Showing 1 - 20 of 4,247

1

Learning PDEs from Data on Closed Surfaces with Sparse Optimization: Learning PDEs from data on closed surfaces with sparse optimization
Sun, Zhengjie ; Ling, Leevan ; Zhang, Ran
Communications in Computational Physics. 37:289-314

meshless methods data-driven modeling Numerical radial basis f... FOS: Mathematics FOS: Physical sciences surface PDE
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2

A Meshfree RBF-FD Constant along Normal Method for Solving PDEs on Surfaces: A meshfree RBF-FD constant along normal method for solving PDEs on surfaces
Víctor Bayona ; Argyrios Petras ; Cécile Piret ; et al.
e-Archivo. Repositorio Institucional de la Universidad Carlos III de Madrid
Universidad Carlos III de Madrid (UC3M)

Finite difference method... Matemáticas Closest point method Meshfree Numerical Analysis (math... meshfree
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3

The approximation capabilities of Durrmeyer-type neural network operators
Lucian Coroianu ; Danilo Costarelli ; Mariarosaria Natale ; et al.
Journal of Applied Mathematics and Computing. 70:4581-4599

Lebesgue spaces order of approximation modulus of continuity quantitative estimates 0202 electrical engineer... Rate of convergence, deg...
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4

Zipper rational fractal interpolation functions
R. Pasupathi ; null Vijay ; A. K. B. Chand ; et al.
The Journal of Analysis. 32:3197-3226

Approximation by rationa... Fractals convexity positivity Numerical interpolation rational cubic spline
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6

Product kernels are efficient and flexible tools for high-dimensional scattered data interpolation
Kristof Albrecht ; Juliane Entzian ; Armin Iske
Advances in Computational Mathematics. 51

greedy algorithms product kernels kernel-based approximati... FOS: Mathematics Rate of convergence, deg... Mathematics - Numerical...
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7

Fast finite integration method with variational limit for multi-dimensional partial differential equations
Lei, Min ; Liu, Li ; Wen, P. H.
Engineering Analysis with Boundary Elements. 155:440-451

variational limit trapezoidal rule Spectral, collocation an... finite integration metho... Simpson rule multi-dimensional PDEs
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8

On the convergence of generalized kernel-based interpolation by greedy data selection algorithms
Kristof Albrecht ; Armin Iske
BIT Numerical Mathematics. 65

greedy data selection al... generalized kernel-based... FOS: Mathematics Rate of convergence, deg... Mathematics - Numerical... Numerical Analysis (math...
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9

The Fekete problem in segmental polynomial interpolation
Ludovico Bruni Bruno ; Wolfgang Erb
BIT Numerical Mathematics. 65

Numerical interpolation polynomial approximation... FOS: Mathematics segmental polynomial int... Mathematics - Numerical... Numerical Analysis (math...
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10

Local Extremal Interpolation on the Semiaxis with the Least Value of the Norm for a Linear Differential Operator: Local extremal interpolation on the semiaxis with the least value of the norm for a linear differential operator
Shevaldin, V. T.
Mathematical Notes. 113:446-452

Spline approximation generalized finite diffe... uniform grid differential operator semiaxis Interpolation in approxi...
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11

On the monotonicity of left and right Riemann sums
Bouthat, Ludovick
Sampling Theory, Signal Processing, and Data Analysis. 22(1)

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12

On the mean convergence of interpolatory processes
Vertesi, P.
Publicationes Mathematicae Debrecen. 23:229-234

Approximation by polynom... 0101 mathematics 01 natural sciences Interpolation in approxi...
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13

Convergence theorems of quasi-Hermite--Fejér interpolation: Convergence theorems of quasi-Hermite-Fejer interpolation
Santa, J.
Publicationes Mathematicae Debrecen. 22:23-29

0101 mathematics 01 natural sciences Interpolation in approxi...
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14

Convergence of Hermite--Fejér interpolation polynomial on the extended nodes: Convergence of Hermite-Fejer interpolation polynomial on the extended nodes
Kumar, V.
Publicationes Mathematicae Debrecen. 24:31-37

0101 mathematics 01 natural sciences Interpolation in approxi...
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15

Some extended Hermite--Fejér interpolation processes and their convergence: Some extended Hermite-Fejer interpolation processes and their convergence
Kumar, V.
Publicationes Mathematicae Debrecen. 25:285-290

Approximation by polynom... Interpolatory Polynomial... 0101 mathematics 01 natural sciences Interpolation in approxi... Hermite-Fejer Interpolat...
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16

Estimate of the rate of mean convergence of Hermite interpolating processes
Szabó, S.
Publicationes Mathematicae Debrecen. 39:339-345

Hermite interpolating pr... 0101 mathematics 01 natural sciences Interpolation in approxi...
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17

On the Lebesgue function on infinite interval. I
Eneduanya, S. A. N.
Publicationes Mathematicae Debrecen. 31:235-241

orthonormal polynomial orthonormal Hermite poly... Lebesgue functions weight function Christoffel functions Lagrange interpolation
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18

On speed of mean convergence of Lagrange and Hermite interpolation based on the roots of Laguerre polynomials
Balázs, K. ; Joó, I.
Publicationes Mathematicae Debrecen. 38:247-253

Approximation by polynom... Lagrange interpolation Laguerre polynomials Hermite interpolation 0101 mathematics 01 natural sciences
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19

Extremal functional -interpolation on an arbitrary mesh on the real axis: Extremal functional \(L_p\)-interpolation on an arbitrary mesh on the real axis
Subbotin, Yurii N. ; Shevaldin, Valerii T.
Sbornik: Mathematics. 213:556-577

Best approximation, Cheb... Spline approximation extremal interpolation derivative divided difference difference equation
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20

$L^\infty$-error bounds for approximations of the Koopman operator by kernel extended dynamic mode decomposition: \( L^\infty\)-error bounds for approximations of the Koopman operator by kernel extended dynamic mode decomposition
Köhne, Frederik ; Philipp, Friedrich M. ; Schaller, Manuel ; et al.

Linear operators in repr... Linear composition opera... Numerical radial basis f... Dynamical Systems (math.... Numerical Analysis (math... Approximation methods an...
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