Year |
Citation |
Score |
2023 |
Cabezas M, Fribergh A, Holmes M, Perkins E. Historical Lattice Trees. Communications in Mathematical Physics. 401: 435-496. PMID 37360187 DOI: 10.1007/s00220-023-04641-9 |
0.32 |
|
2020 |
Holmes M, Perkins E. On the range of lattice models in high dimensions. Probability Theory and Related Fields. 176: 941-1009. PMID 32355386 DOI: 10.1007/S00440-019-00933-1 |
0.353 |
|
2020 |
Hong J, Mytnik L, Perkins E. On the topological boundary of the range of super-Brownian motion Annals of Probability. 48: 1168-1201. DOI: 10.1214/19-Aop1386 |
0.362 |
|
2017 |
Mueller C, Mytnik L, Perkins E. On the boundary of the support of super-Brownian motion Annals of Probability. 45: 3481-3534. DOI: 10.1214/16-Aop1141 |
0.357 |
|
2017 |
Hofstad RRvd, Holmes MM, Perkins E. A criterion for convergence to super-Brownian motion on path space Annals of Probability. 45: 278-376. DOI: 10.1214/14-Aop953 |
0.437 |
|
2014 |
Mueller C, Mytnik L, Perkins E. Nonuniqueness for a parabolic SPDE with $\frac{3}{4}-\varepsilon $-Hölder diffusion coefficients Annals of Probability. 42: 2032-2112. DOI: 10.1214/13-Aop870 |
0.32 |
|
2007 |
Holmes MM, Perkins E. Weak convergence of measure-valued processes and r-point functions Annals of Probability. 35: 1769-1782. DOI: 10.1214/009117906000001088 |
0.396 |
|
2005 |
Durrett R, Mytnik L, Perkins E. Competing super-Brownian motions as limits of interacting particle systems Electronic Journal of Probability. 10. DOI: 10.1214/Ejp.V10-229 |
0.334 |
|
2003 |
Mytnik L, Perkins E. Regularity and irregularity of $\bolds{(1+\beta)}$-stable super-Brownian motion Annals of Probability. 31: 1413-1440. DOI: 10.1214/Aop/1055425785 |
0.365 |
|
1992 |
Perkins E. Measure-valued branching diffusions with spatial interactions Probability Theory and Related Fields. 94: 189-245. DOI: 10.1007/Bf01192444 |
0.328 |
|
1990 |
Perkins E. Polar Sets and Multiple Points for Super-Brownian Motion Annals of Probability. 18: 453-491. DOI: 10.1214/Aop/1176990841 |
0.332 |
|
1990 |
Evans SN, Perkins E. Measure-valued Markov branching processes conditioned on non-extinction Israel Journal of Mathematics. 71: 329-337. DOI: 10.1007/Bf02773751 |
0.369 |
|
1983 |
Greenwood P, Perkins E. A Conditioned Limit Theorem for Random Walk and Brownian Local Time on Square Root Boundaries The Annals of Probability. 11: 227-261. DOI: 10.1214/Aop/1176993594 |
0.369 |
|
1982 |
Perkins E. On the construction and distribution of a local martingale with a given absolute value Transactions of the American Mathematical Society. 271: 261-281. DOI: 10.1090/S0002-9947-1982-0648092-2 |
0.302 |
|
1982 |
Perkins E. Local time is a semi-martingale Probability Theory and Related Fields. 60: 79-117. DOI: 10.1007/Bf01957098 |
0.403 |
|
1982 |
Perkins E. Weak invariance principles for local time Probability Theory and Related Fields. 60: 437-451. DOI: 10.1007/Bf00535709 |
0.363 |
|
1982 |
Emery M, Perkins E. La filtration de B + L Probability Theory and Related Fields. 59: 383-390. DOI: 10.1007/Bf00532229 |
0.321 |
|
1981 |
Perkins E. A Global Intrinsic Characterization of Brownian Local Time Annals of Probability. 9: 800-817. DOI: 10.1214/Aop/1176994309 |
0.336 |
|
1981 |
Perkins E. The exact Hausdorff measure of the level sets of Brownian motion Probability Theory and Related Fields. 58: 373-388. DOI: 10.1007/Bf00542642 |
0.38 |
|
1981 |
Chacon RV, Jan YL, Perkins E, Taylor SJ. Generalised arc length for brownian motion and Lévy processes Probability Theory and Related Fields. 57: 197-211. DOI: 10.1007/Bf00535489 |
0.356 |
|
Low-probability matches (unlikely to be authored by this person) |
1983 |
Hoover DN, Perkins E. Nonstandard construction of the stochastic integral and applications to stochastic differential equations Transactions of the American Mathematical Society. 275: 1-36. DOI: 10.1090/S0002-9947-1983-99928-9 |
0.299 |
|
1985 |
Greenwood P, Perkins E. Limit Theorems for Excursions from a Moving Boundary Theory of Probability & Its Applications. 29: 731-743. DOI: 10.1137/1129098 |
0.295 |
|
1981 |
Perkins E. On the uniqueness of a local martingale with a given absolute value Probability Theory and Related Fields. 56: 255-281. DOI: 10.1007/Bf00535744 |
0.288 |
|
1988 |
Perkins E, Ethier SN, Kurtz TG. Markov Processes, Characterization and Convergence. Journal of the Royal Statistical Society. Series a (Statistics in Society). 151: 367. DOI: 10.2307/2982773 |
0.281 |
|
1983 |
Perkins E. On the Hausdorff dimension of the Brownian slow points Probability Theory and Related Fields. 64: 369-399. DOI: 10.1007/Bf00532968 |
0.271 |
|
1985 |
Davis B, Perkins E. Brownian Slow Points: The Critical Case Annals of Probability. 13: 779-803. DOI: 10.1214/Aop/1176992908 |
0.265 |
|
2011 |
Mytnik L, Perkins E. Pathwise uniqueness for stochastic heat equations with Hölder continuous coefficients: the white noise case Probability Theory and Related Fields. 149: 1-96. DOI: 10.1007/S00440-009-0241-7 |
0.263 |
|
2008 |
Basmadjian E, Perkins EM, Phillips CR, Heilprin DJ, Watts SD, Diener DR, Myers MS, Koerner KA, Mengel MJ, Robertson G, Armstrong JL, Lissner AL, Frank VL. Liver lesions in demersal fishes near a large ocean outfall on the San Pedro Shelf, California. Environmental Monitoring and Assessment. 138: 239-53. PMID 17516140 DOI: 10.1007/s10661-007-9794-z |
0.064 |
|
2003 |
Roy LA, Armstrong JL, Sakamoto K, Steinert S, Perkins E, Lomax DP, Johnson LL, Schlenk D. The relationships of biochemical endpoints to histopathology and population metrics in feral flatfish species collected near the municipal wastewater outfall of Orange County, California, USA. Environmental Toxicology and Chemistry / Setac. 22: 1309-17. PMID 12785589 DOI: 10.1897/1551-5028(2003)022<1309:TROBET>2.0.CO;2 |
0.043 |
|
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