Pages that link to "Item:Q268419"
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The following pages link to On the existence of compacta of minimal capacity in the theory of rational approximation of multi-valued analytic functions (Q268419):
Displaying 12 items.
- Inverse polynomial images are always sets of minimal logarithmic capacity (Q312711) (← links)
- An analog of Gonchar's theorem for the \(m\)-point version of Leighton's conjecture (Q338491) (← links)
- Method of interior variations and existence of \(S\)-compact sets (Q461031) (← links)
- The capacity of the rational preimage of a compact set (Q520600) (← links)
- On singular points of meromorphic functions determined by continued fractions (Q722170) (← links)
- On the Van Vleck theorem for limit-periodic continued fractions of general form (Q1701881) (← links)
- On a new approach to the problem of distribution of zeros of Hermite-Padé polynomials for a Nikishin system (Q1798082) (← links)
- Variation of the equilibrium energy and the \(S\)-property of stationary compact sets (Q2880054) (← links)
- The Gonchar-Stahl $ \rho^2$-theorem and associated directions in the theory of rational approximations of analytic functions (Q2957854) (← links)
- Golubev sums: a theory of extremal problems like the analytic capacity problem and of related approximation processes (Q4509521) (← links)
- Continued fractions with limit periodic coefficients (Q4568578) (← links)
- Existence of compact sets with minimum capacity in problems of rational approximation of multivalued analytic functions (Q4979758) (← links)
