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- John D. Foley, Heidi Rosenbaum, Anne E. Griep
- The Journal of biological chemistry
- 2004

Lens fiber cell differentiation involves extensive reconstruction of the cell's architecture, including the degradation and elimination of all membrane-bound organelles via a process that has been… (More)

This note employs path counting techniques to extend recent results on bounds for odd order linear recurrences to higher dimensions. The results imply optimal zero-free polydisks for multivariable… (More)

- Ana Isabel Teixeira, George A. McKie, John D. Foley, Paul J. Bertics, Paul F. Nealey, Christopher John Murphy
- Biomaterials
- 2006

We have previously shown that human corneal epithelial cells sense and react to nanoscale substrate topographic stimuli [Teixeira AI, Abrams GA, Bertics PJ, Murphy CJ, Nealey PF. Epithelial contact… (More)

- Kathryn A Diehl, John D. Foley, Paul F. Nealey, Christopher John Murphy
- Journal of biomedical materials research. Part A
- 2005

The purpose of this study was to evaluate the effect of surface topographic features that mimic the corneal epithelial basement membrane on cell migration. We used electron-beam and X-ray lithography… (More)

- John D. Foley, Eric W. Grunwald, Paul F. Nealey, Christopher John Murphy
- Biomaterials
- 2005

Understanding axonal formation and contact guidance are of critical importance for the design of materials that interface with neuronal tissue. Contact guidance of neurites by topographic features is… (More)

- Kenneth S. Berenhaut, John D. Foley, Stevo Stevic
- Appl. Math. Lett.
- 2007

This paper studies global asymptotic stability for positive solutions to the equation yn = yn−k + yn−m 1 + yn−kyn−m , n = 0, 1, . . . , with y−m, y−m+1, . . . , y−1 ∈ (0,∞) and 1 ≤ k < m. The paper… (More)

This paper studies the behavior of positive solutions of the recur-sive equation y n = 1 + y n−k y n−m We prove that if gcd(k, m) = 1, with k odd, then y n tends to 2, exponentially. When combined… (More)

This note provides new quantitative bounds for the recursive equation yn+1 = A + yn yn−k , n = 0, 1, . . . , where y−k, y−k+1, . . . , y−1, y0, A ∈ (0,∞) and k ∈ {2, 3, 4, . . .}. Issues regarding… (More)

- James J Kleinedler, Ilija Pješčić, Kirby K Bullock, Abdul Khaliq, John D. Foley, Tammy Renee Dugas
- Journal of pharmaceutical sciences
- 2012

Drug-eluting stents (DESs) are endovascular devices that provide controlled release of compounds to interfere with restenosis, an adverse outcome of angioplasty characterized by thickening of the… (More)

with y−s, y−s+1, . . . , y−1 ∈ (0,∞) and k, m ∈ {1, 2, 3, 4, . . .}, where s = k+m. We prove that if gcd(2k,m) = 1, then solutions to this equation are asymptotically 2k-periodic. This generalizes… (More)