000			01233nam a2200229Ia 4500
999			_c184404 _d184404
020			_a1441999817
020			_a9781441999818
040			_cCUS
082			_a514.3 _bLEE/I
100			_aLee,John M. _928199
245		0	_aIntroduction to smooth manifolds/ _cJohn M. Lee
250			_a2nd. ed.
260			_aNew York : _bSpringer, _c2013.
300			_axv,708p. : _bill. ; _c24cm.
440			_aGraduate texts in mathematics, 218. _928200
504			_aIncludes index and references.
505			_aPreface.- 1 Smooth Manifolds.- 2 Smooth Maps.- 3 Tangent Vectors.- 4 Submersions, Immersions, and Embeddings.- 5 Submanifolds.- 6 Sard's Theorem.- 7 Lie Groups.- 8 Vector Fields.- 9 Integral Curves and Flows.- 10 Vector Bundles.- 11 The Cotangent Bundle.- 12 Tensors.- 13 Riemannian Metrics.- 14 Differential Forms.- 15 Orientations.- 16 Integration on Manifolds.- 17 De Rham Cohomology.- 18 The de Rham Theorem.- 19 Distributions and Foliations.- 20 The Exponential Map.- 21 Quotient Manifolds.- 22 Symplectic Manifolds.-
650			_aSMOOTH AND PARTIAL LINEAR MANNIGINITIES (TOPOLOGY). _928201
650			_aTEXTBOOKS (DOCUMENT TYPE). _928202
650			_aLIE GROUP (ALGEBRA). _928203
942			_cWB16 _01