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Algebraic Geometry
- T. Willmore
- MathematicsNature
- 1 January 1973
Introduction to Algebraic Geometry.By Serge Lang. Pp. xi + 260. (Addison–Wesley: Reading, Massachusetts, 1972.)
TANGENT AND COTANGENT BUNDLES
- T. Willmore
- Mathematics
- 1 July 1975
of subsets of TM: Note that i) 8 (p;Xp) 2 TM , as p 2M ) there exists (U ; ) 2 S such that p 2 U ; i.e. (p;Xp) 2 TU , and we have TU = 1 (R) 2 : ii) If we de
ne F : TpM ! R by F (Xp) = (Xp(x);…
EXISTENCE AND REGULARITY OF MINIMAL SURFACES ON RIEMANNIAN MANIFOLDS
- T. Willmore
- Mathematics
- 1 May 1982
MANIFOLDS ALL OF WHOSE GEODESICS ARE CLOSED
- T. Willmore
- Mathematics
- 1 October 1979
An introduction to differential geometry
- T. Willmore
- Mathematics
- 1 February 1961
GLOBAL LORENTZIAN GEOMETRY (Pure and Applied Mathematics: a Series of Textbooks and Monographs, 67)
- T. Willmore
- Mathematics
- 1 May 1982
Surfaces in Conformal Geometry
- T. Willmore
- Mathematics
- 1 August 2000
Properties of submanifolds are examined which remain invariantunder a conformal change of metric of the ambiant space. In particular,the Willmore energy functional is discussed as is the…
INTRODUCTION TO MÖBIUS DIFFERENTIAL GEOMETRY (London Mathematical Society Lecture Note Series 300) By UDO HERTRICH-JEROMIN: 413 pp., £29.95/US$45.00 (LMS members' price £22.46/US$33.75), ISBN…
- T. Willmore
- Mathematics
- 1 May 2004
Mean Curvature of Riemannian Immersions
- T. Willmore
- Mathematics
- 1 February 1971
1. Let M and M' denote complete riemannian manifolds of dimension n and m respectively, and suppose that M is compact and oriented. For simplicity we assume that both manifolds and their metrics are…
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