Results 11 to 20 of about 16,705,604 (281)
Spectral Data Asymptotics for Fourth-Order Boundary Value Problems [PDF]
Известия Иркутского государственного университета: Серия "Математика"In this paper, we derive sharp asymptotics for the spectral data (eigenvalues and weight numbers) of the fourth-order linear differential equation with a distribution coefficient and three types of separated boundary conditions.
N. P. Bondarenko
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Higher-Order Asymptotics in Practice
, 2000 The S-PLUS library HOA implements several of the most promising higher-order solutions for three widely used model classes: logistic and logliner models, linear nonnormal and nonlinear heteroscedastic regression models. This contribution discusses how it is possible to implement efficiently small-sample asymptotics in a numerical computing environment.
BRAZZALE, ALESSANDRA ROSALBA
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Advances in the implementation of higher-order asymptotics
, 1999 Practical use of modern likelihood asymptotics is still limited by the lack of flexible and easy to use computational tools. The aim of this contribution is to show that the implementation is not as hard as it might look at the first sight. We will illustrate this point by showing how higher-order asymptotics for heteroscedastic regression models may ...
BRAZZALE, Alessandra Rosalba
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Advances in implementation of Higher-Order Asymptotics
, 1999 Practical use of modern likelihood asymptotics is still limited by the lack of flexible and easy to use computational tools. The aim of this contribution is to show that the implementation is not as hard as it might look at the first sight. We will illustrate this point by showing how higher-order asymptotics for heteroscedastic regression models may ...
BRAZZALE, ALESSANDRA ROSALBA
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Higher-order asymptotics in Bayesian inference
, 2012 This paper reviews recent developments in higher-order asymptotics for marginal posterior distributions, and related quantities, for practical use in Bayesian analysis. In this respect, we outline how modern asymptotic theory, which provides accurate inferences in a variety of parametric statistical problems even for small sample sizes, may routinely ...
VENTURA, LAURA, W. Racugno
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Higher order asymptotics for large deviations – Part I [PDF]
Asymptotic Analysis, 2020 For sequences of non-lattice weakly dependent random variables, we obtain asymptotic expansions for Large Deviation Principles. These expansions, commonly referred to as strong large deviation results, are in the spirit of Edgeworth Expansions for the Central Limit Theorem.
Kasun Fernando, Pratima Hebbar
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Higher Order Scattering on Asymptotically Euclidean Manifolds [PDF]
Canadian Journal of Mathematics, 2000 AbstractWe develop a scattering theory for perturbations of powers of the Laplacian on asymptotically Euclidean manifolds. The (absolute) scattering matrix is shown to be a Fourier integral operator associated to the geodesic flow at timeπon the boundary.
Christiansen, T. J., Joshi, M. S.
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Asymptotic Syzygies and Higher Order Embeddings [PDF]
International Mathematics Research Notices, 2020 AbstractWe show that vanishing of asymptotic $p$-th syzygies implies $p$-very ampleness for line bundles on arbitrary projective schemes. For smooth surfaces, we prove that the converse holds when $p$ is small, by studying the Bridgeland–King–Reid–Haiman correspondence for tautological bundles on the Hilbert scheme of points.
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Exponentially accurate solution tracking for nonlinear ODEs, the higher order Stokes phenomenon and double transseries resummation [PDF]
, 2012 We demonstrate the conjunction of new exponential-asymptotic effects in the context of a second order nonlinear ordinary differential equation with a small parameter.
Olde Daalhuis, Adri +3 more
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An asymptotic higher-order theory for rectangular beams [PDF]
Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences, 2018 A direct asymptotic integration of the full three-dimensional problem of elasticity is employed to derive a consistent governing equation for a beam with the rectangular cross section. The governing equation is consistent in the sense that it has the same long-wave low-frequency behaviour as the exact solution of the original three-dimensional problem.
E. Nolde, A. V. Pichugin, J. Kaplunov
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