ACM Transactions on Mathematical Software (TOMS), Volume 17, 1991
Volume 17, Number 1, March 1991
C. A. Addison, Wayne H. Enright, P. W. Gaffney, Ian Gladwell, P. M. Hanson: Algorithm 687: a decision tree for the numerical solution of initial value ordinary differential equations. 1-10- Lawrence F. Shampine, Ian Gladwell, R. W. Brankin: Reliable solution of special event location problems for ODEs. 11-25
- Shmuel Gal: An accurate elementary mathematical library for the IEEE floating point standard. 26-45
- W. J. Cody: Performance evaluation of programs related to the real gamma function. 46-54
- Achiya Dax: On computational aspects of bounded linear least squares problems. 64-73
- Panos M. Pardalos: Construction of test problems in quadratic bivalent programming. 74-87
- Joseph W. H. Liu: A generalized envelope method for sparse factorization by rows. 112-129
- Saleem Mohideen, Vladimir Cherkassky: On recursive calculation of the generalized inverse of a matrix. 130-147
Volume 17, Number 2, June 1991
- J. G. Blom, H. Brunner: Algorithm 689: Discretized collocation and iterated collocation for nonlinear Volterra integral equations of the second kind. 167-177
- Martin Berzins, Peter M. Dew: Algorithm 690: Chebyshev polynomial software for elliptic-parabolic systems of PDEs. 178-206
- Paola Favati, Grazia Lotti, Francesco Romani: Interpolatory integration formulas for optimal composition. 207-217
- Paola Favati, Grazia Lotti, Francesco Romani: Algorithm 691: Improving QUADPACK automatic integration routines. 218-232
- David S. Dodson, Roger G. Grimes, John G. Lewis: Sparse extensions to the FORTRAN Basic Linear Algebra Subprograms. 253-263
- David S. Dodson, Roger G. Grimes, John G. Lewis: Algorithm 692: Model implementation and test package for the Sparse Basic Linear Algebra Subprograms. 264-272
- David M. Smith: Algorithm 693: a FORTRAN package for floating-point multiple-precision arithmetic. 273-283
Volume 17, Number 3, September 1991
- Nicholas J. Higham: Algorithm 694: a collection of test matrices in MATLAB. 289-305
- Elizabeth Eskow, Robert B. Schnabel: Algorithm 695: software for a new modified Cholesky factorization. 306-312
- Edward Rothberg, Anoop Gupta: Efficient sparse matrix factorization on high performance workstations - exploiting the memory hierarchy. 313-334
- Géza Schrauf: Algorithm 696: an inverse rayleigh iteration for complex band matrices. 335-340
- Hiroshi Akima: A method of univariate interpolation that has the accuracy of a third-degree polynomial. 341-366
- Hiroshi Akima: Algorithm 697: univariate interpolation that has the accuracy of a third-degree polynomial. 367
- D. J. Higham: Highly continuous Runge-Kutta interpolants. 368-386
- P. W. Sharp: Numerical comparisons of some explicit Runge-Kutta pairs of orders 4 through 8. 387-409
- Abraham Ziv: Fast evaluation of elementary mathematical functions with correctly rounded last bit. 410-423
- Desmond J. Higham: Remark on algorithm 669. 424-426
- Fred T. Krogh: ACM Algorithms Policy. 427-430
Volume 17, Number 4, December 1991
- Jarle Berntsen, Terje O. Espelid, Alan Genz: An adaptive algorithm for the approximate calculation of multiple integrals. 437-451
- Jarle Berntsen, Terje O. Espelid, Alan Genz: Algorithm 698: DCUHRE: an adaptive multidemensional integration routine for a vector of integrals. 452-456
- Fred T. Krogh, W. Van Snyder: Algorithm 699: a new representation of Patterson's quadrature formulae. 457-461
- Kevin A. Broughan: SENAC: a high-level interface for the NAG library. 462-480
- Marco Marletta: Certification of algorithm 700 numerical tests of the SLEIGN software for Sturm-Liouville problems. 481-490
- Paul B. Bailey, Antony Zettl: Eigenvalue and eigenfunction computations for Sturm-Liouville problems. 491-499
- Paul B. Bailey, Antony Zettl: Algorithm 700: A Fortran software package for Sturm-Liouville problems. 500-501
- Peter Alfeld, David J. Eyre: Algorithm 701: Goliath - a software system for the exact analysis of rectangular rank-deficient sparse rational linear systems. 519-532
- Kjell Gustafsson: Control theoretic techniques for stepsize selection in explicit Runge-Kutta methods. 533-554
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