Mechanical Vibration: Where Do We Stand? by Isaac ElishakoffMechanical Vibration: Where Do We Stand? by Isaac Elishakoff

Mechanical Vibration: Where Do We Stand?

byIsaac Elishakoff

Paperback | February 9, 2011

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Written by the world's leading researchers on various topics of linear, nonlinear, and stochastic mechanical vibrations, this work gives an authoritative overview of the classic yet still very modern subject of mechanical vibrations. It examines the most important contributions to the field made in the past decade, offering a critical and comprehensive portrait of the subject from various complementary perspectives.
Isaac Elishakoff, Florida Atlantic University, Boca Raton, USA
Title:Mechanical Vibration: Where Do We Stand?Format:PaperbackDimensions:488 pages, 24.2 × 17 × 0.17 inPublished:February 9, 2011Publisher:Springer-Verlag/Sci-Tech/TradeLanguage:English

The following ISBNs are associated with this title:

ISBN - 10:3211998942

ISBN - 13:9783211998946

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Table of Contents

Basic Equations of the Linearized Theory of Elasticity: A Brief Review (E. Viola).-Dynamical Analysis of Spherical Structural Elements and Using the First-Order Shear Deformation Theory (E. Viola, F. Tornabene).-A Comparison of Two Dimensional Structural Theories for Isotropic Plates (E. Viola, F. Daghia).-Thickness Effect on the Dynamic Behavior of Three Dimensional Plates by Using the Ritz Method (E. Viola, C. Gentilini).-Exact Analysis of Wave Motions in Rods and Hollow Cylinders (E. Viola, A. Marzani).-Semi-Analytical Formulation for Guided Wave Propagation (E. Viola, A. Marzani, I. Bartoli).-Numerical Evaluation of Semi-Analytical Finite Element (SAFE) Method for Plates, Rods and Hollow Cylinders (E. Viola, A. Marzani, I. Bartoli).-Smart Materials and Structures (D. Inman).-Applications of Smart Materials for Vibration Suppression (D. Inman).-Basics of Control for Vibration Suppression (D. Inman).-Smart Materials in Structural Health Monitoring (D. Inman, B. L. Grisso, H. A. Sodano).-Vibration Mechanics: A General Approach to Solving Nonlinear Problems (I. I. Blekhman).-Linearization Techniques in Stochastic Dynamic Systems (L. Socha).-Models, Verification, Validation, Identification and Stochastic Eigenvalue Problems (S. Adhikari).-Vibration of Beams and Plates: Review of First Closed-Form Solutions in the Past 250 Years (I. Elishakoff).-Closed-Form Trigonometric Solution of Inhomogeneous Beam-Columns 1: Buckling Problem (I. Caliò, I. Elishakoff).-Closed-Form Trigonometric Solution of Inhomogeneous Beam-Columns 2: Vibration Problem (I. Elishakoff, I. Caliò).