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Functional Calculus: Operator Definition and Properties
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Related lectures (32)
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Linear Operators: Quantum Mechanics and Linear Algebra
Explores the role of linear operators in Quantum Mechanics and linear algebra, emphasizing eigenvalues and basis transformations.
Normed Spaces
Covers normed spaces, dual spaces, Banach spaces, Hilbert spaces, weak and strong convergence, reflexive spaces, and the Hahn-Banach theorem.
Unitary Group and Spectral Types
Covers the proof of unitary group uniqueness and spectral types.
Dynamical Approaches to Spectral Theory of Operators
Explores dynamical approaches to the spectral theory of operators, focusing on self-adjoint operators and Schrödinger operators with dynamically defined potentials.
Crash Course on Quantum Mechanics
Offers a crash course on quantum mechanics, covering vector spaces, superposition, observables, and self-adjoint operators.
Compositions and adjoints of unbounded operators
Covers the fundamental concepts of unbounded operators and their adjoints, exploring auto-adjoint and normal operators.
Measurement: Quantum State and Observables
Discusses measurement in Quantum Mechanics, focusing on state vectors, observables, eigenvalues, and probabilities.
Hermitian Operators and Spectral Theorem
Explores Hermitian operators, auto-adjoint properties, and spectral theorems in Hermitian spaces.
Dual Spaces: Definitions and Properties
Covers the definitions and properties of dual spaces and linear operators.
Functional Analysis I: Spectral Theorem
Covers the spectral theorem, orthanormal sequences, and bounded linear operators in Hilbert spaces.