Pages that link to "Item:Q5928297"
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The following pages link to Generalization of Taylor's theorem and Newton's method via a new family of determinantal interpolation formulas and its applications (Q5928297):
Displaying 19 items.
- Efficient polynomial root-refiners: a survey and new record efficiency estimates (Q418325) (← links)
- Symmetries of the Julia sets of König's methods for polynomials (Q495194) (← links)
- Polynomial root-finding methods whose basins of attraction approximate Voronoi diagram (Q542397) (← links)
- A cubic-order variant of Newton's method for finding multiple roots of nonlinear equations (Q660785) (← links)
- An integral expansion for analytic functions based upon the remainder values of the Taylor series expansions (Q1003885) (← links)
- Backward error analysis of polynomial approximations for computing the action of the matrix exponential (Q1631190) (← links)
- On the rediscovery of Halley's iterative method for computing the zero of an analytic function (Q1743925) (← links)
- Symmetric functions and root-finding algorithms (Q1775732) (← links)
- Newton's method and generation of a determinantal family of iteration functions (Q1975681) (← links)
- Higher order methods of the basic family of iterations via \(S\)-iteration scheme with \(s\)-convexity (Q2310425) (← links)
- On general convergence in extracting radicals via a fundamental family of iteration functions (Q2370693) (← links)
- Algorithms for quaternion polynomial root-finding (Q2434926) (← links)
- A functional expansion for analytic functions and its subclasses (Q3544290) (← links)
- A combinatorial construction of high order algorithms for finding polynomial roots of known multiplicity (Q3566648) (← links)
- An infinite family of bounds on zeros of analytic functions and relationship to Smale’s bound (Q4654024) (← links)
- An iteration method with maximal order based on standard information (Q5852149) (← links)
- Generalization of Taylor's theorem and Newton's method via a new family of determinantal interpolation formulas and its applications (Q5928297) (← links)
- A determinantal lower bound (Q5932208) (← links)
- A computational comparison of the first nine members of a determinantal family of root-finding methods (Q5937186) (← links)
