Pages that link to "Item:Q1267583"
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The following pages link to Exponentially accurate approximations to piece-wise smooth periodic functions (Q1267583):
Displaying 14 items.
- A novel piecewise multivariate function approximation method via universal matrix representation (Q364661) (← links)
- Recovering exponential accuracy from non-harmonic Fourier data through spectral reprojection (Q427202) (← links)
- Acceleration of algebraically-converging Fourier series when the coefficients have series in powers of \(1/n\) (Q1005376) (← links)
- Accurate, high-order representation of complex three-dimensional surfaces via Fourier continuation analysis (Q2464980) (← links)
- On a rational linear approximation of Fourier series for smooth functions (Q2492777) (← links)
- Approximation of the discontinuities of a function by its classical orthogonal polynomial Fourier coefficients (Q3160739) (← links)
- ASYMPTOTIC BEHAVIOR OF THE KRYLOV–LANCZOS INTERPOLATION (Q3632199) (← links)
- Approximating the jump discontinuities of a function by its Fourier-Jacobi coefficients (Q4452158) (← links)
- (Q4612555) (← links)
- Acceleration of Convergence of Fourier Series Using the Phenomenon of Over-Convergence (Q5059923) (← links)
- The AAAtrig Algorithm for Rational Approximation of Periodic Functions (Q5157834) (← links)
- A Fourier Extension Based Numerical Integration Scheme for Fast and High-Order Approximation of Convolutions with Weakly Singular Kernels (Q5194605) (← links)
- On the Convergence of the Quasi-Periodic Approximations on a Finite Interval (Q5872915) (← links)
- Piecewise nonlinear approximation for non-smooth functions (Q6618292) (← links)