Numerical Recipes in Fortran 90. The Art of Parallel Scientific Computing
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Contents Preface to Volume 2 Foreword License Information 21. Introduction to Fortran 90 Language Features 21.0 Introduction 21.1 Quick Start: Using the Fortran 90 Numerical Recipes Routines 21.2 Fortran 90 Language Concepts 21.3 More on Arrays and Array Sections 21.4 Fortran 90 Intrinsic Procedures 21.5 Advanced Fortran 90 Topics 21.6 And Coming Soon: Fortran 95 22. Introduction to Parallel Programming 22.0 Why Think Parallel? 22.1 Fortran 90 Data Parallelism: Arrays and Intrinsics 22.2 Linear Recurrence and Related Calculations 22.3 Parallel Synthetic Division and Related Algorithms 22.4 Fast Fourier Transforms 22.5 Missing Language Features 23. Numerical Recipes Utility Functions for Fortran 90 23.0 Introduction and Summary Listing 23.1 Routines That Move Data 23.2 Routines Returning a Location 23.3 Argument Checking and Error Handling 23.4 Routines for Polynomials and Recurrences 23.5 Routines for Outer Operations on Vectors 23.6 Routines for Scatter with Combine 23.7 Routines for Skew Operations on Matrices 23.8 Other Routine(s) Fortran 90 Code Chapters B1–B20 B1. Preliminaries B2. Solution of Linear Algebraic Equations B3. Interpolation and Extrapolation B4. Integration of Functions B5. Evaluation of Functions B6. Special Functions B7. Random Numbers B8. Sorting B9. Root Finding and Nonlinear Sets of Equations B10. Minimization or Maximization of Functions B11. Eigensystems B12. Fast Fourier Transform B13. Fourier and Spectral Applications B14. Statistical Description of Data B15. Modeling of Data B16. Integration of Ordinary Differential Equations B17. Two Point Boundary Value Problems B18. Integral Equations and Inverse Theory B19. Partial Differential Equations B20. Less-Numerical Algorithms References C1. Listing of Utility Modules (nrtype and nrutil) C1.1 Numerical Recipes Types (nrtype) C1.2 Numerical Recipes Utilities (nrutil) C2. Alphabetical Listing of Explicit Interfaces C3. Index of Programs and Dependencies General Index to Volumes 1 and 2
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