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Numerical mathematical analysis, / James B. Scarborough.

By: Material type: TextPublication details: New Delhi : Oxford and IBH, 1927Edition: [6th ed.]Description: xxi, 600 p. illus. 23 cmSubject(s): DDC classification:
  • 512.8 S2852
Contents:
1. The accuracy of approximate calculations ; 2. Interpolation ; 3. Interpolation with unequal intervals of the argument ; 4. Central difference interpolation formulas ; 5. Inverse interpolation ; 6. The accuracy of interpolation formulas ; 7. Interpolation with two independent variables, trigonometric interpolation ; 8. Numerical differentiation and integration ; 9. The accuracy of quadrature formulas ; 10. The solution of numerical algebraic and transcendental equations ; 11. Graeffe's root-squaring method for solving algebraic equations ; 12. Numerical solution of simultaneous linear equations ; 13. The numerical solution of ordinary differential equations ; 14. The numerical solution of partial differential equations ; 15. The numerical solution of integral equations ; 16. The normal law of error and the principle of least squares ; 17. The precision of measurements ; 18. Empirical formulas ; 19. Harmonic analysis of empirical functions.
List(s) this item appears in: Mathematics
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Books UE-Central Library 512.8 S2852 (Browse shelf(Opens below)) Available T1987

includes appendix and index

1. The accuracy of approximate calculations ;
2. Interpolation ;
3. Interpolation with unequal intervals of the argument ;
4. Central difference interpolation formulas ;
5. Inverse interpolation ;
6. The accuracy of interpolation formulas ;
7. Interpolation with two independent variables, trigonometric interpolation ;
8. Numerical differentiation and integration ;
9. The accuracy of quadrature formulas ;
10. The solution of numerical algebraic and transcendental equations ;
11. Graeffe's root-squaring method for solving algebraic equations ;
12. Numerical solution of simultaneous linear equations ;
13. The numerical solution of ordinary differential equations ;
14. The numerical solution of partial differential equations ;
15. The numerical solution of integral equations ;
16. The normal law of error and the principle of least squares ;
17. The precision of measurements ;
18. Empirical formulas ;
19. Harmonic analysis of empirical functions.

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