Pages that link to "Item:Q3058292"
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The following pages link to Newton-Cotes rules for Hadamard finite-part integrals on an interval (Q3058292):
Displaying 11 items.
- A numerical study on the stability of a class of Helmholtz problems (Q729156) (← links)
- Fast and high-order accuracy numerical methods for time-dependent nonlocal problems in \(\mathbb{R}^2\) (Q777024) (← links)
- Clenshaw-Curtis-type quadrature rule for hypersingular integrals with highly oscillatory kernels (Q2007678) (← links)
- Unified compact numerical quadrature formulas for Hadamard finite parts of singular integrals of periodic functions (Q2044083) (← links)
- The adaptive composite trapezoidal rule for Hadamard finite-part integrals on an interval (Q2359996) (← links)
- Newton-Cotes formulae for the numerical evaluation of certain hypersingular integrals (Q2572952) (← links)
- The superconvergence of the composite midpoint rule for the finite-part integral (Q2654203) (← links)
- On a hyperbolic tangent quadrature rule for solving singular integral equations with Hadamard finite part integrals (Q3973056) (← links)
- Nodal-Type Newton-Cotes Rules for Fractional Hypersingular Integrals (Q4985235) (← links)
- A NUMERICAL METHOD FOR SOLVING A COMPLETE HYPERSINGULAR INTEGRAL EQUATION OF THE SECOND KIND AND ITS JUSTIFICATION (Q6142232) (← links)
- MC-Nonlocal-PINNs: Handling Nonlocal Operators in PINNs Via Monte Carlo Sampling (Q6151271) (← links)
