Pages that link to "Item:Q393011"
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The following pages link to Probabilities of high excursions of Gaussian fields (Q393011):
Displaying 21 items.
- Excursion probability of Gaussian random fields on sphere (Q265295) (← links)
- Extremes of Gaussian fields with a smooth random variance (Q273728) (← links)
- The supremum of a particular Gaussian field (Q794337) (← links)
- High level excursions of Gaussian fields and the weakly optimal choice of the smoothing parameter. II (Q1361120) (← links)
- On high-level exceedances of Gaussian fields and the spectrum of random Hamiltonians (Q1415854) (← links)
- Excursion probabilities of isotropic and locally isotropic Gaussian random fields on manifolds (Q1675711) (← links)
- On shape of high massive excursions of trajectories of Gaussian homogeneous fields (Q1692085) (← links)
- On probability of high extremes of Gaussian fields with a smooth random trend (Q1726887) (← links)
- Asymptotics of large deviation probabilities for Gaussian fields (Q1804176) (← links)
- Large excursion probabilities for random fields close to Gaussian ones (Q2231313) (← links)
- Double extreme on joint sets for Gaussian random fields (Q2251688) (← links)
- Goodness-of-fit tests based on the empirical characteristic function (Q2401232) (← links)
- On the estimation of the tail probability of the maximum of a Gaussian field (Q2896822) (← links)
- (Q3033067) (← links)
- The Investigation of High-Level Excursions of Gaussian Fields: A Fresh Approach Involving Convexity (Q3212067) (← links)
- Convergence of high ejection distributions of Gaussian random fields (Q3976237) (← links)
- Massive Excursions of Gaussian Isotropic Fields. Method of Moments (Q4961773) (← links)
- Multivariate goodness-of-fit tests based on kernel density estimators (Q4968036) (← links)
- On the excursion area of perturbed Gaussian fields (Q5110221) (← links)
- On high-level exceedances of i. i. d. random fields (Q5937050) (← links)
- Excursion probability of certain non-centered smooth Gaussian random fields (Q5962611) (← links)