000			01254nam a22001817a 4500
999			_c45712 _d45712
003			OSt
020			_a9788121904728
082			_a515 NAR-C
100			_aNarayan, Shanti
245			_aA Course of Mathematical Analysis
250			_a1st
260			_aNew Delhi _bS Chand Pub. _c2020
300			_a591p.
500			_aContents :1. Real Numbers L Bounded Sets, Open And Closed Sets 2. Real Sequences 3. Real Valued Functions Of A Single Real Variable, Limit And Continuity 4. Real Valued Functions Of A Single Real Variable 5. Derivability 6. Riemann Integrability 7. Sequences Or Functions Point-Wise And Uniform Convergence 8. Elementary Functions 9. Improper Integrals 10 Fourier Series 11. Euclidean Spaces 12. Open And Closed Sets 13. Compact Sets 14. Real Valued Functions Of Several Real Variables. 15. Limit L Continuity 16. Partial Derivatives 17. Invertible Functions 18. Implicit Functions 19. Integrals As Functions Of A Parameter 20. Integration In R2 Line Integrals. Double Integrals 21. Curve Lengths. Surface Areas 22. Integration In R3 Gauss’S And Stoke’S Theorems 23. Answers 24. Appendix
650			_aFourier series, Integrals, Improper, Mathematical analysis, Mathematics, Numbers, Real
901			_a31502
942			_2ddc _cBK