Donald G. Anderson
References
- 1 NOL, B. The numerical solution of non-linear integral equations. Non-Linear Integral Equations, P. M. Anselone (Ed.), U. of Wisconsin Press, Madison, 1964.Google Scholar
- 2 ANDERSON, D.G. Numerical experiments in kinetic theory. Doctoral Thesis, Harvard U., Cambridge, Mass., June 1963.Google Scholar
- 3 ---. Numerical solutions of the Krook kinetic equation. Tech. Rep. No. 15, Engineering Sciences Lab., Harvard U., Feb. 1965. In preparation.Google Scholar
- 4 -- AND MCOMBER, H.K. Numerical experiments in kinetic theory. Proceedings of he Fourth International Symposium on Rarefied Gas Dynamics, Academic Press, New York, 1965.Google Scholar
- 5 LAczos, C. Tables of Chebyshev Polynomials. NBS Appl. Math. Series No. 9, Government Printing Off., Washington, D. C., 1952.Google Scholar
- 6 OSTROWSKI, A. M. Solution of Equations and Systems of Equations. Academic Press, New York, 1960.Google Scholar
- 7 TRAUB, J. F. Iterative Methods for the Solution of Equations. Prentiee-Hall, Englewood Cliffs, N. J., 1964.Google Scholar
- 8 VARGt, R.S. Matrix Iterative Analysis. Prentiee-tIall, Englewood Cliffs, N. J., 1962.Google Scholar
- 9 ALTMAN, M. A generalization of Newton's method. Bull. Acad. Pol. Sci. 3 (1955), 189.Google Scholar
- 10 WYNN, P. Acceleration techniques for iterated vector and matrix problems. Math. Cornput. 16 (1962), 301.Google Scholar
- 11 Fox, L., AND GOODWIN, E.T. The numerical solution of non-singular integral equations. Phil. Trans. 245A (1953), 501.Google Scholar
- 12 WGSEm, J. H. Accelerating convergence of iterative processes. Comm. ACM 1 (June 1958), 9.
Google Scholar - 13 WOLFE, P. The secant method for simultaneous non-linear equations. Comm. ACM 2 (Dee. 1959), 12.
Google Scholar - 14 JEEVS, T.A. Secant modification of Newton's method. Comm. ACM i (Aug. 1958), 9.
Google Scholar - 15 HENRICI, P. Elements of Numerical Analysis. John Wiley & Sons, New York, 1964.Google Scholar
- 16 WrNN, P. Acceleration techniques in numerical analysis. Information Processing 1962, C. M. Popplewell (Ed.), North ttolland, Amsterdam, (1963).Google Scholar
- 17 General purpose vector epsilon algorithm ALGOL procedures. Numer. Math. 6 (1964), 22.Google Scholar
- 18 HOUSEhOLDeR, A. S. Principles of Numerical Analysis. McGraw-Hill, New York, 1953.Google Scholar
- 19 KHABAZt, I. M. An iterative least-square method for solving large sparse matrices. Comput. J. 6 (1063-64), 202.Google Scholar
- 20 TORNHEIM, L. Convergence of multipoint iterative methods. J. ACM II (1964), 210.
Google Scholar
Index Terms
Iterative Procedures for Nonlinear Integral Equations
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