Document Library: Hoffman, D.


[1.1] Callahan, M., Hoffman, D. & Hoffman, J.
Computer graphics tools for the study of minimal surfaces

[1.2] Callahan, M., Hoffman, D. & Meeks III, W. H.
Embedded minimal surfaces with an infinite number of ends

[1.3] Hoffman, D. & Meeks III, W. H.
The global theory of properly embedded minimal surfaces

[1.17] Thomas, E. L., Anderson, D. M., Henkee, C. S. & Hoffman, D.
Periodic area minimizing surfaces in block copolymers

[1.21] Hoffman, D. & Meeks III, W. H.
Embedded minimal surfaces of finite topology

[1.22] Hoffman, D. & Meeks III, W. H.
The strong halfspace theorem for minimal surfaces

[1.23] Hoffman, D. & Meeks III, W. H.
A variational approach for the existence of embedded minimal surfaces

[1.26] Hoffman, D. & Meeks III, W. H.
The asymptotic behavior of properly embedded minimal surfaces of finite topology

[1.27] Callahan, M., Hoffman, D. & Meeks III, W. H.
The structure of singly-periodic minimal surfaces

[1.31] Hoffman, D.
New examples of singly-periodic minimal surfaces and their qualitative behavior
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[1.32] Hoffman, D. & Meeks III, W. H.
Limits of minimal surfaces and Scherk's second surface

[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 R3 bounded by a pair of straight lines
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[2.8] Hoffman, D., Rosenberg, H. & Spruck, J.
Boundary value problems for surfaces of constant gauss curvature
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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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[3.2] Hoffman, D., Wei, F. & Karcher, H.
Adding handles to the helicoid
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[3.6] Hoffman, D. & Karcher, H.
Complete embedded minimal surfaces of finite total curvature
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[3.8] Gido, S. P., Gunther, J., Thomas, E. L. & Hoffman, D.
Lamellar diblock copolymer grain boundary morphology I: twist boundary characterization

[3.13] Hoffman, D. & Rossman, W.
Limit surfaces of Riemann examples
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[3.16] Hoffman, D., Karcher, H. & Wei, F.
The genus-one helicoid and the minimal surfaces that led to its discovery
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[3.20] Callahan, M., Hoffman, D. & Karcher, H.
A family of singly-periodic minimal surfaces invariant under a screw motion
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