This
note covers the following topics: Integration as summation, Integration as the
reverse of differentiation, Integration using a table of anti-derivatives,
Integration by parts, Integration by substitution, Integrating algebraic
fractions, Integrating algebraic fractions, Integration using trigonometric
formulae, Finding areas by integration, Volumes of solids of revolution,
Integration leading to log functions.
The contents of this book
include: Integrals, Applications of Integration, Differential Equations,
Infinite Sequences and Series, Hyperbolic Functions, Various Formulas, Table of
Integrals.
This graduate-level lecture
note covers Lebesgue's integration theory with applications to analysis,
including an introduction to convolution and the Fourier transform.
This note covers the
following topics: Elementary Integrals, Substitution, Trigonometric integrals,
Integration by parts, Trigonometric substitutions, Partial Fractions.
This book describes the following
topics: Elementary functions and their classification, The integration of
elementary functions, The integration of rational functions, The integration of
algebraical functions and The integration of transcendental functions.
This lecture note explains the following topics: The integral:
properties and construction, Function spaces, Probability, Random walk and
martingales, Radon integrals.
This
note covers the following topics: Integration as summation, Integration as the
reverse of differentiation, Integration using a table of anti-derivatives,
Integration by parts, Integration by substitution, Integrating algebraic
fractions, Integrating algebraic fractions, Integration using trigonometric
formulae, Finding areas by integration, Volumes of solids of revolution,
Integration leading to log functions.
This
book consist as a first course in the calculus. In the treatment of each topic,
the text is intended to contain a precise statement of the fundamental principle
involved, and to insure the student's clear understanding of this principle,,
without districting his attention by the discussion of a multitude of details.
This is useful notes for
integral calculus. This notes contain Integrals, Applications of Integration,
Differential Equations, Infinite sequences and series and Application of Taylor
polynomials.