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- W2013153982 abstract "Abstract A model that idealizes an elastic structure as comprising of discrete, statistically homogeneous, close-packed structured mesodomains is developed for the purpose of characterizing the inner foundation and pathology of the compliance influence coefficient variation process. The genesis of approach defines the bond rotation between disturbed contiguous mesodomains (nodes) as the vector that synchronizes the mechanical motions of interior microelements of these structured nodes, with the ingenerate local thermal fluctuations that characterize such mesodomain pairs. It is shown that this bond rotation vector enables the modeling of the desired “Stochastic Stretch-Shear-Rotation Operator”. In principle, this stochastic operator influences the co-operational phenomenon during the mesodomain kineto-elastodynamics, and facilitates the description of nearest-neighbor mesoscopic interactions. An expression for the matrix of correlation associated with this operator is given. The fundamental definition of the latter correlation matrix is such that it provides the topological basis for linking the inner foundations of the random compliance influence coefficient update process to modal frequency changes in a damaged or disordered disturbed structure. In addition, this presentation maintains that the correlation matrix can be conveniently employed for the specification of the statistics of the stress-stiffening effect and the coriolis factor at the mesoscopic level of observation." @default.
- W2013153982 created "2016-06-24" @default.
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- W2013153982 date "1992-12-01" @default.
- W2013153982 modified "2023-09-26" @default.
- W2013153982 title "A stochastic operator for interface dynamics and the canonical relation between compliance update and modal frequency variation—I. Modeling of the stochastic stretch-shear-rotation operator for interface dynamics in ordered structures" @default.
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- W2013153982 doi "https://doi.org/10.1016/0013-7944(92)90025-a" @default.
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