Pages that link to "Item:Q2407926"
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The following pages link to A unified semilocal convergence analysis of a family of iterative algorithms for computing all zeros of a polynomial simultaneously (Q2407926):
Displaying 9 items.
- On the convergence of Schröder's method for the simultaneous computation of polynomial zeros of unknown multiplicity (Q1697274) (← links)
- A general semilocal convergence theorem for simultaneous methods for polynomial zeros and its applications to Ehrlich's and Dochev-Byrnev's methods (Q1733448) (← links)
- Unified convergence analysis for Picard iteration in \(n\)-dimensional vector spaces (Q1742974) (← links)
- Local and semilocal convergence of a family of multi-point Weierstrass-type root-finding methods (Q2191569) (← links)
- Convergence analysis of Sakurai-Torii-Sugiura iterative method for simultaneous approximation of polynomial zeros (Q2424923) (← links)
- A new semilocal convergence theorem for the Weierstrass method for finding zeros of a polynomial simultaneously (Q2442867) (← links)
- An unconditionally convergent method for computing zeros of splines and polynomials (Q3426025) (← links)
- On the local convergence of Gargantini-Farmer-Loizou method for simultaneous approximation of multiple polynomial zeros (Q5225442) (← links)
- ON INVERSE ITERATION PROCESS FOR FINDING ALL ROOTS OF NONLINEAR EQUATIONS WITH APPLICATIONS (Q5880764) (← links)