Results 281 to 290 of about 3,600,950 (342)
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Journal of Sound and Vibration, 2021
In engineering applications, fluid-conveying pipes usually have geometric imperfections or initially curved configurations. Unlike the initially curved pipe supported at both ends, a slightly curved cantilevered pipe is capable of displaying some ...
Q Ni, H L Dai, Peter Hagedorn
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In engineering applications, fluid-conveying pipes usually have geometric imperfections or initially curved configurations. Unlike the initially curved pipe supported at both ends, a slightly curved cantilevered pipe is capable of displaying some ...
Q Ni, H L Dai, Peter Hagedorn
exaly +2 more sources
Static fluid spheres admitting Karmarkar condition
Chinese Physics C, High Energy Physics & Nuclear Physics, 2020We explore a new relativistic anisotropic solution of the Einstein field equations for compact stars based on embedding class one condition. For this purpose, we use the embedding class one methodology by employing the Karmarkar condition. Employing this
K. Singh +3 more
semanticscholar +1 more source
Research on Static Stiffness of Hydrostatic Bearing using Fluid-Structure Interaction Analysis [PDF]
Procedia Engineering, 2012 High performance hydrostatic bearing are increasingly in demand in ultra-precision machine tools. To calculate the static performance of hydrostatic bearing more accurately, a fluid-structure interaction model is proposed.
Lu Lihua, Liang Yingchun
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Journal of the Brazilian Society of Mechanical Sciences and Engineering, 2020
Angelo A Verri +2 more
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Angelo A Verri +2 more
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Static and dynamic behavior of magnetic particles at fluid interfaces.
Advances in Colloid and Interface Science, 2020This perspective work reviews the current status of research on magnetic particles at fluid interfaces. The article gives both a unified overview of recent experimental advances and theoretical studies centered on very different phenomena that share a ...
Fernando Martinez-Pedrero
semanticscholar +1 more source
Resonance, 2006
The equations of fluid statics derive from the fact that in a stationary fluid only normal stress (pressure) is present and tangential stresses are absent. In this article we derive equations for variation of pressure in a static fluid or in one that is moving as a rigid body. Also, we show that surfaces of constant pressure and constant density should
Jaywant H. Arakeri, C. Dharuman
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The equations of fluid statics derive from the fact that in a stationary fluid only normal stress (pressure) is present and tangential stresses are absent. In this article we derive equations for variation of pressure in a static fluid or in one that is moving as a rigid body. Also, we show that surfaces of constant pressure and constant density should
Jaywant H. Arakeri, C. Dharuman
openaire +1 more source