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[1] Anthony Weaver. Discrete Groups and Riemann Surfaces. Contemporary Mathematics 639 (2015) 129-159.
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[2] The theorems of Riemann-Roch, Abel, and Jacobi. Graduate Studies in Mathematics 154 (2014) 269-304.
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[3] Harmonic functions. Graduate Studies in Mathematics 154 (2014) 85-127.
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[4] From $i$ to $z$: The basics of complex analysis. Graduate Studies in Mathematics 154 (2014) 1-39.
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[5] From $z$ to the Riemann mapping theorem: Some finer points of basic complex analysis. Graduate Studies in Mathematics 154 (2014) 41-84.
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[6] Analytic continuation, covering surfaces, and algebraic functions. Graduate Studies in Mathematics 154 (2014) 179-224.
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[7] Review of some basic background material. Graduate Studies in Mathematics 154 (2014) 353-369.
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[8] Wilhelm Schlag. A Course in Complex Analysis and Riemann Surfaces. Graduate Studies in Mathematics 154 (2014) MR MR3186310.
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[9] Riemann surfaces: Definitions, examples, basic properties. Graduate Studies in Mathematics 154 (2014) 129-178.
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[10] Differential forms on Riemann surfaces. Graduate Studies in Mathematics 154 (2014) 225-267.
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[11] Uniformization. Graduate Studies in Mathematics 154 (2014) 305-351.
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[12] The theorems of Riemann-Roch, Abel, and Jacobi. Graduate Studies in Mathematics 154 (2014) 269-304.
Book volume table of contents
View Article: PDF

[13] Harmonic functions. Graduate Studies in Mathematics 154 (2014) 85-127.
Book volume table of contents
View Article: PDF

[14] From $i$ to $z$: The basics of complex analysis. Graduate Studies in Mathematics 154 (2014) 1-39.
Book volume table of contents
View Article: PDF

[15] From $z$ to the Riemann mapping theorem: Some finer points of basic complex analysis. Graduate Studies in Mathematics 154 (2014) 41-84.
Book volume table of contents
View Article: PDF

[16] Analytic continuation, covering surfaces, and algebraic functions. Graduate Studies in Mathematics 154 (2014) 179-224.
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View Article: PDF

[17] Review of some basic background material. Graduate Studies in Mathematics 154 (2014) 353-369.
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View Article: PDF

[18] Wilhelm Schlag. A Course in Complex Analysis and Riemann Surfaces. Graduate Studies in Mathematics 154 (2014) MR MR3186310.
Book volume table of contents

[19] Riemann surfaces: Definitions, examples, basic properties. Graduate Studies in Mathematics 154 (2014) 129-178.
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View Article: PDF

[20] Differential forms on Riemann surfaces. Graduate Studies in Mathematics 154 (2014) 225-267.
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View Article: PDF

[21] Uniformization. Graduate Studies in Mathematics 154 (2014) 305-351.
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[22] Antonio Alarcón and Francisco J. López. On harmonic quasiconformal immersions of surfaces in $\mathbb{R}^3$. Trans. Amer. Math. Soc. 365 (2013) 1711-1742.
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[23] M. Goldstein and W. H. Ow. A characterization of harmonic Arakelyan sets . Proc. Amer. Math. Soc. 119 (1993) 811-816. MR 1149971.
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[24] Thomas Bagby. A Runge theorem for harmonic functions on closed subsets of Riemann surfaces . Proc. Amer. Math. Soc. 103 (1988) 160-164. MR 938662.
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[25] Peter W. Jones II. Some problems in complex analysis. Math. Surveys Monogr. 21 (1986) 105-108.
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[26] Shigeo Segawa and Toshimasa Tada. Martin compactifications and quasiconformal mappings . Proc. Amer. Math. Soc. 93 (1985) 242-244. MR 770529.
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[27] Alan McConnell. Erratum to: ``A simple proof of Rad\'o's theorem'' . Proc. Amer. Math. Soc. 88 (1983) 753. MR 702314.
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[28] C. David Minda. Domain Bloch constants . Trans. Amer. Math. Soc. 276 (1983) 645-655. MR 688967.
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[29] Alan McConnell. A simple proof of Rad\'o's theorem . Proc. Amer. Math. Soc. 85 (1982) 673-674. MR 660627.
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[30] Cecilia Y. Wang. Stiffness of harmonic functions . Proc. Amer. Math. Soc. 77 (1979) 103-106. MR 539639.
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