Pages that link to "Item:Q2998518"
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The following pages link to A Proof, Based on the Euler Sum Acceleration, of the Recovery of an Exponential (Geometric) Rate of Convergence for the Fourier Series of a Function with Gibbs Phenomenon (Q2998518):
Displaying 8 items.
- Chebyshev-Fourier spectral methods in bipolar coordinates (Q350045) (← links)
- Finite-amplitude acoustics under the classical theory of particle-laden flows (Q2327300) (← links)
- Spectral method for solving the nonlinear Thomas-Fermi equation based on exponential functions (Q2336183) (← links)
- Convergent Power Series for Boundary Value Problems and Eigenproblems with Application to Atmospheric and Oceanic Tides (Q4575248) (← links)
- Correcting Three Errors in Kantorovich & Krylov′s <em>Approximate Methods of Higher Analysis</em> (Q4576093) (← links)
- On the Gibbs Phenomenon III: Recovering Exponential Accuracy in a Sub-Interval From a Spectral Partial Sum of a Pecewise Analytic Function (Q4875502) (← links)
- The Breakdown of Darboux's Principle and Natural Boundaries for a Function Periodised from a Ramanujan Fourier Transform Pair (Q4983604) (← links)
- Euler summability method of sequences of fuzzy numbers and a Tauberian theorem (Q5275933) (← links)
