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Note that the two existing type-1 fuzzy based TOPSIS methods assume no knowledge about desirable material property values.
This research proposes a semantic material name matching system to find a standardized material name and its associated material property values, and enter them into a BEA tool.
At certain frequency ranges and material property values, amplification in the dynamic stress-intensity factor can be substantially larger than those encountered in dry elastic materials.
The mode I stress-intensity factors are computed numerically for a set of selected material property values, and shown graphically for various mass density and viscosity-to-permeability ratios.
Representative results are displayed for the case of locally planar solidification 'fronts' which propagate at a rate dependent either exponentially or on a power of the instantaneous interfacial undercooling, using material property values and cooling rates representative of previously reported experiments on the solidification of ZrO2 droplets.
The magnitudes of the intensity of the stress fields near the crack tips measured by Mode I dynamic stress-intensity factor (dimensionless) are computed and displayed graphically against dimensionless circular frequency for several dimensionless material property values, namely, viscosity-to-permeability and mass density ratios.
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Because interlaminar strength can change rapidly with respect to the scattered deviation of material properties values, a linear convex model is not suitable in considering bounded uncertainty.
In particular, we consider wave motion through a material whose property value pattern is a piecewise discontinuous, fast periodic function traveling with constant velocity.
Parameters in each unit were estimated and the sensitivity of the model outputs to the material property based parameter values was also investigated.
Depending on the material properties, the value of n can be more or less sensitive to the scatter of the experimental results obtained using the depth-sensing equipment, particularly the stiffness of the unloading curve.
The core of our approach is to define ontologies capturing the concepts associated with the standard materials and their property values that are required by BEA tools.
More suggestions(15)
material strength values
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material property changes
material property measurements
material property sources
material stiffness values
material property groups
material conversion values
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material parameter values
material property data
material modulus values
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