Approximation with Rational Interpolants in $$A^{-\infty }(D)$$ A - ∞ ( D ) for Dini Domains
Author:
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,Computational Theory and Mathematics,Analysis
Link
http://link.springer.com/article/10.1007/s40315-016-0187-6/fulltext.html
Reference20 articles.
1. Abanin, A.V., Khoi, L.H.: Dual of the function algebra $${A}^{-\infty }({D})$$ A - ∞ ( D ) and representation of functions in Dirichlet series. Proc. Am. Math. Soc. 138(10), 3623–3635 (2010)
2. Abanin, A.V., Khoi, L.H.: Mutual dualities between $${A}^{-\infty }({\Omega })$$ A - ∞ ( Ω ) and $${A}^{\infty }(\tilde{{\Omega }})$$ A ∞ ( Ω ~ ) for lineally convex domains. Complex Var. Elliptic Equations 58(11), 1615–1632 (2013)
3. Abanin, A.V., Khoi, L.H.: Cauchy transformation and mutual dualities between $${A}^{-\infty }({\Omega })$$ A - ∞ ( Ω ) and $${A}^{\infty }(\complement {\Omega })$$ A ∞ ( ∁ Ω ) for Carathéodory domains. Bull. Belg. Math. Soc. Simon Stevin 23(1), 87–102 (2016)
4. Abanin, A.V., Khoi, L.H., Nalbandyan, Y.S.: Minimal absolutely representing systems of exponentials for $${A}^{-\infty }({\Omega })$$ A - ∞ ( Ω ) . J. Approx. Theory 163, 1534–1545 (2011)
5. Aikawa, H.: Boundary Harnack principle and Martin boundary for a uniform domain. J. Math. Soc. Jpn. 53(1), 119–145 (2001)
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1. Extremal quasiconformality vs bounded rational approximation;Journal of Mathematical Sciences;2019-11-28
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