensional classical Heisenberg model does not have a massless phase. The paper is an attempt to refute certain arguments advanced by us in 1991 [2] [3, 4], which remain posted among the Open Problems in Mathematical Physics on the web site of the International Association of Mathemat...
متن کاملD ec 1 99 9 Comment on “ Percolation Properties of the 2 D Heisenberg Model ”
We comment on a recent paper by Allès et al [1]. In a recent letter Allès at al [1] claim to show that the two dimensional classical Heisenberg model does not have a massless phase. The paper is an attempt to refute certain arguments advanced by us in 1991 [2] [3, 4], which remain posted among the Open Problems in Mathematical Physics on the web site of the International Association of Mathemat...
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15 صفحه اولLarge Scale Properties of the IIIC for 2D Percolation
We reinvestigate the 2D problem of the inhomogeneous incipient infinite cluster where, in an independent percolation model, the density decays to pc with an inverse power, λ, of the distance to the origin. Assuming the existence of critical exponents (as is known in the case of the triangular site lattice) if the power is less than 1/ν, with ν the correlation length exponent, we demonstrate an ...
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ژورنال
عنوان ژورنال: Physical Review Letters
سال: 1999
ISSN: 0031-9007,1079-7114
DOI: 10.1103/physrevlett.83.3669