The effective radius of self repelling elastic manifolds
Author:
Affiliation:
1. Department of Mathematics, University of Rochester
2. Department of Mathematics, Imperial College London
Publisher
Institute of Mathematical Statistics
Subject
Statistics, Probability and Uncertainty,Statistics and Probability
Reference13 articles.
1. BISKUP, M. (2020). Extrema of the two-dimensional discrete Gaussian free field. In Random Graphs, Phase Transitions, and the Gaussian Free Field. Springer Proc. Math. Stat. 304 163–407. Springer, Cham.
2. BAUERSCHMIDT, R., DUMINIL-COPIN, H., GOODMAN, J. and SLADE, G. (2012). Lectures on self-avoiding walks. In Probability and Statistical Physics in Two and More Dimensions. Clay Math. Proc. 15 395–467. Amer. Math. Soc., Providence, RI.
3. Lawler, G. F. and Limic, V. (2010). Random Walk: A Modern Introduction. Cambridge Studies in Advanced Mathematics 123. Cambridge Univ. Press, Cambridge.
4. BALENTS, L. and FISHER, D. S. (1993). Large-N expansion of (4−ε)-dimensional oriented manifolds in random media. Phys. Rev. B 48 5949.
5. BAUERSCHMIDT, R., SLADE, G., TOMBERG, A. and WALLACE, B. C. (2017). Finite-order correlation length for four-dimensional weakly self-avoiding walk and |φ|4 spins. Ann. Henri Poincaré 18 375–402.
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