Search Results - "Russo, Ralph P."

The Barista: A Model for Bid Arrivals in Online Auctions by Shmueli, Galit, Russo, Ralph P., Jank, Wolfgang

“…The arrival process of bidders and bids in online auctions is important for studying and modeling supply and demand in the online marketplace. A popular…”
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Bounds for the bias of the empirical CTE by Russo, Ralph P., Shyamalkumar, Nariankadu D.

“…The Conditional Tail Expectation (CTE) is gaining an increasing level of attention as a measure of risk. It is known that nonparametric unbiased estimators of…”
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On the convergence of the empirical mass function by Russo, Ralph P., Shyamalkumar, Nariankadu D.

“…We show that the empirical mass function associated with a sequence of i.i.d. discrete random variables converges in l r at the ( n / log 2 n ) 1 / 2 rate, for…”
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Reading Policies for Joins: An Asymptotic Analysis by Russo, Ralph P., Shyamalkumar, Nariankadu D.

“…Suppose that $m_{n}$ observations are made from the distribution R and $n-m_{n}$ from the distribution S. Associate with each pair, x from R and y from S, a…”
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Optimal Policies to Obtain the Most Join Results by Shyamalkumar, Nariankadu D., Russo, Ralph P., Lawrence, Ramon

“…Consider two finite or infinite populations, each member of which carries a positive integer valued label. Samples are drawn without replacement. A match is…”
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The connectivity of a graph on uniform points on [0,1] d by Appel, Martin J.B., Russo, Ralph P.

“…A random graph G n ( x) is constructed on independent random points U 1,…, U n distributed uniformly on [0,1] d, d⩾1 , in which two distinct such points are…”
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The BARISTA: A model for bid arrivals in online auctions by Shmueli, Galit, Russo, Ralph P., Jank, Wolfgang

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Limit laws for the diameter of a random point set by Appel, Martin J. B., Najim, Christopher A., Russo, Ralph P.

“…Let U 1,U 2,… be a sequence of i.i.d. random vectors distributed uniformly in a compact plane region A of unit area. Sufficient conditions on the geometry of A…”
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A Law of Large Numbers on Randomly Deleted Sets by Rothmann, Mark D., Russo, Ralph P.

“…Consider a system into which units having random magnitude enter at arbitrary times and remain "active" (present in the system) for random periods. Suppose…”
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Weak convergence on randomly deleted sets by Rothmann, Mark D., Russo, Ralph P.

“…Suppose t 1, t 2,… are the arrival times of units into a system. The kth entering unit, whose magnitude is X k and lifetime L k , is said to be ‘active’ at…”
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The Maximum Vertex Degree of a Graph on Uniform Points in [0, 1] d by Appel, Martin J. B., Russo, Ralph P.

“…On independent random points U 1 ,· ··,Un distributed uniformly on [0, 1] d , a random graph Gn (x) is constructed in which two distinct such points are joined…”
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The Minimum Vertex Degree of a Graph on Uniform Points in [0, 1] d by Appel, Martin J. B., Russo, Ralph P.

“…This article continues an investigation begun in [2]. A random graph Gn (x) is constructed on independent random points U 1, · ··, Un distributed uniformly on…”
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Some Results on Increments of the Wiener Process with Applications to Lag Sums of I.I.D. Random Variables by Hanson, D. L., Russo, Ralph P.

“…Let W(t) be a standardized Wiener process. In this paper we prove that$\lim \sup_{T\rightarrow\infty} \max_{a_T \leq t \leq T}\frac{|W(T) - W(T -…”
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The effect of reading policy on early join result production by Lawrence, Ramon, Russo, Ralph P., Shyamalkumar, Nariankadu D.

“…The ability to produce join results before having read an entire input ( early) reduces query response time. This is especially important for interactive…”
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Strong Laws for Quantiles Corresponding to Moving Blocks of Random Variables by Russo, Ralph P.

“…Let U1, U2,... be a sequence of independent uniform (0, 1) random variables, and for 1 ≤ k ≤ n let ξp(n, k) denote the pth quantile,$0 < p < 1$, corresponding…”
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Some "LIM INF" Results for Increments of a Wiener Process by Hanson, D. L., Russo, Ralph P.

“…Let W(t) for$0 \leq t < \infty$be a standard Wiener process, suppose$0 < a_T \leq T$for$T > 0$, and let d(T, t) = {2t[log(T/t) + log log t ]}1/2. Quantities…”
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Some More Results on Increments of the Wiener Process by Hanson, D. L., Russo, Ralph P.

“…Let W(T) for$0 \leq T < \infty$be a standard Weiner process and suppose that ckand bkare fixed sequences of real numbers satisfying$0 \leq c_k < b_k < \infty$…”
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On the Law of Large Numbers by Hanson, D. L., Russo, Ralph P.

“…Suppose Xnis an i.i.d. sequence of random variables with mean μ and that tnis a nondecreasing sequence of positive integers such that tn≤ n. Let Sn= X1+ ⋯ +…”
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Limit laws for the diameter of a random point set by Appel, Martin J. B., Najim, Christopher A., Russo, Ralph P.

“…Let U 1 , U 2 ,… be a sequence of i.i.d. random vectors distributed uniformly in a compact plane region A of unit area. Sufficient conditions on the geometry…”
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On the Number of Subgraphs of a Specified Form Embedded in a Random Graph by Najim, Christopher A, Russo, Ralph P

“…Let U1, U2,[four dots above] be a sequence of i.i.d. random elements in Rd. For x>0, a graph Gn(x) may be formed by connecting with an edge each pair of points…”
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