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Mechanics of Continuous Solids
Abstract This chapter introduces notation necessary for designing flexible pavements using mechanics. In addition, mathematics concepts necessary for the purpose of modeling flexible pavements are reviewed. The independent variables $$ \vec{x} $$ and t are described, and field variables are introduced for the purpose of modeling the performance of flexible pavements. A number of field equations are also introduced that must be satisfied in order to predict the performance of flexible pavements.
Mechanics of Continuous Solids
Abstract This chapter introduces notation necessary for designing flexible pavements using mechanics. In addition, mathematics concepts necessary for the purpose of modeling flexible pavements are reviewed. The independent variables $$ \vec{x} $$ and t are described, and field variables are introduced for the purpose of modeling the performance of flexible pavements. A number of field equations are also introduced that must be satisfied in order to predict the performance of flexible pavements.
Mechanics of Continuous Solids
Little, Dallas N. (author) / Allen, David H. (author) / Bhasin, Amit (author)
2017-09-28
47 pages
Article/Chapter (Book)
Electronic Resource
English
Mechanics , Continuum , Continuum mechanics , Index notation , Vectors , Tensors , Linearity , Laplace transforms , Carson transforms , Heaviside step function , Convolution integral , Dirac delta function , Divergence theorem , Kinematics , Strain , Reynolds transport theorem , Kinetics , Stress tensor , Stress transformations , Traction vector , Principal stresses , Deviatoric stresses , Mohr’s circle , Conservation laws Engineering , Building Materials , Structural Materials , Continuum Mechanics and Mechanics of Materials , Nanotechnology and Microengineering , Geoengineering, Foundations, Hydraulics , Transportation
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