Michigan State University

output

20022008

most citedImplications of CTEQ global analysis for collider observables

1.4k citations

researchers with a paper here

D. Schaile7 profiles46 · h 87
B. Åsman8 profiles43 · h 98
C. Bélanger-Champagne2 profiles43
J. Linnemann6 profiles43 · h 86
N. Gollub5 profiles43 · h 32
S. Strandberg3 profiles43 · h 88
A. Meyer3 profiles42 · h 142
A. Quadt7 profiles42 · h 86
A. Sopczak2 profiles42 · h 83
C. Biscarat2 profiles42 · h 60
D. Brown4 profiles42 · h 40
D. Edmunds2 profiles42

collaborating institutions

National Superconducting Cyclotron LaboratoryUS58 papers
University of WashingtonUS54 papers
Indiana University BloomingtonUS50 papers
Fermi National Accelerator LaboratoryUS49 papers
University of California, RiversideUS49 papers
Brookhaven National LaboratoryUS48 papers
University of California, BerkeleyUS48 papers
University of Illinois ChicagoUS48 papers
Johannes Gutenberg University MainzDE47 papers
Joint Institute for Nuclear ResearchRU47 papers
Panjab UniversityIN47 papers
Rice UniversityUS47 papers

Showing 2008 · math.PRShow all

2 papers · 2 filters

math.PR2008★ 26 cited

Local times of multifractional Brownian sheets

Mark Meerschaert, Dongsheng Wu, Yimin Xiao

Denote by $H (t) = (H_{1} (t), ..., H_{N} (t))$ a function in $t \in R_{+}^{N}$ with values in $(0, 1)^{N}$ . Let ${B^{H (t)} (t)} = {B^{H (t)} (t), t \in R_{+}^{N}}$ be an $(N, d)$ -multifr…

math.PR2008★ 51 cited

Joint continuity of the local times of fractional Brownian sheets

Antoine Ayache, Dongsheng Wu, Yimin Xiao

Let $B^{H} = {B^{H} (t), t \in R_{+}^{N}}$ be an $(N, d)$ -fractional Brownian sheet with index $H = (H_{1}, ..., H_{N}) \in (0, 1)^{N}$ defined by $B^H(t)=(B^H_1(t),...,B^H_d(t)) (t\in {\mathbb{R…