Operations Research

The Drazin inverse of an operator

In S. L. Campbell (Ed.), Recent Applications of Generalized Inverses. Pitman Publishing Company.

Systolic networks for orthogonal equivalence transformations and their applications

In P. Penfield (Ed.), Proceedings of the Conference on Advanced Research in VLSI (pp. 113–122). Norwood, MA: Artech House, Inc.

User’s Guide of ERC Slitting Package

(Technical Report No. CC3083-02). AT&T Engineering Research Center.

Fiber Selection Problem in the Lightguide Cable Ribboning Process

(Technical Report No. CC7778). AT&T Engineering Research Center.

Optimal Scheduling of the Coil Slitting Problem

IIE Proceedings of Annual Conference, 476–480.

A Note on Q-Matrices

Bulletin of the Institute of Mathematics Academia Sinica, 10(3), 239–243.

Fixed Point Models for the Equilibrium Problems on Transportation Networks

Tamkang Journal of Mathematics, 13(2), 181–191.

Solving Linear Constrained Separable Convex Programs via Generalized Geometric Programming Duality

Chinese Journal of Mathematics, 10(2), 103–112.

Traffic Equilibria on Multiclass-User Transportation Networks Analyzed via Variational Inequalities

Tamkang Journal of Mathematics, 13(1), 1–9.

Generalized variational inequalities

Journal of Optimization Theory and Applications, 38(3), 363–383.

A model for locating repair stations in a sequential manufacturing process

Applied Mathematical Modelling, 6(5), 363–368.

A second order singular linear system arising in electric power systems analysis†

International Journal of Systems Science, 13(1), 101–108.

Nontrivial isometries on sp(α)

International Journal of Mathematics and Mathematical Sciences, 5(2), 257–261.

On positive controllers and linear quadratic optimal control problems†

International Journal of Control, 36(5), 885–888.

Collocation methods for some singular integral equations in linear transport theory

Journal of Integral Equations, 4, 77–88.

Approximation of solutions to some quadratic integral equations in transport theory

Journal of Integral Equations, 4, 221–237.

Convergence Acceleration for Newton’s Method at Singular Points

SIAM Journal on Numerical Analysis, 19(1), 219–229.

Approximate methods for the solution of the Chandrasekhar H‐equation

Journal of Mathematical Physics, 23(11), 2097–2100.