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Network toxicology, transcriptomics, and cytotoxic validation reveal TDCPP-induced pterygium mechanisms. [PDF]
Yang J +8 more
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Flame retardant biomarker changes with furniture replacement after flammability standard update. [PDF]
Attfield KR +12 more
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SIAM Journal on Applied Mathematics, 1989
Summary: The problem of a flame stabilized by a line source of fuel of strength \(2\pi\) \(\kappa\) is solved numerically. As \(\kappa\) is varied, first a bifurcation from an axisymmetric solution to a stationary cellular solution is found. Increasing \(\kappa\) further, a sequence of transitions to stationary cellular solutions of increasing mode ...
Bayliss, A. +2 more
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Summary: The problem of a flame stabilized by a line source of fuel of strength \(2\pi\) \(\kappa\) is solved numerically. As \(\kappa\) is varied, first a bifurcation from an axisymmetric solution to a stationary cellular solution is found. Increasing \(\kappa\) further, a sequence of transitions to stationary cellular solutions of increasing mode ...
Bayliss, A. +2 more
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Localized Flickering Cellular Flames
SIAM Journal on Applied Mathematics, 1998Summary: We illustrate the formation and evolution of cellular flames described by localized, ordered solutions of a modified Kuramoto-Sivashinsky equation (MKSE) derived for flames stabilized on a burner. The MKSE equation accounts for a slight curvature of the flat front due to the slowing of the gas flow near the burner rim.
Class, A., Bayliss, A., Matkowsky, B. J.
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Cellular and Tulip Flame Configurations
Journal of Applied Mechanics and Technical Physics, 2003Flame propagation in a plane channel with the formation of tulip and cellular configurations of the combustion front is simulated. The near-flame flow structure and the thermal flow structure are determined. An analogy is found between the tulip configuration and flame inflections at cell interfaces.
Istratov, A. G. +2 more
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Nonlinear Dynamics of Cellular Flames
SIAM Journal on Applied Mathematics, 1992The problem of a flame stabilized by a line source of fuel in the cellular regime, i.e., $L < 1$,where L is the Lewis number, is solved numerically. It is found that as L is decreased, transitions from stationary axisymmetric to stationary cellular to nonstationary cellular flames occur.
Bayliss, Alvin, Matkowsky, Bernard J.
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A Nonlinear Theory of Cellular Flames
SIAM Journal on Applied Mathematics, 1980Experiments with laminar flames in gaseous combustible mixtures show that for certain mixtures a flame front will often break up into numerous cells. Cellular flames are periodic structures with pointed crests, pointing in the direction of the burned gas. The smoother sections (troughs) of the front are convex toward the fresh mixture.
Matkowsky, B. J. +2 more
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