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 Title
Brief excursion into the mathematical theory of mixed finite element methods
 Description
 Lecture notes on the mathematical theory of mixed finite element methods are provided. The notes were prepared to accompany a course given by Endre Suli at the Mathematical Institute, University of Oxford, England.
 Publisher
 Mathematical Institute, University of Oxford
 http://www.maths.ox.ac.uk/system/files/coursematerial/2013/2799/1/Mixed_FEM_Lecture_Notes_Endre_Suli.pdf

 Title
Complex analysis, Chapter 10: Poles, residues and all that
 Description
 This book contains chapters on complex numbers, complex functions, elementary functions, integration, Cauchy's Theorem, harmonic functions, series, Taylor and Laurent series, poles, residues and argument principle.
 http://people.math.gatech.edu/~cain/winter99/complex.html

 Title
Complex analysis, Chapter 11: Argument principle
 Description
 This book contains chapters on complex numbers, complex functions, elementary functions, integration, Cauchy's Theorem, harmonic functions, series, Taylor and Laurent series, poles, residues and argument principle.
 http://people.math.gatech.edu/~cain/winter99/complex.html

 Title
Complex analysis, Chapter 1: Complex numbers
 Description
 This book contains chapters on complex numbers, complex functions, elementary functions, integration, Cauchy's Theorem, harmonic functions, series, Taylor and Laurent series, poles, residues and argument principle.
 http://people.math.gatech.edu/~cain/winter99/complex.html

 Title
Complex analysis, Chapter 2: Complex functions
 Description
 This book contains chapters on complex numbers, complex functions, elementary functions, integration, Cauchy's Theorem, harmonic functions, series, Taylor and Laurent series, poles, residues and argument principle.
 http://people.math.gatech.edu/~cain/winter99/complex.html

 Title
Complex analysis, Chapter 3: Elementary functions
 Description
 This book contains chapters on complex numbers, complex functions, elementary functions, integration, Cauchy's Theorem, harmonic functions, series, Taylor and Laurent series, poles, residues and argument principle.
 http://people.math.gatech.edu/~cain/winter99/complex.html

 Title
Complex analysis, Chapter 4: Integration
 Description
 This book contains chapters on complex numbers, complex functions, elementary functions, integration, Cauchy's Theorem, harmonic functions, series, Taylor and Laurent series, poles, residues and argument principle.
 http://people.math.gatech.edu/~cain/winter99/complex.html

 Title
Complex analysis, Chapter 5: Cauchy's Theorem
 Description
 This book contains chapters on complex numbers, complex functions, elementary functions, integration, Cauchy's Theorem, harmonic functions, series, Taylor and Laurent series, poles, residues and argument principle.
 http://people.math.gatech.edu/~cain/winter99/complex.html

 Title
Complex analysis, Chapter 6: More integration
 Description
 This book contains chapters on complex numbers, complex functions, elementary functions, integration, Cauchy's Theorem, harmonic functions, series, Taylor and Laurent series, poles, residues and argument principle.
 http://people.math.gatech.edu/~cain/winter99/complex.html

 Title
Complex analysis, Chapter 7: Harmonic functions
 Description
 This book contains chapters on complex numbers, complex functions, elementary functions, integration, Cauchy's Theorem, harmonic functions, series, Taylor and Laurent series, poles, residues and argument principle.
 http://people.math.gatech.edu/~cain/winter99/complex.html

 Title
Complex analysis, Chapter 8: Series
 Description
 This book contains chapters on complex numbers, complex functions, elementary functions, integration, Cauchy's Theorem, harmonic functions, series, Taylor and Laurent series, poles, residues and argument principle.
 http://people.math.gatech.edu/~cain/winter99/complex.html

 Title
Complex analysis, Chapter 9: Taylor and Laurent series
 Description
 This book contains chapters on complex numbers, complex functions, elementary functions, integration, Cauchy's Theorem, harmonic functions, series, Taylor and Laurent series, poles, residues and argument principle.
 http://people.math.gatech.edu/~cain/winter99/complex.html

 Title
Complex analysis, Contents
 Description
 This book contains chapters on complex numbers, complex functions, elementary functions, integration, Cauchy's Theorem, harmonic functions, series, Taylor and Laurent series, poles, residues and argument principle.
 http://people.math.gatech.edu/~cain/winter99/complex.html

 Title
Introduction to real analysis
 Description
 This book includes real numbers, differential calculus of functions of one variable, integral calculus of functions of one variable, infinite sequences and series, realvalued functions of several variables, vectorvalued functions of several variables, integrals of functions of several variables and metric spaces. Two supplements to this book are available as separate documents.
 http://digitalcommons.trinity.edu/mono/7/

 Title
Introduction to real analysis, Supplement I: Functions defined by improper integrals
 Description
 This document supplements Section 3.4 Improper Integrals of the book Introduction to Real Analysis by Williams F. Trench.
 http://digitalcommons.trinity.edu/cgi/viewcontent.cgi?filename=0&article=1006&context=mono&type=additional

 Title
Introduction to real analysis, Supplement II: The method of Lagrange multipliers
 Description
 This document supplements Section 3.4 Improper Integrals of the book Introduction to Real Analysis by Williams F. Trench.
 http://digitalcommons.trinity.edu/cgi/viewcontent.cgi?filename=1&article=1006&context=mono&type=additional

 Title
Mathematical Analysis: Volume I
 Description
 This book contains set theory, real numbers and fields, vector spaces and metric spaces, function limits and continuity and differentiation and antidifferentiation.
 Publisher
 The Trillia Group
 http://www.trillia.com/zakonanalysisI.html

 Title
Primer of real analysis
 Description
 This book includes fundamentals, sequences and series, cardinality, topology of the real line, limits and continuity, derivatives, integrals and more functions.
 http://www.synechism.org/wp/aprimerofrealanalysis/

 Title
Semiclassical analysis
 Description
 This book on semiclassical analysis approaches it from the perspective of symbolic calculus. It starts with a discussion of symplectic geometry, the origin of techniques involved in symbolic calculus, and then applies these results to semiclassical analysis.The book was written by Victor Guillemin and Shlomo Sternberg from the Department of Mathematics, Harvard University, USA.
 Publisher
 Department of Mathematics, Harvard University
 http://www.math.harvard.edu/~shlomo/docs/Semi_Classical_Analysis_Start.pdf

 Title
Theory of functions of a real variable
 Description
 This book was written to accompany a course in real variables and functional analysis. It assumes the basics of real variable theory and point set topology. Chapters cover: the topology of metric spaces; Hilbert spaces and compact operators; Fourier transforms; measure theory; Lebesgue integrals; Daniell integrals; Wiener measure; Brownian motion and white noise; Haar measure; Banach algebras and the spectral theorem; Stone's theorem; and, scattering theory. The book was written by Shlomo Sternberg from the Department of Mathematics, Harvard University, USA.
 Publisher
 Department of Mathematics, Harvard University
 http://www.math.harvard.edu/~shlomo/docs/Real_Variables.pdf
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