000			01258nam a22002297a 4500
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008			240601b |||||||| |||| 00| 0 eng d
020			_a9780821891858
040			_aIIITD
082			_a 515 _bMOR-R
100			_aMorgan, Frank
245			_aReal analysis and applications : _bincluding fourier series and the calculus of variations _cby Frank Morgan
260			_aHyderabad : _bUniversities Press, _c©2005
300			_a197 p. x : _bill. ; _c27 cm.
500			_aThis book has an index.
505			_tCh. 1. Numbers and logic _tCh. 2. Infinity _tCh. 3. Sequences _tCh. 4. Subsequences _t Ch. 5. Functions and limits _tCh. 6. Composition of functions _tCh. 7. Open and closed sets _tCh. 8. Compactness _tCh. 9. Existence of maximum _tCh. 10. Uniform continuity _tCh. 11. Connected sets and the intermediate value theorem _tCh. 12. The cantor set and fractals _tCh. 13. The derivative and the mean value theorem _t Ch. 14. The Riemann integral _tCh. 15. The fundamental theorem of calculus _t Ch. 16. Sequences of functions _tCh. 17. The Lebesgue theory
650			_aConnected sets and the intermediate value theorem
650			_aCompactness
650			_aThe Riemann integral
942			_2ddc _cBK
999			_c189531 _d189531