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Eco-Microbiology: A Frugal-Circular Framework for Biosafe, Low-Cost Practical Microbiology in Secondary Education. [PDF]
Amorim L +4 more
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The Antagonistic Influence of Phytic Acid on Zinc Absorption: An <i>In Vitro</i> Comparison of Inorganic and Chelated Trace Mineral Sources. [PDF]
Rock N +5 more
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One-Stage Synthesis of Superhydrophobic SiO<sub>2</sub> Particles for Struvite-Based Dry Powder Coating of Extinguishing Agent. [PDF]
Valtsifer I +7 more
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Silicone-Foam Passive Air Samplers for Combined Target and Nontarget Chemical Profiling and Toxicity Assessment of Airborne Exposomes. [PDF]
Sunyer-CaldĂș A +14 more
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Flame Velocity of Cellular Flames at Low Lewis Numbers
Combustion Science and Technology, 2001The flame velocity of cellular flames at low Lewis numbers is numerically studied, based on the compressible Navier-Stokes equation including a one-step chemical reaction. The flame velocity of a cellular flame is always larger than that of a plane flame and increases as the Lewis number becomes lower. When the Lewis number is unity, the flame velocity
Satoshi Kadowaki
exaly +2 more sources
Flame Retardancy of Cellular Polymeric Materials
International Journal of Polymeric Materials and Polymeric Biomaterials, 1996Abstract The combustion behavior of cellular polymeric materials is reviewed. The correlations between the structure and thermophysical properties of cellular polymers are discussed. The tests for potential fire hazard of cellular polymeric materials are reviewed.
R M Aseeva
exaly +2 more sources
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
openaire +2 more sources

