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- M. AMINI, A. BOZORGNIA
- 2007

– In this paper, we extend some famous maximal inequalities and obtain strong laws of large numbers for arbitrary random variables by use of these inequalities and martingale techniques.

- Eftekhar Mahmoodi, Hamid Reza Kianifar, Simin Partovi, Shahin Mafinejad, Abolghasem Bozorgnia
- Indian journal of gastroenterology : official…
- 2008

OBJECTIVE
To determine the frequency of hepatopulmonary syndrome in children with chronic liver disease, and its clinical and biochemical associations.
METHOD
This study included 53 children with chronic liver disease, who underwent contrast echocardiography with agitated saline and measurement of arterial blood gases.
RESULTS
Of the 53 patients… (More)

- M Amini, A Bozorgnia
- 2000

be negatively dependent uniformly bounded random variables with d.f. F(x). In this paperwe obtain bounds for the^ probabilities P(I Y=IXil >_nt) and P(l(pn-pl >e) where pn is the sample pth ^quantile and p is the pth quantile of F(x). Moreover, we show that pn is a strongly consistent estimator of p under mild^ restrictions on F(x) in the neighborhood of p.… (More)

- H. R. NILI SANI, H. A. AZARNOOSH, A. BOZORGNIA
- 2004

– In this paper, strong laws of large numbers (SLLN) are obtained for the sums ∑ = n i i X 1 , under certain conditions, where } 1 , { ≥ n X n is a sequence of pairwise negatively dependent random variables.

- H. R. Nili Sani, M. Amini, A. Bozorgnia, Nili Sani
- 2009

In this paper, we generalize a theorem of Shao [12] by assuming that } { n X is a sequence of linear negatively dependent random variables. Also, we extend some theorems of Chao [6] and Thrum [14]. It is shown by an elementary method that for linear negatively dependent identically random variables with finite p-th absolute moment) 2 (≥ p the weighted sums… (More)

- Hamed Ahmadzade, Mohammad Amini, Seyed Mahmoud Taheri, Abolghasem Bozorgnia
- Kybernetika
- 2016

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