Pages that link to "Item:Q2567243"
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The following pages link to The best approximation of some rational functions in uniform norm (Q2567243):
Displaying 22 items.
- Conjugate functions on the closed interval and their relationship with uniform rational and piecewise polynomial approximations (Q296002) (← links)
- Uniform approximation with radical functions (Q489963) (← links)
- On rational approximation to \(| x|\) (Q909170) (← links)
- Best uniform polynomial approximation of some rational functions (Q980359) (← links)
- Best uniform approximation to a class of rational functions (Q996873) (← links)
- The best uniform polynomial approximation to class of the form \(\frac{1}{(a^2\pm x^2)}\) (Q1026027) (← links)
- Best approximation to \(1-x^ m\) by special rational functions (Q1088085) (← links)
- Some numerical results on best uniform rational approximation of \(x^ \alpha\) on [0,1] (Q1192647) (← links)
- Nearby Chebyshev (powered) rational approximation (Q1262490) (← links)
- Degree of rational functions of best approximation in \(L_ p(R^ m)\) (Q1326029) (← links)
- Uniform approximation by McCallig rationals (Q1334246) (← links)
- Rational approximation in uniform and weighted \(L^ 1\) norm (Q1344344) (← links)
- Best uniform rational approximations of functions by orthoprojections (Q1889705) (← links)
- Another note on polynomial vs rational approximation (Q1915584) (← links)
- Relations between rational and polynomial approximations in Banach spaces (Q1919285) (← links)
- Exact estimates of the best rational approximations of functions with derivative of generalized finite variation (Q2066416) (← links)
- Bounds-constrained polynomial approximation using the Bernstein basis (Q2168063) (← links)
- (Q3732242) (← links)
- Exhibiting non-uniqueness of best approximations with application to powered rationals and powered products (Q3975290) (← links)
- On Tchebycheff approximation by generalized rational fractions in the space of \(\mathfrak N\)-bounded real-valued functions (Q3980300) (← links)
- Numerical results on best uniform rational approximations of the function \(|{} x |\) on the closed interval [-1,1] (Q3986321) (← links)
- (Q4301382) (← links)