Hyperseeing, Hypersculptures, Knots, and Minimal Surfaces

Nathaniel A. Friedman

Displaying similar documents to “Hyperseeing, Hypersculptures, Knots, and Minimal Surfaces”

Higher dimensional simple knots and minimal Seifert surfaces.

Eva Bayer-Fluckiger (1983)

Commentarii mathematici Helvetici

Similarity:

Incompressible surfaces in 2-bridge knot complements.

A. Hatcher, W. Thurston (1985)

Inventiones mathematicae

Similarity:

Surfaces with boundary in alternating knot exteriors.

W.W. Menasco, M.B. Thistlethwaite (1992)

Journal für die reine und angewandte Mathematik

Similarity:

Minkowski minimal surfaces in $ℝ_{1}^{3}$ with minimal focal surfaces.

Manhart, Friedrich (2009)

Beiträge zur Algebra und Geometrie

Similarity:

Bounded, separating, incompressible surfaces in knot manifolds.

P.B. Shalen, M. Culler (1984)

Inventiones mathematicae

Similarity:

Coincidence set of minimal surfaces for the thin obstacle.

Ioannis Athanasopoulos (1983)

Manuscripta mathematica

Similarity:

Embedded minimal surfaces derived from Scherk's Examples.

H. Karcher (1988)

Manuscripta mathematica

Similarity:

Embedded minimal surfaces with an infinite number of ends.

M. Callahan, D. Hoffman, W.H. Meeks (1989)

Inventiones mathematicae

Similarity:

Numerical finiteness results for minimal surfaces in three-dimensional space forms.

Nowak, Ivo (1997)

Experimental Mathematics

Similarity:

The strong halfspace theorem for minimal surfaces.

D. Hoffman, W.H. III. Meeks (1990)

Inventiones mathematicae

Similarity:

Alessio Figalli's contributionsto nonlocal minimal surfaces

Serena Dipierro, Enrico Valdinoci (2019)

Matematica, Cultura e Società. Rivista dell'Unione Matematica Italiana

Similarity:

Alessio has produced in his very intense career an extraordinary number of outstanding results in an impressive variety of topics. Among the multifold research lines in which he acted as a trailblazer, the one focused on nonlocal minimal surfaces offered an excellent opportunity for Alessio to pioneer some of the first settlements in a brand new subject of investigation and pave the way to a broad spectrum of future research.

The Existence of Embedded Minimal Surfaces and the Problem of Uniqueness.

Shing-Tung Yau, William W. Meeks (1982)

Mathematische Zeitschrift

Similarity:

Minimal degree sequence for 2-bridge knots

Prabhakar Madeti, Rama Mishra (2006)

Fundamenta Mathematicae

Similarity:

We discuss polynomial representations for 2-bridge knots and determine the minimal degree sequence for all such knots. We apply the connection between rational tangles and 2-bridge knots.