EXEMPLE
N.L. Carothers:Real Analysis
- Livres de poche 2016, ISBN: 9780521696241
Edition reliée
Cambridge, MA: MIT Press, 2011. Hardback octavo, dustjacket, very good plus condition (in very good plus dustjacket). 319 pp. Game theory models are ubiquitous in economics, common in po… Plus…
Cambridge, MA: MIT Press, 2011. Hardback octavo, dustjacket, very good plus condition (in very good plus dustjacket). 319 pp. Game theory models are ubiquitous in economics, common in political science, and increasingly used in psychology and sociology. In evolutionary biology, they offer compelling explanations for competition in nature. But game theory has been only sporadically applied to the humanities: literature, history, and philosophy. It can illuminate the rational choices made by characters in texts ranging from the Bible to Joseph Heller's Catch-22, and can explicate strategic questions in law, history, and philosophy. Much of Brams's analysis is based on the theory of moves (TOM), which is grounded in game theory, and which he develops gradually and applies systematically throughout., MIT Press, 2011, Cambridge University Press, 2016. 5th or later edition. Softcover. New. 18 x 24 cm. This is a course in real analysis directed at advanced undergraduates and beginning graduate students in mathematics and related fields. Presupposing only a modest background in real analysis or advanced calculus, the book offers something to specialists and non-specialists. The course consists of three major topics: metric and normed linear spaces, function spaces, and Lebesgue measure and integration on the line. In an informal style, the author gives motivation and overview of new ideas, while supplying full details and proofs. He includes historical commentary, recommends articles for specialists and non-specialists, and provides exercises and suggestions for further study. This text for a first graduate course in real analysis was written to accommodate the heterogeneous audiences found at the masters level: students interested in pure and applied mathematics, statistics, education, engineering, and economics. Contents Preface Part I. Metric Spaces: 1. Calculus review 2. Countable and uncountable sets 3. Metrics and norms 4. Open sets and closed sets 5. Continuity 6. Connected sets 7. Completeness 8. Compactness 9. Category Part II. Function Spaces: 10. Sequences of functions 11. The space of continuous functions 12. The Stone-Weierstrass theorem 13. Functions of bounded variation 14. The Riemann-Stieltjes integral 15. Fourier series Part III. Lebesgue Measure and Integration: 16. Lebesgue measure 17. Measurable functions 18. The Lebesgue integral 19. Additional topics 20. Differentiation References Index. Printed Pages: 414., Cambridge University Press, 2016<
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EXEMPLE
N.L. Carothers:Real Analysis
- Livres de poche 2016, ISBN: 9780521696241
Cambridge University Press, 2016. 5th or later edition. Softcover. New. 18 x 24 cm. This is a course in real analysis directed at advanced undergraduates and beginning graduate students… Plus…
Cambridge University Press, 2016. 5th or later edition. Softcover. New. 18 x 24 cm. This is a course in real analysis directed at advanced undergraduates and beginning graduate students in mathematics and related fields. Presupposing only a modest background in real analysis or advanced calculus, the book offers something to specialists and non-specialists. The course consists of three major topics: metric and normed linear spaces, function spaces, and Lebesgue measure and integration on the line. In an informal style, the author gives motivation and overview of new ideas, while supplying full details and proofs. He includes historical commentary, recommends articles for specialists and non-specialists, and provides exercises and suggestions for further study. This text for a first graduate course in real analysis was written to accommodate the heterogeneous audiences found at the masters level: students interested in pure and applied mathematics, statistics, education, engineering, and economics. Contents Preface Part I. Metric Spaces: 1. Calculus review 2. Countable and uncountable sets 3. Metrics and norms 4. Open sets and closed sets 5. Continuity 6. Connected sets 7. Completeness 8. Compactness 9. Category Part II. Function Spaces: 10. Sequences of functions 11. The space of continuous functions 12. The Stone-Weierstrass theorem 13. Functions of bounded variation 14. The Riemann-Stieltjes integral 15. Fourier series Part III. Lebesgue Measure and Integration: 16. Lebesgue measure 17. Measurable functions 18. The Lebesgue integral 19. Additional topics 20. Differentiation References Index. Printed Pages: 414., Cambridge University Press, 2016, 6<
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(*) Livre non disponible signifie que le livre est actuellement pas disponible à l'une des plates-formes associées nous recherche.
