Results 11 to 20 of about 529,179 (290)
Statistical Analysis of Multi-Relational Network Recovery
In this paper, we develop asymptotic theories for a class of latent variable models for large-scale multi-relational networks. In particular, we establish consistency results and asymptotic error bounds for the (penalized) maximum likelihood estimators ...
Zhi Wang, Xueying Tang, Jingchen Liu
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Tail posture and motion in relation to natural behaviour in juvenile and adult pigs
The tail of pigs has been suggested as a welfare indicator as it can provide insight into a pig’s behavioural and emotional states. Tail posture and motion have so far mainly been studied in the context of tail biting behaviour. The aim of this study was
P.M. Iglesias, I. Camerlink
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Polynomial tails of additive-type recursions [PDF]
Polynomial bounds and tail estimates are derived for additive random recursive sequences, which typically arise as functionals of recursive structures, of random trees, or in recursive algorithms.
Eva-Maria Schopp
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Tail probabilities for triangular arrays [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Fudenberg, Drew, Levine, David
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Estimating tail probabilities [PDF]
This paper investigates procedures for univariate nonparametric estimation of tail probabilities. Extrapolated values for tail probabilities beyond the data are also obtained based on the shape of the density in the tail. Several estimators which use exponential weighting are described.
Carr, D. B., Tolley, H. D.
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Tail Asymptotics of Deflated Risks [PDF]
Random deflated risk models have been considered in recent literatures. In this paper, we investigate second-order tail behavior of the deflated risk X=RS under the assumptions of second-order regular variation on the survival functions of the risk R and
Hashorva, E., Ling, C., Peng, Z.
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TAIL PROBABILITIES IN QUEUEING PROCESSES [PDF]
In the study of large scale stochastic networks with resource management, differential equations and mean-field limits are two key techniques. Recent research shows that the expected fraction vector (that is, the tail probability vector) plays a key role in setting up mean-field differential equations.
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Lower tail probabilities for Gaussian processes [PDF]
The authors study the asymptotic behavior of lower tail probability for Gaussian random processes and their applications. Let \(X=(X_t)_{t\in S}\) be a real-valued centered Gaussian process indexed by \(S\). They first show a general estimate of the probability \(P(\sup_{t\in S}(X_t-X_{t_0})\leq x)\) as \(x\to 0\), with \(t_0\in S\) fixed, under mild ...
Shao, Qi-Man, Li, W.
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An exact bound for tail probabilities for a class of conditionally symmetric bounded martingales
We consider the class, say ℳn,sym, of martingales Mn = X1 + ⋯ + Xn with conditionally symmetric bounded differences Xk such that |Xk | ≤ 1. We find explicitly a solution, say Dn(x), of the variational problem Dn(x) ≝ sup Mn ∈ℳn,sym ℙ {Mn ≥ x}.
Dainius Dzindzalieta
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Exponential bounds for the tail probability of the supremum of an inhomogeneous random walk
Let $\{{\xi _{1}},{\xi _{2}},\dots \}$ be a sequence of independent but not necessarily identically distributed random variables. In this paper, the sufficient conditions are found under which the tail probability $\mathbb{P}(\,{\sup _{n\geqslant 0 ...
Dominyka Kievinaitė, Jonas Šiaulys
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