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Titulos:
Advanced calculus: an introduction to analysis / Watson Fulks
Idiomas:
eng
Lugar de Edición:
New York:
Editor:
Wiley,
Fecha de Edición:
c1961
Notas Formateada:
Part I: Calculus of one variables - Chapter 1: The number system - Chapter 2: Functions, sequences, and limits - Chapter 3: Continuity and differentiability - Chapter 4: Integration - Chapter 5: The elementary trascendental functions - Chapter 6: Limits and continuity - Chapter 7: Properties of differentiable functions -- Part II: Vector calculus - Chapter 8: Vectors and curves - Chapter 9: Functions of several variables. Limits and continuity - Chapter 10: Differentiable functions - Chapter 11: Transformations and implicit functions. Extreme values - Chapter 12: Multiple integrals - Chapter 13: Line and surface integrals -- Part III: Theory of convergence - Chapter 14: Infinite series - Chapter 15: Sequences and series of functions. Uniform convergence - Chapter 16: The taylor series - Chapter 17: Improper integrals - Chapter 18: Integral representations of functions - Chapter 19: Gamma and beta functions. Laplace's method and stirling's formula - Chapter 20: Fourier series
Palabras clave:
ANALISIS MATEMATICO; ANALISIS VECTORIAL; FUNCIONES; INTEGRALES MULTIPLES; SERIES INFINITAS; SERIES DE FOURIER; INTEGRALES; LIMITES
Leader:
cam
Campo 003:
AR-BaIT
Campo 008:
270401t1961t xxu|||||||||||||||||eng||
Campo 040:
^aITBA^cITBA
Campo 041:
0 ^aeng
Campo 100:
1 ^aFulks, Watson^96555
Campo 245:
10^aAdvanced calculus:^ban introduction to analysis /^cWatson Fulks
Campo 246:
Campo 260:
^aNew York:^bWiley,^cc1961
Campo 300:
^axv, 521 p.
Campo 505:
0 ^aPart I: Calculus of one variables - Chapter 1: The number system - Chapter 2: Functions, sequences, and limits - Chapter 3: Continuity and differentiability - Chapter 4: Integration - Chapter 5: The elementary trascendental functions - Chapter 6: Limits and continuity - Chapter 7: Properties of differentiable functions -- Part II: Vector calculus - Chapter 8: Vectors and curves - Chapter 9: Functions of several variables. Limits and continuity - Chapter 10: Differentiable functions - Chapter 11: Transformations and implicit functions. Extreme values - Chapter 12: Multiple integrals - Chapter 13: Line and surface integrals -- Part III: Theory of convergence - Chapter 14: Infinite series - Chapter 15: Sequences and series of functions. Uniform convergence - Chapter 16: The taylor series - Chapter 17: Improper integrals - Chapter 18: Integral representations of functions - Chapter 19: Gamma and beta functions. Laplace's method and stirling's formula - Chapter 20: Fourier series
Campo 650:
4^981^aANALISIS MATEMATICO
Campo 650:
4^983^aANALISIS VECTORIAL
Campo 650:
4^9605^aFUNCIONES
Campo 650:
4^9739^aINTEGRALES MULTIPLES
Campo 650:
4^919700^aSERIES INFINITAS
Campo 650:
4^91221^aSERIES DE FOURIER
Campo 650:
4^9738^aINTEGRALES
Campo 650:
4^9841^aLIMITES
Proveniencia:
^aInstituto Tecnológico Buenos Aires (ITBA) - Biblioteca
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Institucion:
Instituto Tecnológico Buenos Aires (ITBA)
Dependencia:
Biblioteca

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