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Titulos:
Applications of the absolute differential calculus / by A. J. Mcconnell
Idiomas:
eng
Lugar de Edición:
London:
Editor:
Blackie and Son,
Fecha de Edición:
1943
Notas Formateada:
Part I.Algebraic prelimanaries: Chapter I.Notation and definitions Determinants Chapter 2.Tensor analysis Part II.Algebraic geometry: Chapter III.Rectilinear coordinates Chapter IV.The plane Chapter V.The straight line Chapter VI.The quadric cone and the conic Chapter VII.Systems of cones and conics Chapter VIII.Central quadrics Chapter IX.The general quadric Chapter X.Affine transformations Part III.Differential geometry: Chapter XI.Curvilinear coordinates Chapter XII.Covariant differentiation Chapter XIII.Curves in space Chapter XIV.Intrinsic geometry of a surface Chapter XV.The fundamental formulae of a surface Chapter XVI.Curves on a surface Part IV.Applied mathematics: Chapter XVII.Dynamics of a particle Chapter XVIII.Dynamics of rigid bodies Chapter XIX.Electricity and magnetism Chapter XX.Mechanics of continuous media Chapter XXI.The special theory of relativity Appendix: Orthogonal curvilinear coordinates in mathematical physics
Palabras clave:
CALCULO DIFERENCIAL; CALCULO DE TENSORES; GEOMETRIA ALGEBRAICA; GEOMETRIA DIFERENCIAL
Leader:
cam
Campo 003:
AR-BaIT
Campo 008:
270401s1943t xxk|||||||||||||||||eng||
Campo 040:
^aITBA^cITBA
Campo 041:
0 ^aeng
Campo 100:
1 ^910841^aMcConnell, A. J.
Campo 245:
10^aApplications of the absolute differential calculus /^cby A. J. Mcconnell
Campo 246:
Campo 260:
^aLondon:^bBlackie and Son,^c1943
Campo 300:
^axii, 318 p.
Campo 505:
0 ^aPart I.Algebraic prelimanaries: Chapter I.Notation and definitions Determinants Chapter 2.Tensor analysis Part II.Algebraic geometry: Chapter III.Rectilinear coordinates Chapter IV.The plane Chapter V.The straight line Chapter VI.The quadric cone and the conic Chapter VII.Systems of cones and conics Chapter VIII.Central quadrics Chapter IX.The general quadric Chapter X.Affine transformations Part III.Differential geometry: Chapter XI.Curvilinear coordinates Chapter XII.Covariant differentiation Chapter XIII.Curves in space Chapter XIV.Intrinsic geometry of a surface Chapter XV.The fundamental formulae of a surface Chapter XVI.Curves on a surface Part IV.Applied mathematics: Chapter XVII.Dynamics of a particle Chapter XVIII.Dynamics of rigid bodies Chapter XIX.Electricity and magnetism Chapter XX.Mechanics of continuous media Chapter XXI.The special theory of relativity Appendix: Orthogonal curvilinear coordinates in mathematical physics
Campo 650:
4^917234^aCALCULO DIFERENCIAL
Campo 650:
4^9183^aCALCULO DE TENSORES
Campo 650:
4^9625^aGEOMETRIA ALGEBRAICA
Campo 650:
4^917508^aGEOMETRIA DIFERENCIAL
Proveniencia:
^aInstituto Tecnológico Buenos Aires (ITBA) - Biblioteca
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Institucion:
Instituto Tecnológico Buenos Aires (ITBA)
Dependencia:
Biblioteca

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