Results 301 to 310 of about 727,226 (339)
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Theory of Probability & Its Applications, 2000
The paper presents a new point of view on the Cramér type large deviations \[ P(\xi >x)=(1-\Phi (x))Q\exp(L) \] for the ``right tail'' of the distribution of a random variable \(\xi\). Here \(\Phi (x)\) is a standard normal distribution function, \(Q\) and \(L\) are some quantities depending on \(x\) and \(\xi\).
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The paper presents a new point of view on the Cramér type large deviations \[ P(\xi >x)=(1-\Phi (x))Q\exp(L) \] for the ``right tail'' of the distribution of a random variable \(\xi\). Here \(\Phi (x)\) is a standard normal distribution function, \(Q\) and \(L\) are some quantities depending on \(x\) and \(\xi\).
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On the Theory of Large Deviations
Theory of Probability & Its Applications, 1994Summary: The similarity of the ``large deviation principle, (DV1) and (DV2)'' and the ``weak convergence of probability measures'' was used by the author in the earlier paper [in: New trends in probability and statistics. Vol. 1, Proc. 23rd Bakuriani Colloq. in Honour of Yu. V.
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Large Deviations for Cascades and Cascades of Large Deviations
2004In a Mandelbrot’s multiplicative cascade on [0,1] ,letr bethe number of cells,and Z the mass of the measure at the height n in the rary tree. Most of the known results deal with the limit n —>∞with r fixed. In some previous papers,we began the study of r —>∞when n is fixed,showinga lawof large numbers and describinga newlarge deviations phenomenon when
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Large Deviations in Banach Spaces
Theory of Probability & Its Applications, 1987See the review in Zbl 0623.60012.
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Large Deviation Techniques and Applications.
Journal of the American Statistical Association, 1994Uwe Schmock, Amir Dembo, Ofer Zeitouni
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Delta method in large deviations and moderate deviations for estimators
Annals of Statistics, 2011Fuqing Gao, Xingqiu Zhao
exaly
Recent advances in the study of saccade trajectory deviations
Vision Research, 2010Stefan Van Der Stigchel
exaly
Large deviations from the mckean-vlasov limit for weakly interacting diffusions
Stochastics, 1987Jürgen Gärtner
exaly

