Tom M. Apostol (California Institute of Technology)
Calculus, Volume 1
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Tom M. Apostol (California Institute of Technology)
Calculus, Volume 1
- Gebundenes Buch
This book gives architects and designers a working knowledge of architectural acoustics. The control of sound is important not only in obvious places like concert halls, but also in offices where privacy is essential.
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This book gives architects and designers a working knowledge of architectural acoustics. The control of sound is important not only in obvious places like concert halls, but also in offices where privacy is essential.
Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Produktdetails
- Produktdetails
- Verlag: John Wiley & Sons Inc
- 2 ed
- Seitenzahl: 688
- Erscheinungstermin: 1. Januar 1975
- Englisch
- Abmessung: 260mm x 183mm x 41mm
- Gewicht: 1498g
- ISBN-13: 9780471000051
- ISBN-10: 0471000051
- Artikelnr.: 22181384
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- gpsr@libri.de
- Verlag: John Wiley & Sons Inc
- 2 ed
- Seitenzahl: 688
- Erscheinungstermin: 1. Januar 1975
- Englisch
- Abmessung: 260mm x 183mm x 41mm
- Gewicht: 1498g
- ISBN-13: 9780471000051
- ISBN-10: 0471000051
- Artikelnr.: 22181384
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- gpsr@libri.de
TOM M. APOSTOL, Emeritus Professor at the California Institute of Technology, is the author of several highly regarded texts on calculus, analysis, and number theory, and is Director of Project MATHEMATICS!, a series of computer-animated mathematics videotapes.
I. Introduction
Part 1. Historical Introduction
Part 2. Some Basic Concepts of the theory of sets
Part 3. A set of Axioms for the Real-Number System
Part 4. Mathematical Induction, Summation Notation,and Related Topics
1. The Concepts of Integral Calculus
2. Some Applications of Integration
3. Continuous Functions
4. Differential Calculus
5. The Relation Between Integration and Differentiation
6. The Logarithm,the Exponential,and the Inverse Trigonmetric Functions
7. Polynomial Approximations to Functions
8. Introduction to Differential Equations
9. Complex Numbers
10. Sequences, Infinite Series, Improper Integrals
11. Sequences and Series of functions
12. Vector algebra
13. Applications of Vector Algebra to Analytic Geometry
14. Calculus of Vector Valued Functions
15. Linear Spaces
16. Linear Transformations and Matrices
Answers to exercises 617
Index 657
Part 1. Historical Introduction
Part 2. Some Basic Concepts of the theory of sets
Part 3. A set of Axioms for the Real-Number System
Part 4. Mathematical Induction, Summation Notation,and Related Topics
1. The Concepts of Integral Calculus
2. Some Applications of Integration
3. Continuous Functions
4. Differential Calculus
5. The Relation Between Integration and Differentiation
6. The Logarithm,the Exponential,and the Inverse Trigonmetric Functions
7. Polynomial Approximations to Functions
8. Introduction to Differential Equations
9. Complex Numbers
10. Sequences, Infinite Series, Improper Integrals
11. Sequences and Series of functions
12. Vector algebra
13. Applications of Vector Algebra to Analytic Geometry
14. Calculus of Vector Valued Functions
15. Linear Spaces
16. Linear Transformations and Matrices
Answers to exercises 617
Index 657
I. Introduction
Part 1. Historical Introduction
Part 2. Some Basic Concepts of the theory of sets
Part 3. A set of Axioms for the Real-Number System
Part 4. Mathematical Induction, Summation Notation,and Related Topics
1. The Concepts of Integral Calculus
2. Some Applications of Integration
3. Continuous Functions
4. Differential Calculus
5. The Relation Between Integration and Differentiation
6. The Logarithm,the Exponential,and the Inverse Trigonmetric Functions
7. Polynomial Approximations to Functions
8. Introduction to Differential Equations
9. Complex Numbers
10. Sequences, Infinite Series, Improper Integrals
11. Sequences and Series of functions
12. Vector algebra
13. Applications of Vector Algebra to Analytic Geometry
14. Calculus of Vector Valued Functions
15. Linear Spaces
16. Linear Transformations and Matrices
Answers to exercises 617
Index 657
Part 1. Historical Introduction
Part 2. Some Basic Concepts of the theory of sets
Part 3. A set of Axioms for the Real-Number System
Part 4. Mathematical Induction, Summation Notation,and Related Topics
1. The Concepts of Integral Calculus
2. Some Applications of Integration
3. Continuous Functions
4. Differential Calculus
5. The Relation Between Integration and Differentiation
6. The Logarithm,the Exponential,and the Inverse Trigonmetric Functions
7. Polynomial Approximations to Functions
8. Introduction to Differential Equations
9. Complex Numbers
10. Sequences, Infinite Series, Improper Integrals
11. Sequences and Series of functions
12. Vector algebra
13. Applications of Vector Algebra to Analytic Geometry
14. Calculus of Vector Valued Functions
15. Linear Spaces
16. Linear Transformations and Matrices
Answers to exercises 617
Index 657