Minimal Lagrangian submanifolds of Lorentzian complex space forms with constant sectional curvature
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We study Lagrangian immersions \(M^n_1\) into Lorentzian complex indefinite space forms \(\tilde M^n_1(4 \tilde c), \tilde c \ne 0\) and classify all such immersions which are minimal and have constant curvature \(c \ne \tilde c\).
KeywordsSectional Curvature Complex Space Space Form Lagrangian Submanifolds Constant Sectional Curvature
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