Pages that link to "Item:Q628936"
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The following pages link to A method to evaluate the Hilbert transform on (\(0, +\infty \)) (Q628936):
Displaying 13 items.
- On the simultaneous approximation of a Hilbert transform and its derivatives on the real semiaxis (Q509430) (← links)
- A new quadrature scheme based on an extended Lagrange interpolation process (Q1680308) (← links)
- Numerical computation of hypersingular integrals on the real semiaxis (Q1740060) (← links)
- On the evaluation of Hilbert transforms by means of a particular class of Turán quadrature rules (Q1895978) (← links)
- Interlacing properties of the zeros of the orthogonal polynomials and approximation of the Hilbert transform (Q1904167) (← links)
- Limits of calculating the finite Hilbert transform from discrete samples (Q1990968) (← links)
- Approximation of Hilbert and Hadamard transforms on \((0,+\infty)\) (Q2400796) (← links)
- (Q4469877) (← links)
- Error bounds for a Gauss-type quadrature rule to evaluate hypersingular integrals (Q5024937) (← links)
- Approximation of the weighted Hilbert transform on the real line by an interpolatory process (Q5960907) (← links)
- A numerical method for finite-part integrals (Q6555444) (← links)
- Numerical method for hypersingular integrals of highly oscillatory functions on the positive semiaxis (Q6556649) (← links)
- Approximation of the Hilbert transform on the half-line (Q6593427) (← links)
