1,721,094 research outputs found
Probabilistic lifetime prediction with application to high-performance p-aramid fiber
Full text linkMeester, R.W.J. [Promotor]Hulshof, J. [Promotor
Predicting Optimal Strategies for Microbial Metabolic Pathways
Full text linkHulshof, J. [Promotor]Planqué, R. [Copromotor
Stability of Radiative Propagating Flames
Full text linkHulshof, J. [Promotor]Berg, G.J.B. van den [Promotor
Mathematical Models for Flame Balls
Full text linkHulshof, J. [Promotor]Brauner, C.M. [Promotor]Berg, G.J.B. van den [Copromotor
Monotone Flows in N-Dimensional partially Saturated Porous Media: Lipschitz Continuity of the Interface
No full textHulshof, J.; Wolanski, N.. (1987). Monotone Flows in N-Dimensional partially Saturated Porous Media: Lipschitz Continuity of the Interface. Retrieved from the University Digital Conservancy, https://hdl.handle.net/11299/4682
Flow laminarization and a cceleration by suspended particles
No full textIn [Comm. Appl. Math. Comput. Sci., 4(2009), pp. 153-175], Barenblatt presents a model for partial laminarization and acceleration of shear flows by the presence of suspended particles of different sizes, and provides a formal asymptotic analysis of the resulting velocity equation. In the present paper we revisit the model. In particular we allow for a continuum of particle sizes, rewrite the velocity equation in a form which involves the Laplace transform of a given function or measure, and provide several rigorous asymptotic expansions for the velocity. The model contributes to a better insight to the extreme velocities in hurricanes, fire storms, and dust storms, and the analysis confirms Barenblatt's conclusion that often the smallest suspended particles are responsible for the extreme flow acceleration at large altitudes. © 2015 Society for Industrial and Applied Mathematics
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