MAT257Y1
UTSGAnalysis II
Topology of R^n; compactness, functions and continuity, extreme value theorem. Derivatives; inverse and implicit function theorems, maxima and minima, Lagrange multipliers. Integration; Fubini's theorem, partitions of unity, change of variables. Differential forms. Manifolds in R^n; integration on manifolds; Stokes' theorem for differential forms and classical versions. Some topics may vary year-to-year.
View full details on the UofT Academic CalendarPrereq: ( MAT158H1, MAT159H1)/ MAT157Y1/ ( MAT157H5, MAT159H5)/ MAT157Y5, MAT247H1/ MAT247H5Breadth: Physical & Mathematical Universes
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Course Info
DepartmentMAT
CampusUTSG (St. George)
Level200
Hours72L/48T
BreadthPhysical & Mathematical Universes
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