EXEMPLE
N.L. Carothers:Real Analysis
- Livres de poche 2016, ISBN: 9780521696241
Cambridge University Press, 2016. 5th or later edition. Softcover. New. 18 x 24 cm. This is a course in real analysis directed at advanced undergraduates and beginning graduate students… Plus…
Cambridge University Press, 2016. 5th or later edition. Softcover. New. 18 x 24 cm. This is a course in real analysis directed at advanced undergraduates and beginning graduate students in mathematics and related fields. Presupposing only a modest background in real analysis or advanced calculus, the book offers something to specialists and non-specialists. The course consists of three major topics: metric and normed linear spaces, function spaces, and Lebesgue measure and integration on the line. In an informal style, the author gives motivation and overview of new ideas, while supplying full details and proofs. He includes historical commentary, recommends articles for specialists and non-specialists, and provides exercises and suggestions for further study. This text for a first graduate course in real analysis was written to accommodate the heterogeneous audiences found at the masters level: students interested in pure and applied mathematics, statistics, education, engineering, and economics. Contents Preface Part I. Metric Spaces: 1. Calculus review 2. Countable and uncountable sets 3. Metrics and norms 4. Open sets and closed sets 5. Continuity 6. Connected sets 7. Completeness 8. Compactness 9. Category Part II. Function Spaces: 10. Sequences of functions 11. The space of continuous functions 12. The Stone-Weierstrass theorem 13. Functions of bounded variation 14. The Riemann-Stieltjes integral 15. Fourier series Part III. Lebesgue Measure and Integration: 16. Lebesgue measure 17. Measurable functions 18. The Lebesgue integral 19. Additional topics 20. Differentiation References Index. Printed Pages: 414., Cambridge University Press, 2016, 6<
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(*) Livre non disponible signifie que le livre est actuellement pas disponible à l'une des plates-formes associées nous recherche.
EXEMPLE
N.L. Carothers:Real Analysis
- Livres de poche 2016, ISBN: 9780521696241
Cambridge University Press, 2016. 5th or later edition. Softcover. New. 18 x 24 cm. This is a course in real analysis directed at advanced undergraduates and beginning graduate students… Plus…
Cambridge University Press, 2016. 5th or later edition. Softcover. New. 18 x 24 cm. This is a course in real analysis directed at advanced undergraduates and beginning graduate students in mathematics and related fields. Presupposing only a modest background in real analysis or advanced calculus, the book offers something to specialists and non-specialists. The course consists of three major topics: metric and normed linear spaces, function spaces, and Lebesgue measure and integration on the line. In an informal style, the author gives motivation and overview of new ideas, while supplying full details and proofs. He includes historical commentary, recommends articles for specialists and non-specialists, and provides exercises and suggestions for further study. This text for a first graduate course in real analysis was written to accommodate the heterogeneous audiences found at the masters level: students interested in pure and applied mathematics, statistics, education, engineering, and economics. Contents Preface Part I. Metric Spaces: 1. Calculus review 2. Countable and uncountable sets 3. Metrics and norms 4. Open sets and closed sets 5. Continuity 6. Connected sets 7. Completeness 8. Compactness 9. Category Part II. Function Spaces: 10. Sequences of functions 11. The space of continuous functions 12. The Stone-Weierstrass theorem 13. Functions of bounded variation 14. The Riemann-Stieltjes integral 15. Fourier series Part III. Lebesgue Measure and Integration: 16. Lebesgue measure 17. Measurable functions 18. The Lebesgue integral 19. Additional topics 20. Differentiation References Index. Printed Pages: 414., Cambridge University Press, 2016, 6<
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(*) Livre non disponible signifie que le livre est actuellement pas disponible à l'une des plates-formes associées nous recherche.
EXEMPLE
N.L. Carothers:Real Analysis
- Livres de poche 2016, ISBN: 9780521696241
Cambridge University Press, 2016. 5th or later edition. Softcover. New. 18 x 24 cm. This is a course in real analysis directed at advanced undergraduates and beginning graduate students… Plus…
Cambridge University Press, 2016. 5th or later edition. Softcover. New. 18 x 24 cm. This is a course in real analysis directed at advanced undergraduates and beginning graduate students in mathematics and related fields. Presupposing only a modest background in real analysis or advanced calculus, the book offers something to specialists and non-specialists. The course consists of three major topics: metric and normed linear spaces, function spaces, and Lebesgue measure and integration on the line. In an informal style, the author gives motivation and overview of new ideas, while supplying full details and proofs. He includes historical commentary, recommends articles for specialists and non-specialists, and provides exercises and suggestions for further study. This text for a first graduate course in real analysis was written to accommodate the heterogeneous audiences found at the masters level: students interested in pure and applied mathematics, statistics, education, engineering, and economics. Contents Preface Part I. Metric Spaces: 1. Calculus review 2. Countable and uncountable sets 3. Metrics and norms 4. Open sets and closed sets 5. Continuity 6. Connected sets 7. Completeness 8. Compactness 9. Category Part II. Function Spaces: 10. Sequences of functions 11. The space of continuous functions 12. The Stone-Weierstrass theorem 13. Functions of bounded variation 14. The Riemann-Stieltjes integral 15. Fourier series Part III. Lebesgue Measure and Integration: 16. Lebesgue measure 17. Measurable functions 18. The Lebesgue integral 19. Additional topics 20. Differentiation References Index. Printed Pages: 414., Cambridge University Press, 2016<
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(*) Livre non disponible signifie que le livre est actuellement pas disponible à l'une des plates-formes associées nous recherche.
