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Experimental Factors and Techniques for Pool Boiling Heat Transfer Enhancement: A Critical Review
ABSTRACT This review presents a comprehensive assessment of active strategies for enhancing pool boiling heat transfer, with a focus on techniques that do not rely solely on the boiling surface modification. It examines a broad range of methodologies including fluid additives, external fields, mechanical interventions, and thermal‐geometric tuning that
José E. Pereira +2 more
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On the real zeroes of half-integral weight Hecke cusp forms. [PDF]
Jääsaari J.
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A rigorous framework for an improved Messinger/Myers model of ice accretion under conditions of variable property and unsteady aircraft icing. [PDF]
Ahmed H +4 more
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Frictional Heating During Sliding of Two Layers Made of Different Materials. [PDF]
Topczewska K, Yevtushenko A, Zamojski P.
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Enhanced DEWMA-type control chart for process mean monitoring utilizing auxiliary information. [PDF]
Masood S +3 more
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Homogenized multiscale modelling of an electrically active double poroelastic material representing the myocardium. [PDF]
Miller L, Penta R.
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Asymptotic Behaviour of Nonoscillatory Equations
Canadian Journal of Mathematics, 1983For nonlinear equations of the formIthere has been considerable interest in determining the asymptotic forms of nonoscillatory solutions. We assume r(t) is continuous and positive on [0, ∞), and f(t, x) is continuous on [0, ∞) × R, and f(t, x) ≥ 0 for x ≠ 0. For n = 2, equation (I) was studied by Kusano and Naito [3], who found necessary and sufficient
Edelson, Allan L., Perri, Emilia
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ASYMPTOTIC BEHAVIOUR OF VISCOELASTIC WAVES
The Quarterly Journal of Mechanics and Applied Mathematics, 1988In one-dimensional pulse propagation in a linearly viscoelastic material, at sufficiently large distances from the source the pulse may approach a constant shape. For all viscoelastic materials for which this occurs, we determine the asymptotic shape of the signal and its speed. The signal width is determined implicitly.
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Stability and Asymptotic Behaviour
2014The focus of this chapter is threefold in theme. Firstly, the topic of stability of equilibria will be investigated in the context of an autonomous differential equation \( \dot{x} = f\left( x \right) \) with an equilibrium at 0 (i.e. f(0) = 0). Loosely speaking, this topic addresses the following question: in forwards time, do solutions which start ...
Hartmut Logemann, Eugene P. Ryan
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