Carberry, E. and Mcintosh, I. (2003) Minimal Lagrangian 2-tori in CP^2 come in real families of every dimension. Journal of the London Mathematical Society, 69 (2). pp. 531-544. ISSN 1469-7750Full text not available from this repository.
It is shown that for every non-negative integer n, there is a real n-dimensional family of minimal Lagrangian tori in CP2, and hence of special Lagrangian cones in C3 whose link is a torus. The proof utilises the fact that such tori arise from integrable systems, and can be described using algebro-geometric (spectral curve) data.
|Institution:||The University of York|
|Academic Units:||The University of York > Mathematics (York)|
|Depositing User:||York RAE Import|
|Date Deposited:||09 Feb 2009 10:28|
|Last Modified:||09 Feb 2009 10:28|