1 Orthogonal Projections - LSU Math
1 Orthogonal Projections We shall study orthogonal projections onto closed subspaces of H. In summary, we show: • If X is any closed subspace of H then there is a bounded linear operator P : H → H such that P = X and each element x can be written unqiuely as a sum a + b, with a ∈ Im(P) and b ∈ ker(P); explicitly, a = Px and b = x − Px.
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