2011, ISBN: 1461297478
[EAN: 9781461297475], Neubuch, [SC: 12.99], [PU: Springer New York], DIFFERENTIALRECHNUNG; FUNKTIONENTHEORIE; INTEGRALRECHNUNG; CALCULUS, Druck auf Anfrage Neuware - Printed after orderin… More...
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2011, ISBN: 1461297478
[EAN: 9781461297475], Nieuw boek, [SC: 8.99], [PU: Springer New York], DIFFERENTIALRECHNUNG; FUNKTIONENTHEORIE; INTEGRALRECHNUNG; CALCULUS, Druck auf Anfrage Neuware -This book contains a… More...
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2012, ISBN: 9781461297475
Springer, Paperback, Auflage: Softcover reprint of the original 1st ed. 1984, 672 Seiten, Publiziert: 2012-07-31T00:00:01Z, Produktgruppe: Book, 1 kg, Real Analysis, Mathematical Analysis… More...
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2011, ISBN: 1461297478
Softcover reprint of the original 1st ed. 1984 Kartoniert / Broschiert Differentialrechnung; Funktionentheorie; Integralrechnung; calculus, mit Schutzumschlag 11, [PU:Springer New York;… More...
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2011, ISBN: 9781461297475
Buch, Softcover, Softcover reprint of the original 1st ed. 1984, [PU: Springer-Verlag New York Inc.], Springer-Verlag New York Inc., 2011
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2011, ISBN: 1461297478
[EAN: 9781461297475], Neubuch, [SC: 12.99], [PU: Springer New York], DIFFERENTIALRECHNUNG; FUNKTIONENTHEORIE; INTEGRALRECHNUNG; CALCULUS, Druck auf Anfrage Neuware - Printed after orderin… More...
2011, ISBN: 1461297478
[EAN: 9781461297475], Nieuw boek, [SC: 8.99], [PU: Springer New York], DIFFERENTIALRECHNUNG; FUNKTIONENTHEORIE; INTEGRALRECHNUNG; CALCULUS, Druck auf Anfrage Neuware -This book contains a… More...
2012
ISBN: 9781461297475
Springer, Paperback, Auflage: Softcover reprint of the original 1st ed. 1984, 672 Seiten, Publiziert: 2012-07-31T00:00:01Z, Produktgruppe: Book, 1 kg, Real Analysis, Mathematical Analysis… More...
2011, ISBN: 1461297478
Softcover reprint of the original 1st ed. 1984 Kartoniert / Broschiert Differentialrechnung; Funktionentheorie; Integralrechnung; calculus, mit Schutzumschlag 11, [PU:Springer New York;… More...
2011, ISBN: 9781461297475
Buch, Softcover, Softcover reprint of the original 1st ed. 1984, [PU: Springer-Verlag New York Inc.], Springer-Verlag New York Inc., 2011
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Details of the book - Multivariable Analysis
EAN (ISBN-13): 9781461297475
ISBN (ISBN-10): 1461297478
Hardcover
Paperback
Publishing year: 2012
Publisher: Springer-Verlag New York Inc.
Book in our database since 2014-10-09T16:45:43-04:00 (New York)
Detail page last modified on 2023-04-16T18:56:10-04:00 (New York)
ISBN/EAN: 9781461297475
ISBN - alternate spelling:
1-4612-9747-8, 978-1-4612-9747-5
Alternate spelling and related search-keywords:
Book author: price, griffith
Book title: multivariable analysis, griffith
Information from Publisher
Author: Griffith B. Price
Title: Multivariable Analysis
Publisher: Springer; Springer US
656 Pages
Publishing year: 2011-09-26
New York; NY; US
Printed / Made in
Weight: 1,001 kg
Language: English
74,89 € (DE)
76,99 € (AT)
83,00 CHF (CH)
POD
XIV, 656 p.
