Center for Research in Scientific Computation - 1985

Huang, K., & Li, Z. (1985). On the relation between the behavior and the distribution of the zeros of a polynomial. Journal of Nanjing University, Mathematics Biquarterly, 2(1), 53–59.

Tran, H., & Manitius, A. (1985). On the numerical approximations for linear functional differential equations with input and output delays. 1985 24th IEEE Conference on Decision and Control. Presented at the 1985 24th IEEE Conference on Decision and Control, Fort Lauderdale, FL. https://doi.org/10.1109/cdc.1985.268746

Manitius, A., & Tran, H. (1985). Computation of closed-loop eigenvalues associated with the optimal regulator problem for functional differential equations. IEEE Transactions on Automatic Control, 30(12), 1245–1248. https://doi.org/10.1109/tac.1985.1103866

Kelley, C. T., & Sachs, E. W. (1985). Broyden's method for approximate solution of nonlinear integral equations. Journal of Integral Equations, 9(1), 25–44.

Kelley, C. T., & Mullikin, T. W. (1985). Why does the {F_N}-Method work? Trans. Th. Stat. Phys., 14, 513–526.

Clapp, T. G., Kelley, C. T., & Eberhardt, A. C. (1985). Analytical determination of normal contact stresses for arbitrary geometries with application to the tire/pavement interaction mechanism. In T. D. Gillespie & M. Sayers (Eds.), Measuring Road Roughness and its Effects on User Cost and Comfort (pp. 162–178). Baltimore.

Decker, D. W., & Kelley, C. T. (1985). Expanded Convergence Domains for Newton’s Method at Nearly Singular Roots. SIAM Journal on Scientific and Statistical Computing, 6(4), 951–966. https://doi.org/10.1137/0906064

Decker, D. W., & Kelley, C. T. (1985). Broyden’s Method for a Class of Problems Having Singular Jacobian at the Root. SIAM Journal on Numerical Analysis, 22(3), 566–574. https://doi.org/10.1137/0722034

Kelley, C. T., & Mullikin, T. W. (1985). Why does the -method work? Transport Theory and Statistical Physics, 14, 513–526.