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Nonlinear Modeling and Applications, Volume 2 [electronic resource]: Proceedings of the 28th IMAC, A Conference on Structural Dynamics, 2010 / edited by Tom Proulx.

Contributor(s): Proulx, Tom | [editor.] | SpringerLink (Online service)
Material type: TextTextSeries: Conference Proceedings of the Society for Experimental Mechanics Series; Description: VIII, 188 p. online resourceISBN: 9781441997197 99781441997197Subject(s): Engineering | Engineering | NONLINEAR DYNAMICS | MECHANICS, APPLIED | THEORETICAL AND APPLIED MECHANICS | MATHEMATICAL MODELING AND INDUSTRIAL MATHEMATICSDDC classification: 620.1 Online resources: ir a documento Summary: This the second volume of five from the 28th IMAC on Structural Dynamics and Renewable Energy, 2010, bringing together 17 chapters on Applications of Non-Linear Dynamics. It presents early findings from experimental and computational investigations on Non-Linear Dynamics including studies on Dynamics of a System of Coupled Oscillators with Geometrically Nonlinear Damping, Assigning the Nonlinear Distortions of a Two-input Single-output System, A Multi-harmonic Approach to Updating Locally Nonlinear Structures, A Block Rocking on a Seesawing Foundation, and Enhanced Order Reduction of Forced Nonlinear Systems Using New Ritz Vectors.
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Item type Current location Collection Call number Vol info Copy number Status Date due Barcode Item holds
DOCUMENTOS DIGITALES DOCUMENTOS DIGITALES Biblioteca Jorge Álvarez Lleras
Digital 620.1 223 (Browse shelf) Ej. 1 1 Available D000596
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This the second volume of five from the 28th IMAC on Structural Dynamics and Renewable Energy, 2010, bringing together 17 chapters on Applications of Non-Linear Dynamics. It presents early findings from experimental and computational investigations on Non-Linear Dynamics including studies on Dynamics of a System of Coupled Oscillators with Geometrically Nonlinear Damping, Assigning the Nonlinear Distortions of a Two-input Single-output System, A Multi-harmonic Approach to Updating Locally Nonlinear Structures, A Block Rocking on a Seesawing Foundation, and Enhanced Order Reduction of Forced Nonlinear Systems Using New Ritz Vectors.

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