ࡱ> 8:567[0bjbj `;ΐΐ '''8_'K>=======$=AC\=nu"nn=>!!!nt=!n=!!L9l;p8t':=>0K>2::;D;D4l;l;;D.<L6!,E)==!XK>nnnn;D : Mutah University Detailed Syllabus Form  First : Course Information: Course Number: 0301712 Course Title: Functional Analysis  Credit Hours: 3 hoursCollege: Faculty of SciencePre-requisite : Department: Math. & Statistics.Instructor: Prof. Dr Rateb AlbtoushSemester Academic Year:1st/2016- 2017 . The time of the lecture: Monday- Wednesday 2-3:30  Office Hours: Monday-Wednesday 1-2  Second: General Course Description Metric spaces: elements of topology; compactness; completeness; contraction mapping principle; theorems on continuity & compactness. Normed, Banach & Hilbert spaces: strong & weak convergence; orthogonal systems; orthogonal complements; projection theorem, linear functionals, Riesz representation theorem. General topological spaces. Bounded operators on Hilbert spaces. Dual of a Hilbert space. Adjoin operator, self-adjoint operators, unitary operators. Applications. Weak convergence on Hilbert spaces. Banach-Alaoglu's theorem.Introduction to spectral theory. Compact operators. Spectral theorem for self-adjoint compact operators on Hilbert spaces. Hilbert-Schmidt operators. Functions of operators.Introduction to the theory of unbounded operators. Linear differential operators. Third: Course Objectives By the end of this course, students should be able to: describe properties of normed linear spaces and construct examples of such spaces extend basic notions from calculus to metric spaces and normed vector spaces state and prove theorems about finite dimensionality in normed vector spaces state and prove the Cauchy-Swartz Inequality and apply it to the derivation of other inequalities distinguish pointwise and uniform convergence prove that a given space is a Hilbert spaces or a Banach Spaces describe the dual of a normed linear space apply orthonormality to Fourier series expansions of functions state and prove the Hahn-Banach theorem. Fourth: Expected Learning Outcomes At the end of the course you should know the main definitions and the main theorems for the topics we cover, why the definitions and theorems are formulated in the way that they are, and what they mean. You should also know the proofs for the main theorems (or at least outlines of the key ideas for some proofs), as well as the kinds of reasoning that go into these proofs. Thecourse aims to introduce students to a rigorous examination of the foundations of Functional Analysis, as well as some basic concepts of Functional Analysis. Fifth : Course Plan Distribution & Learning Resources Learning Resources Topics to be CoveredWeek No.Review of some concepts from metric spaces, NORMED SPACES: Definitions and properties.Examples.BANACH SPACES: Complete normed spaces, Equivalent norms.Comactness and finite dimension, linear operatiors. Properties, bounded linear operatiors. Linear functionals, properties, dual spaces.HILBERT SPACES:Definitions and properties, parallelogram, orthogonal complements, direct sum.Orthogonal projections, orthogonal sets, Rieszs Theorem. Bounded operatiors Self adjoint operators, Unitary operators, normal operators.FUNDAMENTAL THEOREMS: Hahn-Banach extension theorems.Consequences of Hahn-Banach extension theorems, Principle of uniform boundedness.Open mapping and closed graph theorems, examples.FIXED POINT THEOREMS:Spectrum of linear operators, properties.SSPECTRAL THEORY:Spectrum of linear operators, properties.S pectral Radius, spectral mapping theorem.Review and final exam. Sixth : Teaching Strategies and Methods Teaching Strategies and MethodsNo Lecture by Instructor (and what else can we do!)1Student reports by individuals2Class discussions conducted by a student or student committee3Presentation by a panel of instructors or students4Textbook assignments5 Seventh : Methods of Assessment Proportion of Final EvaluationEvaluation Methods of Week & DateNo.30%First examAt the end of 6th week1.30%Second examAt the end of 12th week2.40%Final examAt the end of 16th week3.4.56(100%)Total Eighth : Required Textbooks - Primary Textbook: The reading list will include but is not limited to the following texts. 1. E. Kreyszig, Introductory Functional Analysis with Applications, John Wiley & sons 2. Schwartz, Linear Operators, General Theory ,N. Dunford and J. T. 3 .Introduction to Real Analysis by R. G. Bartle and D. R. Sherbert , third edition 4. Principles of Mathematical Analysis by Walter Rudin. , third edition - Secondary References 5. mathematical Analysis by Tom Apostol , second edition . 6. Functional Analysis, F. Riesz and B. Sz.-Nagy, Dover (1990). 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