BC; Real Functions; Hardcover, Softcover / Mathematik/Analysis; Reelle Analysis, Real-Variablen; Verstehen; Analysis; Differentialrechnung; Funktionentheorie; Integralrechnung; calculus; Real Functions; BB; BA
Differentiate Functions and Their Derivatives.- 1. Introduction.- 2. Definitions and Notation.- 3. Elementary Properties of Differentiable Functions.- 4. Derivatives of Composite Functions.- 5. Compositions with Linear Functions.- 6. Classes of Differentiable Functions.- 7. The Derivative as an Operator.- Uniform Differentiability and Approximations; Mappings.- 8. Introduction.- 9. The Mean-Value Theorem: A Generalization.- 10. Uniform Differentiability.- 11. Approximation of Increments of Functions.- 12. Applications: Theorems on Mappings.- Simplexes, Orientations, Boundaries, and Simplicial Subdivisions.- 13. Introduction.- 14. Barycentric Coordinates, Convex Sets, and Simplexes.- 15. Orientation of Simplexes.- 16. Complexes and Chains.- 17. Boundaries of Simplexes and Chains.- 18. Boundaries in a Euclidean Complex.- 19. Affine and Barycentric Transformations.- 20. Three Theorems on Determinants.- 21. Simplicial Subdivisions.- Sperner’s Lemma and the Intermediate-Value Theorem.- 22. Introduction.- 23. Sperner Functions; Sperner’s Lemma.- 24. A Special Class of Sperner Functions.- 25. Properties of the Degree of a Function.- 26. The Degree of a Curve.- 27. The Intermediate-Value Theorem.- 28. Sperner’s Lemma Generalized.- 29. Generalizations to Higher Dimensions.- The Inverse-Function Theorem.- 30. Introduction.- 31. The One-Dimensional Case.- 32. The First Step: A Neighborhood is Covered.- 33. The Inverse-Function Theorem.- Integrals and the Fundamental Theorem of the Integral Calculus.- 34. Introduction.- 35. The Riemann Integral in ?n.- 36. Surface Integrals in ?n.- 37. Integrals on an m-Simplex in ?n.- 38. The Fundamental Theorem of the Integral Calculus.- 39. The Fundamental Theorem of the Integral Calculus for Surfaces.- 40. The Fundamental Theorem on Chains.- 41. Stokes’ Theorem and Related Results.- 42. The Mean-Value Theorem.- 43. An Addition Theorem for Integrals.- 44. Integrals Which Are Independent of the Path.- 45. The Area of a Surface.- 46. Integrals of Uniformly Convergent Sequences of Functions.- Zero Integrals, Equal Integrals, and the Transformation of Integrals.- 47. Introduction.- 48. Some Integrals Which Have the Value Zero.- 49. Integrals Over Surfaces with the Same Boundary.- 50. Integrals on Affine Surfaces with the Same Boundary.- 51. The Change-of-Variable Theorem.- The Evaluation of Integrals.- 52. Introduction.- 53. Definitions.- 54. Functions and Primitives.- 55. Integrals and Evaluations.- 56. The Existence of Primitives: Derivatives of a Single Function.- 57. The Existence of Primitives: The General Case.- 58. Iterated Integrals.- The Kronecker Integral and the Sperner Degree.- 59. Preliminaries.- 60. The Area and the Volume of a Sphere.- 61. The Kronecker Integral.- 62. The Kronecker Integral and the Sperner Degree.- Differentiable Functions of Complex Variables.- 63. Introduction.- I: Functions of a Single Complex Variable.- 64. Differentiable Functions; The Cauchy—Riemann Equations.- 65. The Stolz Condition.- 66. Integrals.- 67. A Special Case of Cauchy’s Integral Theorem.- 68. Cauchy’s Integral Formula.- 69. Taylor Series for a Differentiable Function.- 70. Complex-Valued Functions of Real Variables.- 71. Cauchy’s Integral Theorem.- II: Functions of Several Complex Variables.- 72. Derivatives.- 73. The Cauchy—Riemann Equations and Differentiability.- 74. Cauchy’s Integral Theorem.- Determinants.- 75. Introduction to Determinants.- 76. Definition of the Determinant of a Matrix.- 77. Elementary Properties of Determinants.- 78. Definitions and Notation.- 79. Expansions of Determinants.- 80. The Multiplication Theorems.- 81. Sylvester’s Theorem of 1839 and 1851.- 82. The Sylvester—Franke Theorem.- 83. The Bazin—Reiss—Picquet Theorem.- 84. Inner Products.- 85. Linearly Independent and Dependent Vectors; Rank of a Matrix.- 86. Schwarz’s Inequality.- 87. Hadamard’s Determinant Theorem.- Real Numbers, Euclidean Spaces, and Functions.- 88. Some Properties of the Real Numbers.- 93. The Nested Interval Theorem.- 94. The Bolzano—Weierstrass Theorem.- 95. The Heine—Borel Theorem.- 96. Functions.- 97. Cauchy Sequences.- References and Notes.- Index of Symbols.More/other books that might be very similar to this book
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