Theories and analysis of functionally graded beams

Autor: J. N. Reddy, A. M. A. Neves, J.A. Loya, Eugenio Ruocco
Přispěvatelé: Ruocco, E, Reddy, Jn, Loya, Ja, Neves, Ama
Rok vydání: 2021
Předmět:
Technology
shear deformation theorie
02 engineering and technology
Bending
numerical results
shear deformation theories
0203 mechanical engineering
Modified Couple Stress
General Materials Science
Biology (General)
Instrumentation
Classical Theory
Fluid Flow and Transfer Processes
modified couple stress
Beams
Physics
functionally graded structure
General Engineering
Mechanics
Engineering (General). Civil engineering (General)
021001 nanoscience & nanotechnology
Computer Science Applications
Chemistry
modified couple stre
020303 mechanical engineering & transports
classical theory
beam
beams
Analytical Solutions
TA1-2040
0210 nano-technology
Materials science
Couple stress
QH301-705.5
functionally graded structures
QC1-999
Strain gradient
Functionally graded material
Numerical Results
Boundary value problem
QD1-999
Ingeniería Mecánica
Classical theory
Process Chemistry and Technology
Functionally Graded Structures
analytical solutions
analytical solution
Shear Deformation Theories
Nonlinear system
Zdroj: e-Archivo. Repositorio Institucional de la Universidad Carlos III de Madrid
instname
Applied Sciences, Vol 11, Iss 7159, p 7159 (2021)
DOI: 10.3390/app11157159
Popis: This is a review paper containing the governing equations and analytical solutions of the classical and shear deformation theories of functionally graded straight beams. The classical, first-order, and third-order shear deformation theories account for through-thickness variation of two-constituent functionally graded material, modified couple stress (i.e., strain gradient), and the von Kármán nonlinearity. Analytical solutions for bending of the linear theories, some of which are not readily available in the literature, are included to show the influence of the material variation, boundary conditions, and loads.
Databáze: OpenAIRE
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