Introduction to Mathematical Analysis
Igor Kriz () and
Aleš Pultr ()
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Igor Kriz: University of Michigan, Department of Mathematics
Aleš Pultr: Charles University Faculty of Mathematics and Physics, Department of Applied Mathematics (KAM)
in Springer Books from Springer
Date: 2013
Edition: 2013
ISBN: 978-3-0348-0636-7
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Chapters in this book:
- Ch 1 Preliminaries
- Igor Kriz and Aleš Pultr
- Ch 2 Metric and Topological Spaces I
- Igor Kriz and Aleš Pultr
- Ch 3 Multivariable Differential Calculus
- Igor Kriz and Aleš Pultr
- Ch 4 Integration I: Multivariable Riemann Integral and Basic Ideas Toward the Lebesgue Integral
- Igor Kriz and Aleš Pultr
- Ch 5 Integration II: Measurable Functions, Measure and the Techniques of Lebesgue Integration
- Igor Kriz and Aleš Pultr
- Ch 6 Systems of Ordinary Differential Equations
- Igor Kriz and Aleš Pultr
- Ch 7 Systems of Linear Differential Equations
- Igor Kriz and Aleš Pultr
- Ch 8 Line Integrals and Green’s Theorem
- Igor Kriz and Aleš Pultr
- Ch 9 Metric and Topological Spaces II
- Igor Kriz and Aleš Pultr
- Ch 10 Complex Analysis I: Basic Concepts
- Igor Kriz and Aleš Pultr
- Ch 11 Multilinear Algebra
- Igor Kriz and Aleš Pultr
- Ch 12 Smooth Manifolds, Differential Forms and Stokes’ Theorem
- Igor Kriz and Aleš Pultr
- Ch 13 Complex Analysis II: Further Topics
- Igor Kriz and Aleš Pultr
- Ch 14 Calculus of Variations and the Geodesic Equation
- Igor Kriz and Aleš Pultr
- Ch 15 Tensor Calculus and Riemannian Geometry
- Igor Kriz and Aleš Pultr
- Ch 16 Banach and Hilbert Spaces: Elements of Functional Analysis
- Igor Kriz and Aleš Pultr
- Ch 17 A Few Applications of Hilbert Spaces
- Igor Kriz and Aleš Pultr
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Persistent link: https://EconPapers.repec.org/RePEc:spr:sprbok:978-3-0348-0636-7
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DOI: 10.1007/978-3-0348-0636-7
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