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A First Course in Real Analysis by Protter and Morrey
From Mathematics Is A Science
Revision as of 23:37, 20 September 2016 by imported>WikiSysop
- Continuity and Limits, 30-58
- Basic Properties of Functions on ℝ, 59-82
- Elementary Theory of Differentiation, 83-97
- Elementary Theory of Integration, 98-129
- Elementary Theory of Metric Spaces, 130-172
- Differentiation in ℝ, 173-193
- Integration in ℝ, 194-210
- Infinite Sequences and Infinite Series, 211-262
- Fourier Series, 263-284
- Functions Defined by Integrals; Improper Integrals, 285-304
- The Riemann—Stieltjes Integral and Functions of Bounded Variation, 305-328
- Contraction Mappings, Newton’s Method, and Differential Equations, 329-340
- Implicit Function Theorems and Lagrange Multipliers, 341-373
- Functions on Metric Spaces; Approximation, 374-412
- Vector Field Theory; the Theorems of Green and Stokes