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Behavior of Axially Moving Nanobeams With Transverse Oscillation: Role Of Lower And Higher Order Differential Equation With Boundary Conditions In Axially Moving Nanobeams - Softcover
Synopsis
Transverse free vibrations of axially moving nanobeams subjected to axial tension are studied based on nonlocal stress elasticity theory. A lower and higher-order differential equation of motion is derived from the D'Alembert principle with corresponding lower-order and higher-order, non-classical boundary conditions. Effects of nonlocal nanoscale, dimensionless axial velocity, density and axial tension on natural frequencies are presented and discussed through numerical examples for both lower and higher order differential equation of transverse motion. It is found that these factors have great influence on the dynamic behaviour of an axially moving nanobeam. In particular, nonlocal effect “softens” the system, in lower order case and the nonlocal effect “harden” the system, in higher order case. And also found that higher order differential equation of transverse motion with higher non-classical boundary conditions are more effective where increasing nonlocal stress effects increasing natural frequency in fact induce increased nanostructural stiffness,i.e.,decreasing deflection.
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About the Author
Graduated from Sathyabama institute of science and technology,Chennai in the year 2006 with bachelor of civil engineering.Then he worked as Assistant Engineer in GANNON DUNKERLEY AND CO.LTD and in ALSTOM PROJECTS INDIA LIMITED for 4 years.He completed his M.tech(structural engineering)from National Institute of Technology Agartala in the year 2012.
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Behavior of Axially Moving Nanobeams With Transverse Oscillation
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LAP Lambert Academic Publishing Jun 2016, 2016
ISBN 10: 3659315567
ISBN 13: 9783659315565
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Seller: BuchWeltWeit Ludwig Meier e.K., Bergisch Gladbach, Germany
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Taschenbuch. Condition: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -Transverse free vibrations of axially moving nanobeams subjected to axial tension are studied based on nonlocal stress elasticity theory. A lower and higher-order differential equation of motion is derived from the D'Alembert principle with corresponding lower-order and higher-order, non-classical boundary conditions. Effects of nonlocal nanoscale, dimensionless axial velocity, density and axial tension on natural frequencies are presented and discussed through numerical examples for both lower and higher order differential equation of transverse motion. It is found that these factors have great influence on the dynamic behaviour of an axially moving nanobeam. In particular, nonlocal effect 'softens' the system, in lower order case and the nonlocal effect 'harden' the system, in higher order case. And also found that higher order differential equation of transverse motion with higher non-classical boundary conditions are more effective where increasing nonlocal stress effects increasing natural frequency in fact induce increased nanostructural stiffness,i.e.,decreasing deflection. 60 pp. Englisch. Seller Inventory # 9783659315565
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Behavior of Axially Moving Nanobeams With Transverse Oscillation : Role Of Lower And Higher Order Differential Equation With Boundary Conditions In Axially Moving Nanobeams
Published by
LAP LAMBERT Academic Publishing, 2012
ISBN 10: 3659315567
ISBN 13: 9783659315565
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Taschenbuch
Seller: AHA-BUCH GmbH, Einbeck, Germany
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Taschenbuch. Condition: Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - Transverse free vibrations of axially moving nanobeams subjected to axial tension are studied based on nonlocal stress elasticity theory. A lower and higher-order differential equation of motion is derived from the D'Alembert principle with corresponding lower-order and higher-order, non-classical boundary conditions. Effects of nonlocal nanoscale, dimensionless axial velocity, density and axial tension on natural frequencies are presented and discussed through numerical examples for both lower and higher order differential equation of transverse motion. It is found that these factors have great influence on the dynamic behaviour of an axially moving nanobeam. In particular, nonlocal effect 'softens' the system, in lower order case and the nonlocal effect 'harden' the system, in higher order case. And also found that higher order differential equation of transverse motion with higher non-classical boundary conditions are more effective where increasing nonlocal stress effects increasing natural frequency in fact induce increased nanostructural stiffness,i.e.,decreasing deflection. Seller Inventory # 9783659315565
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Behavior of Axially Moving Nanobeams With Transverse Oscillation
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LAP LAMBERT Academic Publishing, 2012
ISBN 10: 3659315567
ISBN 13: 9783659315565
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Condition: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. Autor/Autorin: Dey PalashGraduated from Sathyabama institute of science and technology,Chennai in the year 2006 with bachelor of civil engineering.Then he worked as Assistant Engineer in GANNON DUNKERLEY AND CO.LTD and in ALSTOM PROJECTS INDIA LIMI. Seller Inventory # 5147977
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Behavior of Axially Moving Nanobeams With Transverse Oscillation
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LAP LAMBERT Academic Publishing Dez 2012, 2012
ISBN 10: 3659315567
ISBN 13: 9783659315565
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Taschenbuch. Condition: Neu. This item is printed on demand - Print on Demand Titel. Neuware -Transverse free vibrations of axially moving nanobeams subjected to axial tension are studied based on nonlocal stress elasticity theory. A lower and higher-order differential equation of motion is derived from the D'Alembert principle with corresponding lower-order and higher-order, non-classical boundary conditions. Effects of nonlocal nanoscale, dimensionless axial velocity, density and axial tension on natural frequencies are presented and discussed through numerical examples for both lower and higher order differential equation of transverse motion. It is found that these factors have great influence on the dynamic behaviour of an axially moving nanobeam. In particular, nonlocal effect ¿softens¿ the system, in lower order case and the nonlocal effect ¿harden¿ the system, in higher order case. And also found that higher order differential equation of transverse motion with higher non-classical boundary conditions are more effective where increasing nonlocal stress effects increasing natural frequency in fact induce increased nanostructural stiffness,i.e.,decreasing deflection.OmniScriptum SRL, Str. Armeneasca 28/1, office 1, 2012 Chisinau 60 pp. Englisch. Seller Inventory # 9783659315565
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Behavior of Axially Moving Nanobeams With Transverse Oscillation | Role Of Lower And Higher Order Differential Equation With Boundary Conditions In Axially Moving Nanobeams
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LAP LAMBERT Academic Publishing, 2016
ISBN 10: 3659315567
ISBN 13: 9783659315565
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Taschenbuch. Condition: Neu. Behavior of Axially Moving Nanobeams With Transverse Oscillation | Role Of Lower And Higher Order Differential Equation With Boundary Conditions In Axially Moving Nanobeams | Palash Dey (u. a.) | Taschenbuch | 60 S. | Englisch | 2016 | LAP LAMBERT Academic Publishing | EAN 9783659315565 | Verantwortliche Person für die EU: preigu GmbH & Co. KG, Lengericher Landstr. 19, 49078 Osnabrück, mail[at]preigu[dot]de | Anbieter: preigu. Seller Inventory # 106106892