Methods of Hilbert Spaces 1100-MPH
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Course coordinators
Prerequisites (description)
Linear algebra, calculus, theory of the integral
Learning outcomes
knowledge of the basics of the theory of Hilbert spaces, operators on Hilbert spaces and their applications
Assessment criteria
midterm exam and final oral exam
Bibliography
Krzysztof Maurin - Methods of Hilbert spaces
Walter Rudin - Principles of mathematical analysis
Walter Rudin - Real and complex analysis
Barry Simon, Michael Reed - Methods of modern mathematical physics I
Kosaku Yosida - Functional analysis