Minkowski content and natural parameterization for the Schramm-Loewner evolution

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Lawler, Gregory F.G. F., Schramm, OdedO. andWerner, WendelinW. (2004). Conformal invariance of planar loop-erased random walks and uniform spanning trees. Ann. Probab. 32 939–995

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Lawler, Gregory F.G. F. (2005). Conformally Invariant Processes in the Plane. Mathematical Surveys and Monographs 114. Amer. Math. Soc., Providence, RI

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Schramm, OdedO. andSheffield, ScottS. (2005). Harmonic explorer and its convergence to SLE 4 \mathrm{SLE}_{4} . Ann. Probab. 33 2127–2148

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Alberts, TomT. andKozdron, Michael J.M. J. (2008). Intersection probabilities for a chordal SLE path and a semicircle. Electron. Commun. Probab. 13 448–460

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Beffara, VincentV. (2008). The dimension of the SLE curves. Ann. Probab. 36 1421–1452

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Lind, Joan R.J. R. (2008). Hölder regularity of the SLE trace. Trans. Amer. Math. Soc. 360 3557–3578

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Smirnov, StanislavS. (2010). Conformal invariance in random cluster models. I. Holomorphic fermions in the Ising model. Ann. of Math. (2) 172 1435–1467

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Cited alongside, same era.

Johansson Viklund, FredrikF. andLawler, Gregory F.G. F. (2011). Optimal Hölder exponent for the SLE path. Duke Math. J. 159 351–383

2011

Later among the works it cites.

Rezaei, M.M. (2012). Hausdorff measure of SLE curves. Preprint

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Closest in time.

Lawler, Gregory F.G. F. (2013). Continuity of radial and two-sided radial SLE at the terminal point. In In the Tradition of Ahlfors–Bers. VI. Contemp. Math. 590 101–124. Amer. Math. Soc., Providence, RI

2013

Closest in time.

Lawler, Gregory F.G. F. andWerness, Brent M.B. M. (2013). Multi-point Green’s functions for SLE and an estimate of Beffara. Ann. Probab. 41 1513–1555

2013

Closest in time.

Lawler, Gregory F.G. F. andZhou, WangW. (2013). SLE curves and natural parametrization. Ann. Probab. 41 1556–1584

2013

Closest in time.