Pages that link to "Item:Q1044413"
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The following pages link to On a simultaneous method of Newton-Weierstrass' type for finding all zeros of a polynomial (Q1044413):
Displaying 14 items.
- Convergence of the two-point Weierstrass root-finding method (Q403839) (← links)
- Jacobi-free and complex-free method for finding simultaneously all zeros of polynomials having only real zeros (Q597271) (← links)
- The double-step Newton method for polynomials with all real zeros (Q879001) (← links)
- Construction of zero-finding methods by Weierstrass functions (Q879490) (← links)
- Ein numerisches Verfahren zur simultanen Ermittlung aller Nullstellen eines Polynoms. (A numerical method for the simultaneous computation of all zeros of a polynomial) (Q917224) (← links)
- Some properties of Newton's method for polynomials with all real zeros (Q1022839) (← links)
- Iterative schemes for finding all roots simultaneously of nonlinear equations (Q2171149) (← links)
- On an efficient simultaneous method for finding polynomial zeros (Q2345285) (← links)
- A highly efficient root-solver of very fast convergence (Q2378767) (← links)
- A new semilocal convergence theorem for the Weierstrass method for finding zeros of a polynomial simultaneously (Q2442867) (← links)
- THE NEWTON’S METHOD INTERVAL SINGLE-STEP PROCEDURE FOR BOUNDING POLYNOMIAL ZEROS SIMULTANEOUSLY (Q3465007) (← links)
- On a Method of Weierstraß for the Simultaneous Calculation of the Roots of a Polynomial (Q4319366) (← links)
- On the Efficiency of Newton's Method in Approximating All Zeros of a System of Complex Polynomials (Q4728110) (← links)
- The simultaneous approximation of polynomial roots (Q5948688) (← links)
