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David Aldous

Publications and source records attributed to David Aldous.

2 recordsLinked to original sources

Role of cathepsin S-dependent epithelial cell apoptosis in IFN-gamma-induced alveolar remodeling and pulmonary emphysema.

Th1/Tc1 inflammation and remodeling responses characterized by tissue atrophy and destruction frequently coexist in human diseases and disorders. However, the mechanisms that are used by Th1/Tc1 cytokines, like IFN-gamma, to induce these responses have not been defined. To elucidate the mechanism(s) of IFN-gamma-induced tissue remodeling and destruction, we characterized the pathway that lung-targeted, transgenic IFN-gamma uses to induce alveolar remodeling in a murine pulmonary emphysema modeling system. In these mice, transgenic IFN-gamma caused epithelial cell DNA injury and apoptosis detectable with TUNEL (Roche) and dual annexin V and propidium iodide staining. These responses were associated with death receptor and mitochondrial apoptosis pathway activation. Importantly, apoptosis inhibition with a caspase inhibitor (N-benzylcarboxy-Val-Ala-Asp-fluoromethyl-ketone) or a null mutation of caspase-3 blocked this DNA injury and apoptosis response and significantly ameliorated IFN-gamma-induced emphysema. These interventions also ameliorated IFN-gamma-induced inflammation and decreased pulmonary protease burden. Selective cathepsin S inhibition and a null mutation of cathepsin S also decreased IFN-gamma-induced DNA injury, apoptosis, emphysema, inflammation, and protease accumulation. These studies demonstrate that cathepsin S-dependent epithelial cell apoptosis is a critical event in the pathogenesis of IFN-gamma-induced alveolar remodeling and emphysema. They also link inflammation, protease/antiprotease alterations, and protease-dependent apoptosis in the pathogenesis of Th1/Tc1 cytokine-induced tissue remodeling and destructive responses.

Animals↗

Scaling and universality in continuous length combinatorial optimization.

We consider combinatorial optimization problems defined over random ensembles and study how solution cost increases when the optimal solution undergoes a small perturbation delta. For the minimum spanning tree, the increase in cost scales as delta2. For the minimum matching and traveling salesman problems in dimension d >/= 2, the increase scales as delta3; this is observed in Monte Carlo simulations in d = 2, 3, 4 and in theoretical analysis of a mean-field model. We speculate that the scaling exponent could serve to classify combinatorial optimization problems of this general kind into a small number of distinct categories, similar to universality classes in statistical physics.

Journal Article↗