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Major Péter

Name: Major Péter
Other profiles: MTMT
Profession: mathematician

Publication list

Uploaded publications:
6
Publications in DEA:
6
OA:
0
Date range:
2005-2009
2009
  1. Major, P.: The solution of a non-parametric maximum likelihood estimate problem.
    In: International Conference Probability and Statistics with Applications Dedicated to the 100th anniversary of the birthday of Béla Gyires. Abstracts. [elektronikus dokumentum]. Honorary Conference Chairs:: Mátyás Arató, Zoltán Daróczy, Kálmán Győry, Attila Pethő, Debreceni Egyetem TEK Informatikai Kar, Debrecen, [1], 2009.
2007
  1. Major, P.: On a multivariate version of Bernstein's inequality.
    Electron. j. probab. 12 (34), 966-988, 2007.
    Journal metrics:
    Q1 Statistics and Probability
    Q1 Statistics, Probability and Uncertainty
2006
  1. Major, P.: A multivariate generalization of Hoeffding's inequality.
    Elect. Comm. in Probab. 11 (24), 220-229, 2006.
    Journal metrics:
    Q2 Statistics and Probability
    Q2 Statistics, Probability and Uncertainty
  2. Major, P.: An estimate on the supremum of a nice class of stochastic integrals and U-statistics.
    Probab. Theory Relat. Field. 134 (3), 489-537, 2006.
    Journal metrics:
    D1 Analysis
    Q1 Statistics and Probability
    Q1 Statistics, Probability and Uncertainty
2005
  1. Major, P.: An estimate about multiple stochastic integrals with respect to a normalized empirical measure.
    Stud. Sci. Math. Hung. 42 (3), 295-341, 2005.
    Journal metrics:
    Q3 Mathematics (miscellaneous)
  2. Major, P.: Tail behaviour of multiple random integrals and U-statistics.
    Probab. Surveys. 2 448-505, 2005.
    Journal metrics:
    Q4 Statistics and Probability
updated: 2024-03-17, 01:43

SCImago quartiles of
scientific journal articles

Number of scientific articles: 5
Q1/D1 1 (20%)
Q1 2 (40%)
Q2 1 (20%)
Q3 1 (20%)
Q4 1 (20%)
-
OK

SCImago subject areas and categories

Mathematics (5)
Statistics and Probability (4)
Analysis (1)
Mathematics (miscellaneous) (1)
Decision Sciences (3)
Statistics, Probability and Uncertainty (3)

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