List questions from numerical-calculus

Published on 26 Mar 2026 - 4:28

66

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A question on fixed point iteration scheme

Published on 16 Nov 2023 - 3:38

42

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Approximation of product or product of approximations?

Published on 16 Nov 2023 - 16:35

54

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Numerically compute an oscillating series

Published on 23 Feb 2026 - 5:09

48

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Point in use of Taylor Series to approximate functions in an age with computers?

Published on 26 Mar 2026 - 7:59

25

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Quasi-Monte Carlo Integration of Probability Density With Light Tails

Published on 25 Nov 2023 - 4:27

25

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diverging determinate of numpy eigenvalues

Published on 26 Nov 2023 - 16:19

45

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numerically compute eigenfunctions of $a(u,v)=\langle f(\nabla u)\nabla u,\nabla v\rangle_{L^2}$

Published on 26 Mar 2026 - 3:12

23

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A question on numerical approximation scheme for an integral and functions for which the scheme is exact

Published on 30 Nov 2023 - 6:11

35

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How to prove the given statement based on the conditions related to interpolating polynomials used in Adaptive Backward Differentiation Formula.

Published on 26 Mar 2026 - 6:29

86

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Deriving error of Simpson's rule from Taylor expansion

Published on 02 Dec 2023 - 4:03

218

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How to implement the Neumann boundary condition when solving the heat equation using Chebyshev's pseudo-spectral method

Published on 25 Mar 2026 - 4:39

41

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Newton's method when $f'(\overline{X}) = 0$

Published on 11 Dec 2023 - 6:51

64

Views

Visualizing Bernstein's Constant

Published on 12 Dec 2023 - 19:24

24

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Convergence of Modified Crank-Nicolson Scheme

Published on 13 Dec 2023 - 11:43

List Question

Help with Simpson rule

A question on fixed point iteration scheme

Approximation of product or product of approximations?

Numerically compute an oscillating series

Point in use of Taylor Series to approximate functions in an age with computers?

Quasi-Monte Carlo Integration of Probability Density With Light Tails

diverging determinate of numpy eigenvalues

numerically compute eigenfunctions of $a(u,v)=\langle f(\nabla u)\nabla u,\nabla v\rangle_{L^2}$

A question on numerical approximation scheme for an integral and functions for which the scheme is exact

How to prove the given statement based on the conditions related to interpolating polynomials used in Adaptive Backward Differentiation Formula.

Deriving error of Simpson's rule from Taylor expansion

How to implement the Neumann boundary condition when solving the heat equation using Chebyshev's pseudo-spectral method

Newton's method when $f'(\overline{X}) = 0$

Visualizing Bernstein's Constant

Convergence of Modified Crank-Nicolson Scheme

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