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Kostya_I
Kostya_I
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There are recent lecture notes by Bauerschmidt, Duminil-Copin, Goodman, and Slade (arXiv:1206.2092). Most of the important papers should be in the references to that lecture notes, for example:and it depends on your focus which of those to recommend. For the 2D case, you may look at

G.F. Lawler, O. Schramm, and W. Werner, On the scaling limit of planar self-avoiding walk.

H. Duminil-Copin and S. Smirnov, The connective constant of the hexagonal lattice equals 􏰀$\sqrt{2+\sqrt2}$.

There are recent lecture notes by Bauerschmidt, Duminil-Copin, Goodman, and Slade (arXiv:1206.2092). Most of important papers should be in the references to that lecture notes, for example:

G.F. Lawler, O. Schramm, and W. Werner, On the scaling limit of planar self-avoiding walk.

H. Duminil-Copin and S. Smirnov, The connective constant of the hexagonal lattice equals 􏰀$\sqrt{2+\sqrt2}$.

There are recent lecture notes by Bauerschmidt, Duminil-Copin, Goodman, and Slade (arXiv:1206.2092). Most of the important papers should be in the references to that lecture notes, and it depends on your focus which of those to recommend. For the 2D case, you may look at

G.F. Lawler, O. Schramm, and W. Werner, On the scaling limit of planar self-avoiding walk.

H. Duminil-Copin and S. Smirnov, The connective constant of the hexagonal lattice equals 􏰀$\sqrt{2+\sqrt2}$.

Source Link
Kostya_I
Kostya_I
  • 9k
  • 1
  • 32
  • 51

There are recent lecture notes by Bauerschmidt, Duminil-Copin, Goodman, and Slade (arXiv:1206.2092). Most of important papers should be in the references to that lecture notes, for example:

G.F. Lawler, O. Schramm, and W. Werner, On the scaling limit of planar self-avoiding walk.

H. Duminil-Copin and S. Smirnov, The connective constant of the hexagonal lattice equals 􏰀$\sqrt{2+\sqrt2}$.