Pages that link to "Item:Q2847734"
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The following pages link to A fast boundary integral equation method for conformal mapping of multiply connected regions (Q2847734):
Displaying 20 items.
- Fast computing of conformal mapping and its inverse of bounded multiply connected regions onto second, third and fourth categories of Koebe's canonical slit regions (Q333218) (← links)
- Numerical computation of the conformal map onto lemniscatic domains (Q523309) (← links)
- Application of the CVBEM to multiply connected regions (Q917244) (← links)
- A fast method for solving certain integral equations of the first kind with application to conformal mapping (Q1072672) (← links)
- Fast and accurate computation of the logarithmic capacity of compact sets (Q1689818) (← links)
- Numerical conformal mapping onto the parabolic, elliptic and hyperbolic slit domains (Q1714048) (← links)
- Convergence of numerical solution of generalized Theodorsen's nonlinear integral equation (Q1722352) (← links)
- Numerical computing of preimage domains for bounded multiply connected slit domains (Q1736917) (← links)
- Bidirectional numerical conformal mapping based on the dipole simulation method (Q2191581) (← links)
- Circular slit maps of multiply connected regions with application to brain image processing (Q2227945) (← links)
- A fast computational method for potential flows in multiply connected coastal domains (Q2352147) (← links)
- Fast computation of the circular map (Q2355285) (← links)
- A simplified Fornberg-like method for the conformal mapping of multiply connected regions-comparisons and crowding (Q2475122) (← links)
- Computation of conformal invariants (Q2660375) (← links)
- Numerical computation of a preimage domain for an infinite strip with rectilinear slits (Q2683169) (← links)
- Numerical conformal mapping and its inverse of unbounded multiply connected regions onto logarithmic spiral slit regions and straight slit regions (Q2831321) (← links)
- A Boundary Integral Method for the General Conjugation Problem in Multiply Connected Circle Domains (Q4612255) (← links)
- A fast numerical method for ideal fluid flow in domains with multiple stirrers (Q4635055) (← links)
- The approximate conformal mapping onto multiply connected domains (Q5204606) (← links)
- Fast conformal mapping of multiply connected regions (Q5937182) (← links)
