Search

29 Nov 2018: 7.1). n2/5{f̂n(x0) f0(x0)}. d(. f0(x0)3|φ′′0 (x0)|24. )1/5H ′′(0),. where {H (t) : t R} is the “lower invelope” processof Y , so

9 Dec 2018: Myeloma IX 1 (0) 14 (6) 23 (9) 59 (24) 105 (43) 8 (3) 37 (15) 247. ... Stage II 1 (0) 18 (7) 25 (9) 65 (24) 105 (39) 15 (6) 39 (15) 268.

3 Oct 2018: 21. 1.9 Power law inequalities at the critical point. 24. 1.10 Grimmett Marstrand theorem. ... This is exactly what the BK inequality says. Definition 1.24. For every ω = {0, 1}E and a subset S E we write. [

21 Nov 2018: Cutoff for Random Walk on Dynamical Erdős-Rényi Graph. Perla Sousi Sam Thomas. Abstract. We consider dynamical percolation on the complete graph Kn, where each edge refreshes itsstate at rate µ 1/n, and is then declared open with probability p =

24 Apr 2018: Geoffrey Grimmett and Zhongyang Li. The Electronic Journal of Combinatorics 24 (2107) paper P4.38. ... Julien Berestycki, Nathanael Berestycki, Vlada Limic. Ann. Appl. Probab. 24 (2014) 449–475.

11 Sep 2018: SELF-AVOIDING WALKS 11. The proof follows quickly by earlier results of Woess [73], and Gilchand Müller [24]. ... By [73, Thm 11.6], every G G,g is covered by F ,and by [24, Thm 3.3], F has connective constant 1/ζ.

14 Jul 2018: The planof the proof is as in [24], but the details are more complicated. ... Soc. B 16 (1954),23–38. [24] J. M. Hammersley and D. J.

4 Jan 2018: By (1.23) and(1.24), |i(n)|= 1/Reff(n). The theorem is proved on noting that. ... rimm. ett. 24 Uniform Spanning Tree. 4. Iterate the above process, by running - .