# A Cramér type theorem for weighted random variables.

Electronic Journal of Probability [electronic only] (2002)

- Volume: 7, page Paper No. 4, 32 p., electronic only-Paper No. 4, 32 p., electronic only
- ISSN: 1083-589X

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topNajim, Jamal. "A Cramér type theorem for weighted random variables.." Electronic Journal of Probability [electronic only] 7 (2002): Paper No. 4, 32 p., electronic only-Paper No. 4, 32 p., electronic only. <http://eudml.org/doc/122629>.

@article{Najim2002,

author = {Najim, Jamal},

journal = {Electronic Journal of Probability [electronic only]},

keywords = {large deviations; empirical means; empirical measures; maximum entropy on the means},

language = {eng},

pages = {Paper No. 4, 32 p., electronic only-Paper No. 4, 32 p., electronic only},

publisher = {University of Washington, Department of Mathematics, Seattle, WA; Duke University, Department of Mathematics, Durham},

title = {A Cramér type theorem for weighted random variables.},

url = {http://eudml.org/doc/122629},

volume = {7},

year = {2002},

}

TY - JOUR

AU - Najim, Jamal

TI - A Cramér type theorem for weighted random variables.

JO - Electronic Journal of Probability [electronic only]

PY - 2002

PB - University of Washington, Department of Mathematics, Seattle, WA; Duke University, Department of Mathematics, Durham

VL - 7

SP - Paper No. 4, 32 p., electronic only

EP - Paper No. 4, 32 p., electronic only

LA - eng

KW - large deviations; empirical means; empirical measures; maximum entropy on the means

UR - http://eudml.org/doc/122629

ER -

## Citations in EuDML Documents

top- Jamal Najim, Large deviations for independent random variables – Application to Erdös-Renyi’s functional law of large numbers
- Nathael Gozlan, Conditional principles for random weighted measures
- Jamal Najim, Large deviations for independent random variables – Application to Erdös-Renyi's functional law of large numbers
- Nathael Gozlan, Conditional principles for random weighted measures
- Christian Léonard, Entropic Projections and Dominating Points

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