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Results: 1-15 |
Results: 15
The dimension of the planar Brownian frontier is 4/3
Authors: Lawler, GF Schramm, O Werner, W
Citation: Gf. Lawler et al., The dimension of the planar Brownian frontier is 4/3, MATH RES LE, 8(4), 2001, pp. 401-411
The dimension of the planar Brownian frontier is 4/3
Authors: Lawler, GF Schramm, O Werner, W
Citation: Gf. Lawler et al., The dimension of the planar Brownian frontier is 4/3, MATH RES LE, 8(1-2), 2001, pp. 13-23
Percolation in the hyperbolic plane
Authors: Benjamini, I Schramm, O
Citation: I. Benjamini et O. Schramm, Percolation in the hyperbolic plane, J AM MATH S, 14(2), 2001, pp. 487-507
Uniform spanning forests
Authors: Benjamini, I Lyons, R Peres, Y Schramm, O
Citation: I. Benjamini et al., Uniform spanning forests, ANN PROBAB, 29(1), 2001, pp. 1-65
Noise sensitivity of Boolean functions and applications to percolation
Authors: Benjamini, I Kalai, G Schramm, O
Citation: I. Benjamini et al., Noise sensitivity of Boolean functions and applications to percolation, IHES P MATH, (90), 2001, pp. 5-43
Embeddings of Gromov hyperbolic spaces
Authors: Bonk, M Schramm, O
Citation: M. Bonk et O. Schramm, Embeddings of Gromov hyperbolic spaces, GEO FUNCT A, 10(2), 2000, pp. 266-306
Influence of the transport direction on gas permeation in two-layer ceramic membranes
Authors: Uchytil, P Schramm, O Seidel-Morgenstern, A
Citation: P. Uchytil et al., Influence of the transport direction on gas permeation in two-layer ceramic membranes, J MEMBR SCI, 170(2), 2000, pp. 215-224
On the effect of adding epsilon-Bernoulli percolation to everywhere percolating subgraphs of Z(d)
Authors: Benjamini, I Haggstrom, O Schramm, O
Citation: I. Benjamini et al., On the effect of adding epsilon-Bernoulli percolation to everywhere percolating subgraphs of Z(d), J MATH PHYS, 41(3), 2000, pp. 1294-1297
Scaling limits of loop-erased random walks and uniform spanning trees
Authors: Schramm, O
Citation: O. Schramm, Scaling limits of loop-erased random walks and uniform spanning trees, ISR J MATH, 118, 2000, pp. 221-288
Group-invariant percolation on graphs
Authors: Benjamini, I Lyons, R Peres, Y Schramm, O
Citation: I. Benjamini et al., Group-invariant percolation on graphs, GEO FUNCT A, 9(1), 1999, pp. 29-66
Integration of an open magnetic resonance scanner in therapy simulation and three-dimensional radiation treatment planning
Authors: Schubert, K Wenz, F Krempien, R Schramm, O Sroka-Perez, G Schraube, P Wannenmacher, M
Citation: K. Schubert et al., Integration of an open magnetic resonance scanner in therapy simulation and three-dimensional radiation treatment planning, STRAH ONKOL, 175(5), 1999, pp. 225-231
Prognostic impact of total tumor volume and hemoglobin concentration on the outcome of patients with advanced head and neck cancer after concomitant boost radiochemotherapy
Authors: Rudat, V Dietz, A Schramm, O Conradt, C Maier, H Flentje, M Wannenmacher, M
Citation: V. Rudat et al., Prognostic impact of total tumor volume and hemoglobin concentration on the outcome of patients with advanced head and neck cancer after concomitant boost radiochemotherapy, RADIOTH ONC, 53(2), 1999, pp. 119-125
Indistinguishability of percolation clusters
Authors: Lyons, R Schramm, O
Citation: R. Lyons et O. Schramm, Indistinguishability of percolation clusters, ANN PROBAB, 27(4), 1999, pp. 1809-1836
Critical percolation on any nonamenable group has no infinite clusters
Authors: Benjamini, I Lyons, R Peres, Y Schramm, O
Citation: I. Benjamini et al., Critical percolation on any nonamenable group has no infinite clusters, ANN PROBAB, 27(3), 1999, pp. 1347-1356
Comparing porous and dense membranes for the application in membrane reactors
Authors: Schramm, O Seidel-Morgenstern, A
Citation: O. Schramm et A. Seidel-morgenstern, Comparing porous and dense membranes for the application in membrane reactors, CHEM ENG SC, 54(10), 1999, pp. 1447-1453
Risultati: 1-15 |