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This paper investigates the permeability of solids containing a crack network with finite connectivity following both theoretical and numerical approaches.
From this study it is showed that the extended IDD method can be adapted to a microcracked solid with finite connectivity and can provide good estimates for the permeability.
For higher finite connectivity, the family of models necessarily has a positive number of parameters.
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In this way the IDD method is extended to evaluate the permeability of cracked solids for a finite crack connectivity before total percolation of cracks.
In this work an innovative numerical approach, combining the simplicity of low-order finite elements connectivity with the geometric flexibility of meshless methods, is extended to the elastostatic analysis of composite laminated plates.
A stoichiometric formula notation (SFN) is defined to encode materials with known atomic or substructural stoichiometry, but without a discrete pattern of finite atom connectivity (molecular structure) that could be captured in a SMILES notation.
Then we design an efficient algorithm to determine whether a graph has finite cyclic edge connectivity or infinite cyclic edge connectivity.
Assuming the network is finite, the maximum connectivity n of any node is related to the network age, measured as the number of nodes N [5, 8].
The LRC meshless method seeks to mitigate this issue through the use of a set of scattered points that need not meet stringent geometric requirements like those required by finite-volume and finite-element methods, such as connectivity and poligonalization.
In this paper, we apply a special finite-volume scheme, limited to smooth temperature distributions and Cartesian grids, to test the importance of connectivity of the finite volumes.
Risser, SM; Beratan, DN; Onuchic, JN, Electronic coupling in starburst dendrimers: Connectivity, disorder, and finite size effects in macromolecular Bethe lattices, The Journal of Physical Chemistry, vol. 97 no.
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