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The derived algorithm is called F-NMF, for NMF with flexible constraints.
This paper deals with the free vibration analysis of a multi-span beam with an arbitrary number of flexible constraints.
These geometric shapes represent the mathematics of screw theory and uniquely link a body's desired motions to the flexible constraints that enable those motions.
In this article, we have proposed an NMF-based hyperspectral unmixing algorithm with flexible constraints, including the STU constraint, the maximum spatial dispersion constraint, the minimum spectral dispersion constraint, and the minimum distance constraint.
It is shown that a single cubic curve can be used for blending or for a transition curve preserving G2 continuity with local shape control parameter and more flexible constraints.
It is shown that a single Pythagorean hodograph quintic curve can be used for blending or for a transition curve preserving G2 continuity with local shape control parameter and flexible constraints.
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The highest achievable buckling mode is then studied with respect to the Young's moduli ratios of movable constraints-to-beam and flexible constraints-to-beam, respectively, and the ratio of walls gap-to-beam length.
An exact analysis of free vibrations of cantilever tapered beams with a mass at the tip and flexible constraint is presented.
This paper examines methods for solving an important instance of dynamic flexible constraint satisfaction (DFCSP) combining fuzzy CSP and restriction/relaxation based dynamic CSP: fuzzy rrDFCSP.
Thus, it is necessary to replace the rigid priori classification of reactions into reversible and irreversible ones by a more flexible constraint that assures the flux directions to be compatible with the change of Gibb's free energies, exhibiting a wide range of values depending on the actual metabolite concentrations.
This method can be generally applied to systems with rigid or flexible (that is, perfectly elastic) constraints.
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