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A rigorous basis is formulated for a general, linear theory, the nature of wave propagation during a diffusion process is examined, and a simple, consistent second-order theory of diffusion is developed.
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The multiquadric radial basis function method is formulated, with a new approach for transient problems.
On this basis, the HEN synthesis problem is formulated as a mixed integer nonlinear program (MINLP).
The numerical results are obtained by using the substructure approach in the frequency domain which is formulated on basis of the Boundary Element Method derived from the fundamental solution for a homogeneous, isotropic and linear-elastic continuum.
On this basis, a multimode mathematical model is formulated to express the problem.
The optimization criterion is formulated on the basis of a dimensionless objective function.
The perturbation method is used for solving the problem which is formulated on the basis of Hamilton's principle.
The problem is formulated on the basis of the state space formalism for axisymmetric deformation of a transversely isotropic body.
An analytical model is formulated on the basis of the confinement stress as expressed in a function of sleeve dimensions.
Incremental crack extension is formulated on the basis of force balance of continuum dislocations during cyclic flow.
The reliability analysis of plates and shells with respect to plastic collapse or to inadaptation is formulated on the basis of limit and shakedown theorems.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com