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Solutions Manual to A Modern Theory of Integration
 
Robert G. Bartle Eastern Michigan University, Ypsilanti, MI and University of Illinois, Urbana, Urbana, IL
Solutions Manual to A Modern Theory of Integration
Softcover ISBN:  978-0-8218-2821-2
Product Code:  GSM/32.M
List Price: $29.00
MAA Member Price: $26.10
AMS Member Price: $23.20
eBook ISBN:  978-1-4704-2087-1
Product Code:  GSM/32.M.E
List Price: $25.00
MAA Member Price: $22.50
AMS Member Price: $20.00
Softcover ISBN:  978-0-8218-2821-2
eBook: ISBN:  978-1-4704-2087-1
Product Code:  GSM/32.M.B
List Price: $54.00 $41.50
MAA Member Price: $48.60 $37.35
AMS Member Price: $43.20 $33.20
Solutions Manual to A Modern Theory of Integration
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Solutions Manual to A Modern Theory of Integration
Robert G. Bartle Eastern Michigan University, Ypsilanti, MI and University of Illinois, Urbana, Urbana, IL
Softcover ISBN:  978-0-8218-2821-2
Product Code:  GSM/32.M
List Price: $29.00
MAA Member Price: $26.10
AMS Member Price: $23.20
eBook ISBN:  978-1-4704-2087-1
Product Code:  GSM/32.M.E
List Price: $25.00
MAA Member Price: $22.50
AMS Member Price: $20.00
Softcover ISBN:  978-0-8218-2821-2
eBook ISBN:  978-1-4704-2087-1
Product Code:  GSM/32.M.B
List Price: $54.00 $41.50
MAA Member Price: $48.60 $37.35
AMS Member Price: $43.20 $33.20
  • Book Details
     
     
    Graduate Studies in Mathematics
    Volume: 322001; 72 pp
    MSC: Primary 26; Secondary 28

    This solutions manual is geared toward instructors for use as a companion volume to the book, A Modern Theory of Integration (AMS Graduate Studies in Mathematics series, Volume 32).

  • Table of Contents
     
     
    • Cover
    • Title
    • Copyright
    • Contents
    • Preface
    • Part 1 Integration on Compact Intervals
    • 1. Gauges and Integrals
    • 2. Some Examples
    • 3. Basic Properties of the Integral
    • 4. The Fundamental Theorems of Calculus
    • 5. The Saks-Henstock Lemma
    • 6. Measurable Functions
    • 7. Absolute Integrability
    • 8. Convergence Theorems
    • 9. Integrability and Mean Convergence
    • 10. Measure, Measurability, and Multipliers
    • 11. Modes of Convergence
    • 12. Applications to Calculus
    • 13. Substitution Theorems
    • 14. Absolute Continuity
    • Part 2 Integration on Infinite Intervals
    • 15. Introduction to Part 2
    • 16. Infinite Intervals
    • 17. Further Re-examination
    • 18. Measurable Sets
    • 19. Measurable Functions
    • 20. Sequences of Functions
    • Appendixes
    • A: Limits superior and inferior
    • B: Unbounded sets and sequences
    • C: The arctangent lemma
    • D: Outer measure
    • E: Lebesgue's differentiation theorem
    • F: Vector spaces
    • G: Semimetric spaces
    • H: The Riemann-Stieltjes integral
    • I: Normed linear spaces
    • Some partial solutions
    • References
    • Index
    • A
    • B
    • C
    • D
    • E
    • F
    • G
    • H
    • I
    • J
    • K
    • L
    • M
    • N
    • O
    • P
    • R
    • S
    • T
    • U
    • V
    • W
    • X
    • Z
    • Symbol Index
    • Back Cover
  • Requests
     
     
    Review Copy – for publishers of book reviews
    Permission – for use of book, eBook, or Journal content
    Accessibility – to request an alternate format of an AMS title
Volume: 322001; 72 pp
MSC: Primary 26; Secondary 28

This solutions manual is geared toward instructors for use as a companion volume to the book, A Modern Theory of Integration (AMS Graduate Studies in Mathematics series, Volume 32).

  • Cover
  • Title
  • Copyright
  • Contents
  • Preface
  • Part 1 Integration on Compact Intervals
  • 1. Gauges and Integrals
  • 2. Some Examples
  • 3. Basic Properties of the Integral
  • 4. The Fundamental Theorems of Calculus
  • 5. The Saks-Henstock Lemma
  • 6. Measurable Functions
  • 7. Absolute Integrability
  • 8. Convergence Theorems
  • 9. Integrability and Mean Convergence
  • 10. Measure, Measurability, and Multipliers
  • 11. Modes of Convergence
  • 12. Applications to Calculus
  • 13. Substitution Theorems
  • 14. Absolute Continuity
  • Part 2 Integration on Infinite Intervals
  • 15. Introduction to Part 2
  • 16. Infinite Intervals
  • 17. Further Re-examination
  • 18. Measurable Sets
  • 19. Measurable Functions
  • 20. Sequences of Functions
  • Appendixes
  • A: Limits superior and inferior
  • B: Unbounded sets and sequences
  • C: The arctangent lemma
  • D: Outer measure
  • E: Lebesgue's differentiation theorem
  • F: Vector spaces
  • G: Semimetric spaces
  • H: The Riemann-Stieltjes integral
  • I: Normed linear spaces
  • Some partial solutions
  • References
  • Index
  • A
  • B
  • C
  • D
  • E
  • F
  • G
  • H
  • I
  • J
  • K
  • L
  • M
  • N
  • O
  • P
  • R
  • S
  • T
  • U
  • V
  • W
  • X
  • Z
  • Symbol Index
  • Back Cover
Review Copy – for publishers of book reviews
Permission – for use of book, eBook, or Journal content
Accessibility – to request an alternate format of an AMS title
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