<P>It was realized recently that the chordal, radial and dipolar Schramm-Lowner evolution (SLEs) are special cases of a general slit holomorphic stochastic flow. We characterize those slit holomorphic stochastic flows which generate level lines ...
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https://www.riss.kr/link?id=A107604379
2016
-
SCOPUS,SCIE
학술저널
1591-1617(27쪽)
0
상세조회0
다운로드다국어 초록 (Multilingual Abstract)
<P>It was realized recently that the chordal, radial and dipolar Schramm-Lowner evolution (SLEs) are special cases of a general slit holomorphic stochastic flow. We characterize those slit holomorphic stochastic flows which generate level lines ...
<P>It was realized recently that the chordal, radial and dipolar Schramm-Lowner evolution (SLEs) are special cases of a general slit holomorphic stochastic flow. We characterize those slit holomorphic stochastic flows which generate level lines of the Gaussian free field. In particular, we describe the modifications of the Gaussian free field (GFF) corresponding to the chordal and dipolar SLE with drifts. Finally, we develop a version of conformal field theory based on the background charge and Dirichlet boundary condition modifications of GFF and present martingale-observables for these types of SLEs.</P>