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Bibliography

1
M. ANITESCU AND R. SERBAN, A sparse superlinearly convergent SQP with applications to two-dimensional shape optimization, Preprint ANL/MCS-P706-0198, Argonne National Laboratory, Argonne, Illinois, 1998.

2
U. M. ASCHER, R. M. M. MATTHEIJ, AND R. D. RUSSELL, Numerical solution of boundary value problems for ordinary differential equations, SIAM, 1995.

3
B. M. AVERICK, R. G. CARTER, J. J. MORÉ, AND G.-L. XUE, The MINPACK-2 test problem collection, Preprint MCS-P153-0694, Mathematics and Computer Science Division, Argonne National Laboratory, Argonne, Illinois, 1992.

4
J. BETTS, S. ELDERSVELD, AND W. HUFFMAN, Sparse nonlinear programming test problems (Release 1.0), Technical report BCSTECH-93-047, Boeing Computer Services, Seattle, Washington, 1993.

5
A. S. BONDARENKO, D. M. BORTZ, AND J. J. MORÉ, COPS: Large-scale nonlinearly constrained optimization problems, Technical Memorandum ANL/MCS-TM-237, Argonne National Laboratory, Argonne, Illinois, 1998 (Revised October 1999).

6
G. E. P. BOX, W. G. HUNTER, J. F. MACGREGOR, AND J. ERJAVEC, Some problems associated with the analysis of multiresponse data, Technometrics, 15 (1973), pp. 33-51.

7
A. BRYSON AND Y. HO, Applied Optimal Control: Optimization, Estimation, and Control, John Wiley & Sons, 1975.

8
A. E. BRYSON, Dynamic Optimization, Addison-Wesley, 1999.

9
R. BULIRSCH, E. NERZ, H. J. PESCH, AND O. VON STRYK, Combining direct and indirect methods in nonlinear optimal control: Range maximization of a hang glider, in Optimal Control, R. Bulirsch, A. Miele, J. Stoer, and K. H. Well, eds., Birkhäuser Verlag, 1993, pp. 273-288.

10
G. CAPRIZ AND G. CIMATTI, Free boundary problems in the theory of hydrodynamic lubrication: A survey, in Free Boundary Problems: Theory and Applications, A. Fasano and M. Primicerio, eds., no. 79 in Research Notes in Mathematics, Pitman, 1983, pp. 613-635.

11
L. CESARI, Optimization - Theory and Applications, Springer Verlag, 1983.

12
C. A. FLOUDAS, P. M. PARDALOS, C. S. ADJIMAN, W. R. ESPOSITO, Z. H. GUMUS, S. T. HARDING, J. L. KLEPEIS, C. A. MEYER, AND C. A. SCHWEIGER, Handbook of Test Problems for Local and Global Optimization, Kluwer Academic Publishers, 1999.

13
A. FRIEDMAN, Free boundary problems in science and technology, Notices Amer. Math. Soc., 47 (2000), pp. 854-861.

14
D. GAY, AMPL models.
See http://www.netlib.org/ampl/models/.

15
R. GLOWINSKI, Numerical Methods for Nonlinear Variational Problems, Springer-Verlag, 1984.

16
R. L. GRAHAM, The largest small hexagon, J. Combin. Th., 18 (1975), pp. 165-170.

17
G. MARIA, An adaptive strategy for solving kinetic model concomitant estimation - reduction problems, Can. J. Chem. Eng., 67 (1989), p. 825.

18
J. R. MORRIS, D. M. DEAVEN, AND K. M. HO, Genetic algorithm energy minimization for point charges on a sphere, Phys. Rev. B, 53 (1996), pp. R1740-R1743.

19
B. J. ROTHSCHILD, A. F. SHAROV, A. J. KEARSLEY, AND A. S. BONDARENKO, Estimating growth and mortality in stage-structured populations, Journal of Plankton Research, 19 (1997), pp. 1913-1928.

20
E. B. SAFF AND A. KUIJLAARS, Distributing many points on the sphere, Math. Intelligencer, 19 (1997), pp. 5-11.

21
I.-B. TJOA AND L. T. BIEGLER, Simultaneous solution and optimization strategies for parameter estimation of differential-algebraic equations systems, Ind. Eng. Chem. Res., 30 (1991), pp. 376-385.

22
R. VANDERBEI, Nonlinear optimization models.
See http://www.sor.princeton.edu/~rvdb/ampl/nlmodels/.

23
O. VON STRYK, User's guide for DIRCOL (Version 2.1): A direct collocation method for the numerical solution of optimal control problems, technical report, Technische Universität München, 1999.



Liz Dolan
2001-01-02