Center for Research in Scientific Computation - 1991

Tran, H. T. (1991). Numerical Studies of the Linear Quadratic Control Problem for Retarded Systems with Delay in Control. In Computation and Control II (pp. 307–324). https://doi.org/10.1007/978-1-4612-0427-5_21

Ito, K., Tran, H. T., & Manitius, A. (1991). A Fully-Discrete Spectral Method for Delay-Differential Equations. SIAM Journal on Numerical Analysis, 28(4), 1121–1140. https://doi.org/10.1137/0728060

Karamzin, Y. N., Trofimov, V. A., & Chertok, A. È. (1991). An algorithm for the numerical solution of equations
              describing processes in photoreceivers. Mat. Model., 3(10), 95–103.

Tsynkov, S. V. (1991). Exact  Transfer of Boundary Conditions in
               Subsonic  Problems  of  Computational  Gas  Dynamics. In A. V. Zabrodin & G. P. Voskresensky (Eds.), Construction of Algorithms and Solution of Mathematical Physics Problems (pp. 194–198). Moscow.

Decomposition algorithms based on boundary equations with
              projectors. (1991). Akad. Nauk SSSR Inst. Prikl. Mat. Preprint, (113), 23. Retrieved from https://mathscinet.ams.org/mathscinet-getitem?mr=1278546

Boundary equations with projectors in composite domains. (1991). Akad. Nauk SSSR Inst. Prikl. Mat. Preprint, (112), 20. Retrieved from https://mathscinet.ams.org/mathscinet-getitem?mr=1278545

Sofronov, I. L., & Tsynkov, S. V. (1991). Application of a model of potential flow to the formulation of
              conditions on the outer boundary for Euler equations. II. Akad. Nauk SSSR Inst. Prikl. Mat. Preprint, (41), 27. Retrieved from https://mathscinet.ams.org/mathscinet-getitem?mr=1156344

Tsynkov, S. V. (1991). Application of a model of potential flow to the formulation of
              conditions on the outer boundary for Euler equations. I. Akad. Nauk SSSR Inst. Prikl. Mat. Preprint, (40), 25. Retrieved from https://mathscinet.ams.org/mathscinet-getitem?mr=1156343

Elizarova, T. G., Tsynkov, S. V., & Chetverushkin, B. N. (1991). Kinetically consistent difference schemes in curvilinear
              coordinate systems. Differentsiaļprime Nye Uravneniya, 27(7), 1161–1169, 1285. Retrieved from https://mathscinet.ams.org/mathscinet-getitem?mr=1127501

Stoneking, D. E., Bilbro, G. L., Trew, R. J., Gilmore, P., & Kelley, C. T. (1991). Yield Optimization Using a {GaAs} Process Simulator Coupled to a Physical Device Model. Proceedings IEEE/Cornell Conference on Advanced Concepts in High Speed Devices and Circuits, 374–383.

Winslow, T. A., Trew, R. J., Gilmore, P., & Kelley, C. T. (1991). Simulated Performance Optimization of {GaAs} {MESFET} Amplifiers. Proceedings IEEE/Cornell Conference on Advanced Concepts in High Speed Devices and Circuits, 393–402.

Kahaner, D. K., & Kelley, C. T. (1991). Observations on Computational Mathematics in {J}apan. ONRFE Scientific Information Bulletin, 16, 49–54.

Winslow, T. A., Trew, R. J., Gilmore, P., & Kelley, C. T. (1991). Doping Profiles For Optimum Class {B} Performance of {GaAs} MESFET Amplifiers. Proceedings IEEE/Cornell Conference on Advanced Concepts in High Speed Devices and Circuits, 188–197.

Woolard, D. L., Trew, R. J., Littlejohn, M. A., & Kelley, C. T. (1991). A Study of Electron Transit-Time in Ballistic Diodes Using a Multi-Valley Hydrodynamic Transport Model. Proceedings IEEE/Cornell Conference on Advanced Concepts in High Speed Devices and Circuits, 131–140.

Kelley, C. T., & Sachs, E. W. (1991). A New Proof of Superlinear Convergence for Broyden’s Method in Hilbert Space. SIAM Journal on Optimization, 1(1), 146–150. https://doi.org/10.1137/0801011

Kelley, C. T., & Sachs, E. W. (1991). Fast Algorithms for Compact Fixed Point Problems with Inexact Function Evaluations. SIAM Journal on Scientific and Statistical Computing, 12(4), 725–742. https://doi.org/10.1137/0912038

Kelley, C. T., & Wright, S. J. (1991). Sequential quadratic programming for certain parameter identification problems. Mathematical Programming, 51(1-3), 281–305. https://doi.org/10.1007/bf01586941

Kelley, C. T., Sachs, E. W., & Watson, B. (1991). Pointwise quasi-Newton method for unconstrained optimal control problems, II. Journal of Optimization Theory and Applications, 71(3), 535–547. https://doi.org/10.1007/bf00941402

Kelley, C. T., & Sachs, E. W. (1991). Mesh Independence of Newton-like Methods for Infinite Dimensional Problems. Journal of Integral Equations and Applications, 3(4), 549–573. https://doi.org/10.1216/jiea/1181075649

Chertock, A., Karamzin, Y., & Trofimov, V. (1991). On a numerical algorithm for nonlinear differential equations describing some processes in photoreceivers. Journal of Mathematical Modeling, 3, 95–103.

Elizarova, T. G., Tsynkov, S. V., & Chetverushkin, B. N. (1991). Kinetic-Consistent Finite-Difference Schemes in Curvilinear Coordinate Systems. Differential Equations, 27(7), 1161–1169.

Smith, R. C., Bogar, G. A., Bowers, K. L., & Lund, J. (1991). The Sinc-Galerkin Method for Fourth-Order Differential Equations. SIAM Journal on Numerical Analysis, 28(3), 760–788. https://doi.org/10.1137/0728041