000 02640nam a22001937a 4500
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008 260320b |||||||| |||| 00| 0 eng d
020 _a9780070634190
_c1125.00
040 _aS.X.U.K
041 _aEnglish
082 _aR 510 RAM(HIG)
100 _aRamana, B V
245 _aHigher engineering mathematics
_cB V Ramana
260 _aChennai
_bMcGraw Hill
_c2024
300 _axvi, various pages
_bP.B.
500 _aForeword Preface Acknowledgements PART—I PRELIMINARIES 1. Vector Algebra, Theory of Equations, and ComplexNumbers PART—II DIFFERENTIAL AND INTEGRAL CALCULUS 2. DifferentialCalculus 3. Partial Differentiation 4. Maxima and Minima 5. Curve Tracing 6. Integral Calculus 7. Multiple Integrals PART—III ORDINARY DIFFERENTIAL EQUATIONS 8. Ordinary Differential Equations: First Order andFirst Degree 9. Linear Differential Equations of Second Orderand Higher Order 10. Series Solutions 11. Special Functions—Gamma, Beta, Bessel andLegendre 12. Laplace Transform PART—IV LINEAR ALGEBRA AND VECTOR CALCULUS 13. Matrices 14. Eigen Values and Eigen Vectors 15. Vector Differential Calculus: Gradient,Divergence and Curl PART—V FOURIER ANALYSIS AND PARTIALDIFFERENTIAL EQUATIONS 16. Fourier Series 17. Partial Differential Equations 18. Applications of Partial Differential Equations 19. Fourier Integral, Fourier Transforms andIntegral Transforms 20. Linear Difference Equations and Z-Transforms PART—VI COMPLEX ANALYSIS 21. Complex Function Theory 22. Complex Integration 23. Theory of Residues 24. Conformal Mapping PART—VII PROBABILITY AND STATISTICS 25. Probability 26. Probability Distributions 27. Sampling Distribution 28. Estimation and Test of Hypothesis 29. Curve Fitting, Regression and CorrelationAnalysis 30. Joint Probability Distribution and MarkovChains PART—VIII NUMERICAL ANALYSIS 31. Numerical Analysis 32. Numerical Solutions of ODE and PDE 33. Matrices and Determinants 34. Sequences and Series 35. Analytical Solid Geometry 36. Calculus of Variations 37. Linear Programming Appendix A: StatisticalTables Appendix B: BasicResults Bibliography Index
650 _aEngineering Mathematics
942 _cB.TECH REF
999 _c14601
_d14601