proof ch:03-linear-algebra-representations@proof-31

open in the book · parts/02-mathematical-methods/03-linear-algebra-representations.tex:3436

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proof : ch:03-linear-algebra-representations@proof-31prooftheorem 5.79: Spectral theorem for a self-adjoint operator5.79corollary 5.72: Existence of an eigenvalue over ℂ5.72definition 5.41: Adjoint5.41theorem 5.40: Rank–nullity5.40definition 30.20: Pressure and deviatoric stress30.20proposition 30.9: Principal strains30.9theorem 5.80: Simultaneous diagonalization of commuting self-adjoint operators5.80theorem 5.84: Spectral theorem for a real symmetric operator5.84theorem 28.33: Normal modes28.33theorem 29.16: Principal axes29.16

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proves Spectral theorem for a self-adjoint operator declared parts/02-mathematical-methods/03-linear-algebra-representations.tex:3436