Pages that link to "Item:Q1041631"
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The following pages link to Numerical differentiation inspired by a formula of R.P. Boas (Q1041631):
Displaying 14 items.
- Approximation by amplitude and frequency operators (Q281532) (← links)
- Shannon's sampling theorem for bandlimited signals and their Hilbert transform, Boas-type formulae for higher order derivatives -- the aliasing error involved by their extensions from bandlimited to non-bandlimited signals (Q406211) (← links)
- Basic relations valid for the Bernstein space \(B^{p}_{\sigma}\) and their extensions to functions from larger spaces with error estimates in terms of their distances from \(B^{p}_{\sigma}\) (Q485144) (← links)
- Generalized sinc-Gaussian sampling involving derivatives (Q501970) (← links)
- Mellin analysis and its basic associated metric -- applications to sampling theory (Q520060) (← links)
- Approximate calculation of the Caputo-type fractional derivative from inaccurate data. Dynamical approach (Q2046098) (← links)
- Rate of approximation of \(z f^\prime (z)\) by special sums associated with the zeros of the Bessel polynomials (Q2182009) (← links)
- The use of the sinc-Gaussian sampling formula for approximating the derivatives of analytic functions (Q2414708) (← links)
- The classical and approximate sampling theorems and their equivalence for entire functions of exponential type (Q2636663) (← links)
- Sinc Methods on Polyhedra (Q3382744) (← links)
- Numerical differentiation of analytic functions (Q3990199) (← links)
- Boas-Type Formulas and Sampling in Banach Spaces with Applications to Analysis on Manifolds (Q5249763) (← links)
- Sampling and interpolation for the discrete Hilbert and Kak–Hilbert transforms (Q6041316) (← links)
- Bernstein spaces, sampling, and Riesz-Boas interpolation formulas in Mellin analysis (Q6608646) (← links)
