Judith J. McDonald

Matrix Analysis $\bullet$ Linear Algebra

1. Extremal Properties of Ray-nonsingular Matrices (with G.Y. Lee, B.L. Shader, and M.J. Tsatsomeros), Discrete Mathematics, 216: 221-233, (2000).

2. The Soules Approach to the Inverse Eigenvalue Problem for Nonnegative Symmetric Matrices of Order n $\leq$ 5 (with M. Neumann), Contemporary Mathematics, Vol 259, pp. 387-390, (2000).

3. A Note on the Convexity of the Realizable set of Eigenvalues for Nonnegative Symmetric Matrices (with C. Knudsen), Electronic Linear Algebra, Vol 8, pp. 110-114, (2001).

4. The Combinatorial Structure of Eventually Non-negative Matrices (with Carnochan Naqvi), Electronic Linear Algebra, 9:255-269 (2002).

5. A Characterization of Jordan Canonical Forms which are Similar to Eventually Nonnegative Matrices with the Properties of Nonnegative Matrices (with B. G. Zaslavsky), Linear Algebra and Its Applications, 372: (2003) 253-285.

6. The Peripheral Spectrum of a Nonnegative Matrix, Linear Algebra and Its Applications., 363; (2003), 217-235.

7. On the Spectra of Striped Sign Patterns (with D.D. Olesky, M.J. Tsatsomeros, and P. van den Driessche), Linear and Multilinear Algebra, 51(1) (2003):, 39-48.

8. Almost Skew-Symmetric Matrices (with P.J. Psarrakos and M.J. Tsatsomeros), Rocky Mountain Journal of Mathematics, 34(1) (2004), 269-288.

9. Minimal spectrally arbitrary sign patterns (with T. Britz, D. D. Olesky, and P. van den Driessche), SIAM Journal of Matrix Analysis and Applications, 26 (1) (2004), 257-271.

10. The symmetric nonnegative inverse eigenvalue problem for 5X5 matrices (with R. Loewy), Linear Algebra and its Applications, 393 (2004), 275-298.

11. Eventually nonnegative matrices are similar to seminonnegative matrices (with Sarah Carnochan Naqvi), Linear Algebra and its Applications, 381 (2004), 245-258.

12. On matrices with common invariant cones with applications in neural and gene networks (with Roderick Edwards, and Michael J. Tsatsomeros), Linear Algebra and its Applications, 398 (2005), 37-67.

13. Spectrally Arbitrary Zero-Nonzero Patterns of order 4 (with L. Corpuz),Linear and Multilinear Algebra, to appear.