[1] U. Abresch: Constant mean curvature tori in terms of elliptic functions. J. Reine Angew. Math. 374 (1987), 169–192. MR 0876223 | Zbl 0597.53003

[2] A. Bobenko: All constant mean curvature tori in ${\mathbb{R}}^3$, $\text{S}^3$, $3$ in terms of theta-functions. Math. Ann. 290 (1991), 209–245. DOI 10.1007/BF01459243 | MR 1109632

[3] J. Dorfmeister, G. Haak: Meromorphic potentials and smooth CMC-surfaces. Math. Z. 224 (1997), 603–640. DOI 10.1007/PL00004295 | MR 1452051

[4] J. Dorfmeister, G. Haak: On constant mean curvature surfaces with periodic metric. Pacific J. Math. 182 (1998), 229–287. DOI 10.2140/pjm.1998.182.229 | MR 1609603

[5] J. Dorfmeister, I. McIntosh, F. Pedit, H. Wu: On the meromorphic potential for a harmonic surface in a $k$-symmetric space. Manuscripta Math. 92 (1997), 143–152. DOI 10.1007/BF02678186 | MR 1428645

[6] J. Dorfmeister, F. Pedit, H. Wu: Weierstrass type representation of harmonic maps into symmetric spaces. Comm. Anal. Geom. 6 (1998), 633–668. DOI 10.4310/CAG.1998.v6.n4.a1 | MR 1664887

[7] J. Dorfmeister, H. Wu: Constant mean curvature surfaces and loop groups. J. Reine Angew. Math. 440 (1993), 43–76. MR 1225957 | Zbl 0779.53004

[8] M. do Carmo: Differential Geometry of Curves and Surfaces. Prentice-Hall, Englewood Cliffs, NJ., 1976. MR 0394451 | Zbl 0326.53001

[9] J. Eells: The surfaces of Delaunay. Math. Intelligencer 9 (1987), 53–57. DOI 10.1007/BF03023575 | MR 0869541 | Zbl 0605.53002

[10] K. Grosse-Braukmann: New surfaces of constant mean curvature. Math. Z. 214 (1993), 527–565. DOI 10.1007/BF02572424 | MR 1248112

[11] K. Grosse-Braukmann, R. Kusner, J. Sullivan: Constant mean curvature surfaces with cylindrical ends. Mathematical Visualization. Algorithms, Applications, and Numerics. International workshop Visualization and mathematics, Berlin, Germany, September 16–19, 1997, Springer, Berlin, 1998, pp. 107–116. MR 1677699

[12] K. Grosse-Braukmann, K. Polthier: Compact constant mean curvature surfaces with lowgenus. Experimental Math. 6 (1997), 13–32. DOI 10.1080/10586458.1997.10504348 | MR 1464579

[13] H. Hopf: Differential Geometry in the Large. Springer, Berlin, 1983. MR 0707850 | Zbl 0526.53002

[14] C. Jaggy: On the classification of constant mean curvature tori in ${\mathbb{R}}^3$. Comment. Math. Helv. 69 (1994), 640–658. DOI 10.1007/BF02564507 | MR 1303230

[15] N. Kapouleas: Complete constant mean curvature surfaces in Euclidean three-space. Ann. of Math. 131 (1990), 239–330. DOI 10.2307/1971494 | MR 1043269 | Zbl 0699.53007

[16] N. Kapouleas: Compact constant mean curvature surfaces in Euclidean three-space. J. Differential Geom. 33 (1991), 683–715. DOI 10.4310/jdg/1214446560 | MR 1100207 | Zbl 0727.53063

[17] N. Kapouleas: Constant mean curvature surfaces constructed by fusing Wente tori. Invent. Math. 119 (1995), 443–518. DOI 10.1007/BF01245190 | MR 1317648 | Zbl 0840.53005

[18] U. Pinkall, I. Sterling: On the classification of constant mean curvature tori. Ann. of Math. 130 (1989), 407–451. DOI 10.2307/1971425 | MR 1014929

[19] B. Smyth: A generalization of a theorem of Delaunay on constant mean curvature surfaces. Statistical Thermodynamics and Differential Geometry of Microstructured Materials, Springer, Berlin, 1993. MR 1226924 | Zbl 0799.53010

[20] I. Sterling, H. Wente: Existence and classification of constant mean curvature multibubbletons of finite and infinite type. Indiana Univ. Math. J. 42 (1993), 1239–1266. DOI 10.1512/iumj.1993.42.42057 | MR 1266092

[21] H. Wente: Counterexample to a conjecture of H. Hopf. Pacific J. Math. 121 (1986), 193–243. DOI 10.2140/pjm.1986.121.193 | MR 0815044 | Zbl 0586.53003

[22] H. Wente: Immersed tori of constant mean curvature in ${\mathbb{R}}^3$. Variational Methods for Free Surface Interfaces., P. Concus, R. Finn (eds.), Springer, New York, 1987, pp. 13–24. MR 0872884

[23] H. Wente: Twisted tori of constant mean curvature in ${\mathbb{R}}^3$. Seminar on New Results in Nonlinear Partial Differential Equations. Vieweg, Braunschweig, 1987, pp. 1–36. MR 0896276

[24] H. Wu: On the dressing action of loop groups on constant mean curvature surfaces. Tohoku Math. J. 49 (1997), 599–621. DOI 10.2748/tmj/1178225065 | MR 1478919 | Zbl 0912.53010

[25] H. Wu: A simple way for determining the normalized potentials for harmonic maps. Ann. Global Anal. Geom. 17 (1999), 189–199. DOI 10.1023/A:1006556302766 | MR 1675409 | Zbl 0954.58017

[26] H. Wu: A new characterization of normalized potentials in dimension two. Results Math. 36 (1999), 184–194. DOI 10.1007/BF03322110 | MR 1706520 | Zbl 0946.58017