[2.1] 
Wohlgemuth, M.
Highergenus minimal surfaces by growing handles out of a catenoid

[2.2] 
Lifschitz, A.
Essential spectrum and local stability condition in hydrodynamics

[2.3] 
Evans, L. C. & Spruck, J.
Motion of level sets by mean curvature III

[2.4] 
Hoffman, D.
Some basic facts, old and new, about triply periodic embedded minimal surfaces
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[2.5] 
Hoffman, D., Karcher, H. & Rosenberg, H.
Embedded minimal annuli in R^{3} bounded by a pair of straight lines
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dvi
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[2.6] 
Turkington, B., Eydeland, A., Lifschitz, A. & Spruck, J.
Multiconstrained variational problems in magnetohydrodynamics I: equilibrium
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[2.7] 
Lifschitz, A., Turkington, B., Spruck, J. & Eydeland, A.
Multiconstrained variational problems in magnetohydrodynamics II: slow evolution
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dvi

[2.8] 
Hoffman, D., Rosenberg, H. & Spruck, J.
Boundary value problems for surfaces of constant gauss curvature
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[2.9] 
Spruck, J. & Yang, Y.
On multivortices in the electroweak theory I: existence of periodic solutions

[2.10] 
Spruck, J. & Yang, Y.
On multivortices in the electroweak theory II: existence of Bogomol'nyi solutions in R^{2}
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[2.11] 
Anderson, D. M., Bellare, J., Hoffman, J., Hoffman, D., Gunther, J. & Thomas, E. L.
Algorithms for the computer simulation of 2d projection from structures determined by dividing surfaces
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[2.12] 
Hoffman, D.
Computing minimal surfaces with and without conformal representation
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[2.13] 
Guan, B. & Spruck, J.
Interior gradient estimates for solutions of prescribed curvature equations of parabolic type

[2.14] 
Fang, Y.
Complete minimal surfaces of finite total

[2.15] 
Morris, B. C.
Variational study of interstellar magnetic gas clouds: theory, modeling and computation

[2.16] 
Korevaar, N. & Kusner, R.
The structure of constant mean curvature embeddings in Euclidean 3space
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[2.17] 
Kusner, R.
A maximum principle at infinity and the topology of complete embedded surfaces with constant mean curvature

[2.18] 
Korevaar, N., Kusner, R., Meeks III, W. H. & Solomon, B.
Constant mean curvature surfaces in hyperbolic space
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[2.19] 
Hoffman, J.
A visual programming system and image synthesis application

[2.20] 
Spruck, J. & Yang, Y.
Topological solutions in the selfdual ChernSimons theory

[2.21] 
Guan, B. & Spruck, J.
Interior gradient estimates for solutions of prescribed curvature equations of parabolic type

[2.22] 
Wei, F.
The existence and topology of properly embedded minimal surfaces in R^{3}

[2.23] 
Whitaker, N.
Numerical solution of the HeleShaw equations using the point vortex method
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dvi
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[2.24] 
Meeks III, W. H., Earp, R., Brito, F. & Rosenberg, H.
Structure theorems for constant mean curvature surfaces bounded by a convex planar curve
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[2.25] 
Meeks III, W. H. & White, B.
Minimal surfaces bounded by convex curves in parallel planes
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[2.26] 
Meeks III, W. H. & Frohman, C.
The topological uniqueness of complete oneended minimal surfaces and Heegaard surfaces in R^{3}
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[2.27] 
Meeks III, W. H. & Rosenberg, H.
The geometry of periodic minimal surfaces

[2.28] 
Meeks III, W. H. & White, B.
The space of minimal annuli bounded by an extremal pair of planar curves
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[2.29] 
Meeks III, W. H. & Frohman, C.
The ordering theorem for the ends of properly embedded minimal surfaces
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[2.30] 
Meeks III, W. H. & Rosenberg, H.
The geometry and conformal structure of properly embedded minimal surfaces of finite topology in R^{3}
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[2.31] 
Wei, F.
The existence and uniqueness of properly embedded doubly periodic minimal surfaces

[2.32] 
Rosenberg, H.
Hypersurfaces of constant curvature in space forms
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[2.33] 
Guan, B. & Spruck, J.
Boundary value problems on $S^n$ for surfaces of constant gauss curvature

[2.34] 
Baginski, F. E.
The computation of oneparameter families of bifurcating elastic surfaces
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[2.35] 
Hoffman, J.
MESH: a program for generating parametric surfaces using an adaptive mesh

[2.36] 
Oliver, D. M.
The GANG video distributed video services

[2.37] 
Oliver, D. M.
Scientific visualization: work in progress at gang

[2.38] 
Oliver, D. M.
The GANG message service

[2.39] 
Romon, P.
A rigidity theorem for Riemann's minimal surfaces
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[2.40] 
Kusner, R.
The number of faces of a minimal foam
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