1. Legendre Polynomial  
   Eric Weisstein, MathWorld, Wolfram Research Inc., Champaign, IL  
2. Legendre Polynomials, Basis for expansion of f(x) in -1<x<1  
   Ronald D. Poshusta,Poshusta, Internet Differential Equations Activities, Washington State Univ., Pullman, WA
3. Legendre Polynomials   
   J. B. Calvert, Engineering Dept., University of Denver, CO  
4. Legendre Polynomials  
   John Burkardt, School of Computational Science, Florida State University, Tallahassee, FL  
5. Legendre Polynomials  
   Mike Sussman; William Layton, Math. Dept., University of Pittsburgh, PA  
6. ... Legendre Series: necessary mathematical background  
   D. J. Maconochie, Anaesthesiology Department, Washington University, St. Louis, MO
7. Henyey-Greenstein Approximation  
   Andrew K. Dunn, Department of Radiology, Harvard Medical School, Charlestown MA
8. Multi-variable Legendre approximation  
   Hugo Korwaser, Femsys Ltd., Leicester, England
9. Approximating the "delta function" using Legendre polynomials  
   Mark D. Haiman, Math. Dept., University of California, Berkeley, CA
10. Padé-Legendre Approximations  
    L. Emmel; S. M. Kaber; Y. Maday, Politecnico De Torino, Italy & Université Paris, France  
11. Legendre Series  
    Ahmet Eris, Math. Dept., Eastern Mediterranean University, North Cyprus, Turkey
12. The Legendre Polynomal Fractal  
    Lars Nicolai Løvdal, Programmer at EUnet Norge AS  
13. Orthogonal Polynomials  
    Eric Weisstein, MathWorld, Wolfram Research Inc., Champaign, IL  
14. Fourier-Legendre Series  
    Eric Weisstein, MathWorld, Wolfram Research Inc., Champaign, IL  
15. Jackson's Theorem  
    Eric Weisstein, MathWorld, Wolfram Research Inc., Champaign, IL  
16. Legendre's Differential Equation  
    eFunda, Inc., Sunnyvale, CA
17. Legendre polynomials  
    Wikipedia, the free encyclopedia.
18. ... Fourier-Legendre series  
    Wikipedia, the free encyclopedia.
19. Fourier-Legendre series  
    Niels Walet, Physics Dept., University of Manchester, UK   
20. Legendre Polynomials  
    Karl Dahlke, Math Reference Project
21. Polynomial regression filters  
    Gernot Hoebenreich, Signal Processing, Graz University of Technology, Germany
22. Compute the first M terms in a Legendre polynomial expansion FORTRAN  
    Wayne Landsman, IDL Astronomy Users Library, Goddard Space Flight Center, NASA
23. Interpolation and Approximation   
    Toshiro K. Ohsumi, Computer Science Dept., Colgate University, Hamilton, NY  
24. Least Squares Approximation  
    Kendall E. Atkinson, Computer Science and Math., University of Iowa, Iowa City, IA
25. Introduction to Orthogonal Series  
    David Barnes, Math. Dept., Washington State University, Pullman, WA
26. Orthogonal Polynomials   
    Rudy Bock, European Organization for Nuclear Research - CERN, Genève, Switzerland  
27. Legendre polynomials. Spherical Bessel functions  
    Birger Bergersen, Physics & Astronomy, University of British Columbia, Vancouver, B.C.  
28. ... Legendre Series  
    Ernesto Gutierrez-Miravete, Chem. Met. Eng., National University of Mexico  
29. Polynomial fitting ... Legendre polynomials  
    'the Tcler's Wiki'.
30. Legendre functions  
    TheFreeDictionary.com
31. Orthogonal Polynomials  PDF  
    Richard  B. Goldstein, Math. & Computer Science, Providence College, Providence, RI  
32. Orthogonal Polynomials  PDF  
    W. Robert Stephenson, Department of Statistics, Iowa State University, Ames, IA  
33. Orthogonal Polynomials  PDF  
    Moody T. Chu, Math. Dept., North Carolina State University, Raleigh, NC  
34. Discrete vs. Continuous Orthogonal Moments for Image Analysis  PDF   
    R. Mukundan, P.A. Lee, Multimedia University; S. H. Ong, University of Malaya
35. Conducting Spherical Shell with a Circular Orifice  PDF  
    Kirk T. McDonald, Joseph Henry Laboratories, Princeton University, Princeton, NJ

(c) John H. Mathews 2005