讽刺 发表于 2025-3-30 09:54:35
Diagnostik sprachlicher Kompetenz, . Here interpolation was studied both as a tool and for its own sake. Constructing explicit interpolation formulas, Pfluger and others, notably N. Levinson, obtained very precise results; for details, see the books by R.P. Boas and B. Ya. Levin .BULLY 发表于 2025-3-30 14:19:00
Vom Zusammenhalt der Sprache im Sprechenm the number of fixed points of . is at most 2. + 2. This result has in recent years been generalized to non-compact Riemann surfaces (cf. for . = 0 and , for . ≥ 0). Our paper contains new proofs of that fact.削减 发表于 2025-3-30 17:08:29
Cross-ratios and Schwarzian Derivatives in Rn, have been favorably received. For some time I had hoped to improve on the results of the paper, but as years went by my research took a different direction, and it became implausible that I would add anything significant to the paper as it stands.现代 发表于 2025-3-31 00:31:38
Conformal Mappings onto Nonoverlapping Regions, = |.(0)| the . of . with respect to .. Roughly speaking, our problem is to find . functions . which map the disk conformally onto nonoverlapping regions .. whose union has prescribed transfinite diameter ., with the centers .. as far apart as possible and the inner radii |..| as large as possible.蘑菇 发表于 2025-3-31 01:06:50
On Wiener Conditions for minimally thin and rarefied Sets, sup .(.), . → ., . ∈ .. If . is non-positive on ∂. and sup..(.)/.. < ∞, it is known that.where the exceptional set . is minimally thin at infinity in . (cf. ) and the exceptional set . is rarefied at infinity in . (cf. ).facilitate 发表于 2025-3-31 08:14:13
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Konforme Verheftung und logarithmisches Potential, des logarithmischen Potentials in Verbindung gebracht werden kann. Schon 1960 hat H. Grunsky auf einen solchen Zusammenhang hingewiesen. In der vorliegenden Note berichten wir kurz über einen andern von der konformen Verheftung zum logarithmischen Potential führenden Weg.Opponent 发表于 2025-3-31 17:48:28
,Interpolation by Entire Functions in ℂ — another Look, . Here interpolation was studied both as a tool and for its own sake. Constructing explicit interpolation formulas, Pfluger and others, notably N. Levinson, obtained very precise results; for details, see the books by R.P. Boas and B. Ya. Levin .赞美者 发表于 2025-3-31 22:54:05
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