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Schaum's outline of theory and problems of numerical analysis / Francis Scheid.

By: Material type: TextTextPublication details: New York : McGraw-Hill, 1989.Edition: 2nd edDescription: 471 p. ill. ; 28 cmISBN:
  • 0070552215 (pbk.)
Subject(s): DDC classification:
  • 519.4 19 S318
Contents:
1. What Is Numerical Analysis? The Collocation Polynomial. 2. Finite Differences. 3. Factorial Polynomials. 4. Summation. 5. The Newton Formula. 6. Operators and Collocation Polynomials. 7. Unequally-Spaced Arguments. 8. Splines. 9. Osculating Polynomials. 10. The Taylor Polynomial. 11. Interpolation. 12. Numerical Differentiation. 13. Numerical Integration. 14. Gaussian Integration. 15. Singular Integrals. 16. Sums and Series. 17. Difference Equations. 18. Differential Equations. 19. Differential Problems of Higher Order. 20. Least-Squares Polynomial Approximation. 21. Min-Max Polynomial Approximation. 22. Approximation By Rational Functions. 23. Trigonometric Approximation. 24. Nonlinear Algebra. 25. Linear Systems. 26. Linear Programming. 27. Overdetermined Systems. 28. Boundary Value Problems. 29. Monte Carlo Methods.
List(s) this item appears in: Mathematics
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Holdings
Item type Current library Call number Status Date due Barcode
Books Books UE-Central Library 519.4 S318 (Browse shelf(Opens below)) Available T1364

includes index

1. What Is Numerical Analysis? The Collocation Polynomial.
2. Finite Differences.
3. Factorial Polynomials.
4. Summation.
5. The Newton Formula.
6. Operators and Collocation Polynomials.
7. Unequally-Spaced Arguments.
8. Splines.
9. Osculating Polynomials.
10. The Taylor Polynomial.
11. Interpolation.
12. Numerical Differentiation.
13. Numerical Integration.
14. Gaussian Integration.
15. Singular Integrals.
16. Sums and Series.
17. Difference Equations.
18. Differential Equations.
19. Differential Problems of Higher Order.
20. Least-Squares Polynomial Approximation.
21. Min-Max Polynomial Approximation.
22. Approximation By Rational Functions.
23. Trigonometric Approximation.
24. Nonlinear Algebra.
25. Linear Systems.
26. Linear Programming.
27. Overdetermined Systems.
28. Boundary Value Problems.
29. Monte Carlo Methods.

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