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The geometry of Grassmannian manifolds and Bernstein type theorems …
Sep 29, 2011 · View a PDF of the paper titled The geometry of Grassmannian manifolds and Bernstein type theorems for higher codimension, by J. Jost and 1 other authors
The Geometry of Grassmannian manifolds and Bernstein type theorems …
Oct 31, 2013 · The Geometry of Grassmannian manifolds and Bernstein type theorems for higher codimension . ANNALI SCUOLA NORMALE SUPERIORE - CLASSE DI SCIENZE, 16 (1), 1 …
Bernstein type theorems for higher codimension - Springer
We show a Bernstein theorem for minimal graphs of arbitrary dimension and codimension under a bound on the slope that improves previous results and is independent of the dimension and …
The geometry of Grassmannian manifolds and Bernstein- Type theorems …
Sep 29, 2011 · Consequently, this enables us to obtain substantially stronger Bernstein type theorems in higher codimension than previously known.
The geometry of Grassmannian manifolds and Bernstein type theorems …
Using this local convex geometry of Grassmann manifolds and advanced harmonic map regularity theory to overcome the indicated technical difficulties, Hildebrandt-Jost-Widman obtained …
The Geometry of Grassmannian manifolds and Bernstein type theorems …
Mar 31, 2016 · The Geometry of Grassmannian manifolds and Bernstein type theorems for higher codimension
THE GEOMETRY OF GRASSMANNIAN MANIFOLDS AND BERNSTEIN TYPE THEOREMS FOR HIGHER CODIMENSION JOST, Y. L. XIN AND LIN Abstract. We identify a region W1 in …
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1-Jost - SNS
Using this local convex geometry of Grassmann manifolds and advanced harmonic map regularity theory to overcome the indicated technical difficulties, Hildebrandt-Jost-Widman obtained …
(PDF) Bernstein type theorems for higher codimension
In this paper, we prove a new gradient estimate for minimal graphs defined on domains of a complete manifold with Ricci curvature bounded from below.
(PDF) Bernstein Type Theorems for Higher Codimension
Jan 12, 1999 · We show a Bernstein theorem for minimal graphs of arbitrary dimension and codimension under a bound on the slope that improve previous results and is independent of …