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A theory is formulated to calculate the efficiency of the ultrasonic energy applied to the aggregated soil.
A theory is formulated for combined shear and compressional damping effects of contrained layered beam structures with complicated cross section areas.
A theory is formulated for the small amplitude free vibration of thick, circular cylindrical shells laminated of bimodulus composite materials, which have different elastic properties depending upon whether the fiber-direction strain is tensile or compressive.
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Based upon the principles of irreversible thermodynamics, a general theory is formulated for sound propagation in chemically reacting systems, in the presence of thermodynamic couplings.
A geometrically nonlinear theory is formulated in the context of large displacements and rotations.
A geometrically nonlinear Generalized Beam Theory is formulated and the results in the framework of buckling analyses are discussed.
The theory is formulated using a method for building theories in software engineering.
The theory is formulated within a proper continuum mechanics framework and it treats uniaxial and multiaxial stress states in a unified manner for arbitrary load histories.
This model, which derived from small strain theory, is formulated through a thermodynamic approach to damage mechanics based on entropy production.
The theory is formulated in a sufficiently general fashion that any type of history-dependent material can be used to describe the inelastic response of the materials composing the layers.
First, a covariant version of nonquantum kinetic theory is formulated for single-particle (emission and scattering) processes and the collective-medium response.
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