Results 11 to 20 of about 139,076 (281)
Numerical Caseology by Lagrange Interpolation for the 1D Neutron Transport Equation in a Slab [PDF]
Nuclear science and engineering, 2022 Here, we are concerned with a new, highly precise, numerical solution to the one-dimensional neutron transport equation based on Case’s analytical, singular eigenfunction expansion (SEE). While a considerable number of numerical solutions currently exist,
B. Ganapol
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Polynomial mapped bases: theory and applications [PDF]
Communications in Applied and Industrial Mathematics, 2022 In this paper, we collect the basic theory and the most important applications of a novel technique that has shown to be suitable for scattered data interpolation, quadrature, bio-imaging reconstruction.
S. Marchi +3 more
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Enhancement of inverse-distance-weighting 2D interpolation using accelerated decline
Reports on Geodesy and Geoinformatics, 2023 Two-dimensional interpolation – or surface fitting – is an approximation tool with applications in geodetic datum transformations, terrain modelling and geoid determination.
A. Ruffhead
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Improved error bound for multivariate Chebyshev polynomial interpolation [PDF]
International Journal of Computational Mathematics, 2016 Chebyshev interpolation is a highly effective, intensively studied method and enjoys excellent numerical properties which provides tremendous application potential in mathematical finance.
K. Glau, M. Mahlstedt
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Islet: Interpolation semi-Lagrangian element-based transport
Geoscientific Model Development, 2021 . Advection of trace species (tracers), also called tracer transport, in models of the atmosphere and other physical domains is an important and potentially computationally expensive part of a model's dynamical core (dycore).
A. Bradley, P. Bosler, O. Guba
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Revista da Sociedade Brasileira de Medicina Tropical, 2020 INTRODUCTION: The acceleration of new cases is important for the characterization and comparison of epidemic curves. The objective of this study was to quantify the acceleration of daily confirmed cases and death curves using the polynomial ...
Airandes de Sousa Pinto +6 more
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Data processing method of noise logging based on cubic spline interpolation
, 2021 Noise logging is a method to determine the natural noise in a well. In the actual production logging process, it is a common situation that the noise data is not continuous with depth, which can be solved by the cubic spline interpolation method.
W. Hao +5 more
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High order algorithms for numerical solution of fractional differential equations
Advances in Difference Equations, 2021 In this paper, two novel high order numerical algorithms are proposed for solving fractional differential equations where the fractional derivative is considered in the Caputo sense. The total domain is discretized into a set of small subdomains and then
Mohammad Shahbazi Asl +2 more
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Computing knots by quadratic and cubic polynomial curves
Computational Visual Media, 2020 A new method is presented to determine parameter values (knot) for data points for curve and surface generation. With four adjacent data points, a quadratic polynomial curve can be determined uniquely if the four points form a convex polygon.
Fan Zhang +3 more
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Resampling images in Fourier domain [PDF]
, 2014 When simulating sky images, one often takes a galaxy image $F(x)$ defined by a set of pixelized samples and an interpolation kernel, and then wants to produce a new sampled image representing this galaxy as it would appear with a different point-spread ...
Bernstein, Gary M., Gruen, Daniel
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