By O. F. G. Schilling
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Additional info for Arithmetical Algebraic Geometry: Proceedings of a Conference Held at Purdue University December 5-7, 1963
7. V. Balan, Moving frames of Riemannian surfaces in GL3 spaces, Algebras, Groups and Geometries, Hadronic Press 17 (2000) 273. 8. M. Souza, J. Spruck and K. Tenenblat, A Bernstein type theorem on a Randers space, Math. Annalen 329 (2004) 291–305. Differential Geometry and its Applications Proc. , in Honour of Leonhard Euler, Olomouc, August 2007 c 2008 World Scientific Publishing Company, pp. I. O. hu We give here necessary and suﬃcient conditions for a quasi–Einstein manifold to be η–Einstein.
2 (Ref. 3). L. Albujer satisﬁes (4). 1 to another non-trivial entire maximal graph in the Lorentzian product H2 × R1 . 1, this example is non-complete. To see it, let w ∈ C ∞ (H2 ) stands for the smooth function deﬁning this entire maximal graph, which we denote by Σ(w). Then, the curve α : (0, 1) → Σ(w) given by α(s) = (0, s, w(0, s)) deﬁnes a divergent curve in Σ(w) with ﬁnite length. As a consequence, Σ(w) is non-complete. The above examples are given in an implicit way, since we do not obtain any explicit expression for the functions which determine both graphs.
International Press). 13. J. P´erez, Parabolicity and minimal surfaces, Proceedings of the 2002 Summer School“The global theory of minimal surfaces” (Clay Mathematical Institute & University of California at Berkeley, MSRI), to appear. Differential Geometry and its Applications Proc. , in Honour of Leonhard Euler, Olomouc, August 2007 c 2008 World Scientific Publishing Company, pp. 35–44 35 Invariant Einstein metrics on certain Stiefel manifolds A. V. G. Nikonorov Rubtsovsk Industrial Institute, ul.
Arithmetical Algebraic Geometry: Proceedings of a Conference Held at Purdue University December 5-7, 1963 by O. F. G. Schilling