MATH 564 - Advanced Real Analysis 1. |

Review of theory of measure and integration; product measures, Fubini's theorem; Lp spaces; basic principles of Banach spaces; Riesz representation theorem for C(X); Hilbert spaces; part of the material of MATH 565 may be covered as well.
Fall Prerequisites: MATH 354, MATH 355 or equivalents 4.000 Credit hours Schedule Types: Lecture, Final Exam, Midterm Exam Faculty of Science Mathematics and Statistics Department Restrictions: May not be enrolled in one of the following Faculties: Faculty of Dentistry Faculty of Medicine School of Continuing Studies |

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