New calibrating forms for minimal graphs in arbitrary codimension are constructed as Gauss-map pullbacks of tautological forms on the Grassmannian, with comass bounded by two-dilation inequalities on singular values, implying area-minimization when the bound is at most one.
Bryant, Do minimal submanifolds minimize area locally?, July 23
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Calibrating Forms for Minimal Graphs in Arbitrary Codimension
New calibrating forms for minimal graphs in arbitrary codimension are constructed as Gauss-map pullbacks of tautological forms on the Grassmannian, with comass bounded by two-dilation inequalities on singular values, implying area-minimization when the bound is at most one.