Spectrahedron

In convex geometry, a spectrahedron is a shape that can be represented as a linear matrix inequality. Alternatively, the set of $n \times n$ positive semidefinite matrices forms a convex cone in $R$ , and a spectrahedron is a shape that can be formed by intersecting this cone with a linear affine subspace.

单词	Spectrahedron
释义	Spectrahedron 英语百科 Spectrahedron In convex geometry, a spectrahedron is a shape that can be represented as a linear matrix inequality. Alternatively, the set of $n \times n$ positive semidefinite matrices forms a convex cone in $R$ , and a spectrahedron is a shape that can be formed by intersecting this cone with a linear affine subspace.
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