3 citations · 3 across the 1 of their papers we have counts for
3 papers
math.DG2003★ 3 cited
Minimal Lagrangian 2-tori in CP^2 come in real families of every dimension
Emma Carberry, Ian McIntosh
We show that for every non-negative integer n there is a real n-dimensional family of minimal Lagrangian tori in CP^2, and hence of special Lagrangian cones in C^3 whose link is a…
math.DG2002
Special Lagrangian cones in C^3 and primitive harmonic maps
Ian McIntosh
In this article I show that every special Lagrangian cone in C^3 determines, and is determined by, a primitive harmonic surface in the 6-symmetric space SU_3/SO_2. For cones over t…
math.DG1999
Harmonic tori and generalised Jacobi varieties
Ian McIntosh
This article shows that every non-isotropic harmonic 2-torus in complex projective space factors through a generalised Jacobi variety related to the spectral curve. Each map is com…