Pages that link to "Item:Q1249928"
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The following pages link to A simplification of Stenger's topological degree formula (Q1249928):
Displaying 12 items.
- Complexity of computing topological degree of Lipschitz functions in n dimensions (Q578854) (← links)
- On the complexity of isolating real roots and computing with certainty the topological degree (Q700184) (← links)
- Computing topological degree using noisy information (Q750943) (← links)
- Optimal solution of nonlinear equations (Q1086985) (← links)
- On the construction of sufficient refinements for computation of topological degree (Q1148023) (← links)
- Locating three-dimensional roots by a bisection method (Q1184614) (← links)
- Computing the topological degree with noisy information (Q1368836) (← links)
- Improved subdivision scheme for the root computation of univariate polynomial equations (Q2451335) (← links)
- A reliable algorithm for computing the topological degree of a mapping in \(\mathbb R^{2}\) (Q2479133) (← links)
- Publications by, and About, Frank Stenger (Q3382752) (← links)
- Effective topological degree computation based on interval arithmetic (Q5179223) (← links)
- On perturbation of roots of homogeneous algebraic systems (Q5470058) (← links)
