Pages that link to "Item:Q1966187"
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The following pages link to On the best linear approximation methods and the widths of certain classes of analytic functions (Q1966187):
Displaying 18 items.
- Best approximation methods and widths for some classes of functions in \(H_{q,\rho}\), \(1 \leq q\leq\infty\), \(0 < \rho\leq 1\) (Q530294) (← links)
- Approximation of classes of analytic functions by a linear method of special form (Q765118) (← links)
- Best approximation and width of some classes of analytic functions (Q859121) (← links)
- Best linear approximation methods for functions of Taikov classes in the Hardy spaces \(H_{q,\rho },q \geq 1, 0 < \rho \leq 1\) (Q1033927) (← links)
- On the best linear methods of approximation and the exact values of widths for some classes of analytic functions in the weighted Bergman space (Q1684596) (← links)
- Bernstein widths for some classes of analytic functions (Q1905301) (← links)
- Optimal approximation of periodic analytic functions with integrable boundary values (Q1908225) (← links)
- \(K\)-functionals and extreme problems of the approximation theory for classes of analytic functions in a circle. I (Q2098830) (← links)
- Best linear approximation methods for some classes of analytic functions on the unit disk (Q2186316) (← links)
- The widths of classes of analytic functions in a disc (Q3056208) (← links)
- (Q4016573) (← links)
- (Q5520897) (← links)
- Best Linear Methods of Approximation of Functions of the Hardy Class H<sub>p</sub> (Q5692117) (← links)
- On the best simultaneous approximation of functions in the Bergman space \(B_2\) (Q6064871) (← links)
- On the best simultaneous approximation in the Bergman space \(B_2\) (Q6084897) (← links)
- On the best polynomial approximation in Hardy space (Q6132635) (← links)
- Sharp Jackson-Stechkin type inequalities in Hardy space \(H_2\) and widths of functional classes (Q6553356) (← links)
- On the best approximation of functions analytic in the disk in the weighted Bergman space \(\mathcal{B}_{2,\mu} \) (Q6638450) (← links)