Free Vibrations of Composite Plates Made of Functionally Graded Material on an Elastic or Perfectly Rigid Foundation

IF 0.7 Q4 MECHANICS INTERNATIONAL APPLIED MECHANICS Pub Date : 2023-03-01 DOI:10.1007/s10778-023-01215-z
O. Marchuk, O. O. Plisov, T. G. Tamoyan
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弹性或完全刚性基础上功能梯度材料复合板的自由振动
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来源期刊
CiteScore
1.30
自引率
71.40%
发文量
31
期刊介绍: International Applied Mechanics provides up-to-date coverage of studies on solid mechanics, general mechanics, and the mechanics of structural members (shells and plates), with reference to the stress–strain state, stability, dynamics, and wave propagation. Areas of special interest include the mechanics of composites, the mechanics of residual stresses, the mechanics of structures interacting with fluids and gases, etc. Papers published in the journal are also concerned with stability of motion, nonlinear dynamics, and rigid-body mechanics. The journal deals with practical problems commonly encountered by mechanical engineers working in the aerospace, shipbuilding, turbomachinery, and construction industries.International Applied Mechanics is a translation of Prikladnaya Mekhanika. The Russian-language edition is published and copyrighted by the S. P. Timoshenko Institute of Mechanics of the National Academy of Sciences of Ukraine. The translation is published under an agreement with the Ukrainian Authors Agency. The Russian Volume Year is published in English from April. All articles are peer-reviewed.
期刊最新文献
Stabilization of a Spinning Lagrange Gyroscope Filled with Ideal Fluid in a Resisting Medium Effect of Fluid Viscosity on Generalized Lamb Waves in a System Consisting of an Elastic Layer and a Viscous Fluid Layer Hydrodynamic Characteristics of a Plane Wave Interacting with a Spherical Body in a Semi-Infinite Cylindrical Cavity Filled with a Compressible Fluid Free Vibrations of Composite Plates Made of Functionally Graded Material on an Elastic or Perfectly Rigid Foundation New Variant of the Method of Constraints for the Displacement Gradient that Arises When Analyzing the Evolution of a Torsional Wave
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