Results 201 to 210 of about 102,261 (262)
Computational analysis of bioconvective and melting heat transfer in thixotropic nanofluid flow over a porous stretching surface. [PDF]
Shaheen M +7 more
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Significance of oscillatory TiO<sub>2</sub>-water nanofluid and heat transfer performance over vertical magnetized flat plate using artificial neural network. [PDF]
Ullah Z +7 more
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MKT-GMM: A Motion Knowledge Transferring Framework for Robot Trajectory Adaptation to Variable Via-Points. [PDF]
Ye C, Wu C, Luo M, Li L, Tang X.
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The Equations of motion of the “fireshell”
AIP Conference Proceedings, 2008The Fireshell originating a Gamma‐Ray Burst (GRB) encompasses an optically thick regime followed by an optically thin one. In the first one the fireshell self‐accelerates from a Lorentz gamma factor equal to 1 all the way to 200–300. The physics of this system is based on the continuous annihilation of electron‐positron pairs in an optically thick e+e−
Carlo Luciano Bianco +9 more
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On Cauchy’s Equations of Motion
Zeitschrift für angewandte Mathematik und Physik ZAMP, 1964Cauchys Bewegungs- und Momentengleichungen der klassischen Kontinuumsmechanik werden, mit Hilfe von Invarianz-Bedingungen gegenuber starren Zusatzbewegungen, aus dem Energietheorem hergeleitet.
Green, A. E., Rivlin, R. S.
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Equation of motion of a cyclist
Journal of Applied Physiology, 1979Tractional resistance (RT, N) was determined by towing two cyclists on a racing bike in “fully dropped” posture in calm air on a flat track at constant speed (5--16.5 m/s). RT increased with the air velocity (v, m/s): RT = 3.2 + 0.19 V2. The constant 3.2 N is interpreted as the rolling resistance and the term increasing with v2 as the air resistance ...
P E, di Prampero +3 more
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On Equations of Brownian Motion
Theory of Probability & Its Applications, 1964A study is made of the relationships between the different descriptions of Brownian motion expressed as an integro-differential equation of Boltzmann type, as a Langevin equation and a partial differential equation corresponding to it, and as Fokker-Plank-Kolmogorov equations.
Il'in, A. M., Has'minskij, R. Z.
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Equations of motion for superfluids
Physical Review E, 1995To the principles of least action and minimum error, for determining the time evolution of the parameters in a variational wave function, we add a third: continuous collapse dynamics. In this formulation, exact time evolution is applied for an infinitesimal time and is followed by projection of the state back into the variational manifold (``collapse'')
, Basile, , Elser
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