Fast Start Integral Calculus

AvDaniel Ashlock

Häftad, Engelska, 2019

Del i serien Synthesis Lectures on Mathematics & Statistics

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Beskrivning

This book introduces integrals, the fundamental theorem of calculus, initial value problems, and Riemann sums. It introduces properties of polynomials, including roots and multiplicity, and uses them as a framework for introducing additional calculus concepts including Newton's method, L'Hôpital's Rule, and Rolle's theorem. Both the differential and integral calculus of parametric, polar, and vector functions are introduced. The book concludes with a survey of methods of integration, including u-substitution, integration by parts, special trigonometric integrals, trigonometric substitution, and partial fractions.

Produktinformation

Utgivningsdatum:2019-09-20
Mått:191 x 235 x 12 mm
Vikt:399 g
Format:Häftad
Språk:Engelska
Serie:Synthesis Lectures on Mathematics & Statistics
Antal sidor:191
Förlag:Springer International Publishing AG
ISBN:9783031012938
Originaltitel:Fast Start Integral Calculus

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Mer om författaren

Dr. Daniel Ashlock is a professor of mathematics at the University of Guelph in Ontario, Canada. Dr. Ashlock received his Ph.D. in mathematics from Caltech with a focus in algebraic combinatorics. He was employed at Iowa State University before moving to Canada. Dr. Ashlock works on representation issues in evolutionary computation including games, optimization, bioinformatics, and theoretical biology. He holds the Bioinformatics Chair in the Department of Mathematics and Statistics at Guelph and serves on the editorial board of the IEEE Transactions on Evolutionary Computation, the IEEE Transactions on Games, The IEEE/ACM Transactions on Bioinformatics and Computational Biology, Biosystems, and Game and Puzzle Design. Dr. Ashlock serves on the IEEE Computational Intelligence Societies technical committees on games and bioinformatics and biomedical engineering.

Innehållsförteckning

Preface.- Acknowledgments.- Integration, Area, and Initial Value Problems.- Parametric, Polar, and Vector Functions.- The Arithmetic, Geometry, and Calculus of Polynomials.- Methods of Integration I.- Methods of Integration II.- Author's Biography.- Index.