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Generic microstructures are represented via a two-dimensional discrete lattice of linear-elastic springs with a Normal distribution of static strengths.
Sorption kinetics is represented via a two-site model that involves a linear sorption isotherm and a first-order irreversible sorption or a radial diffusive penetrating model.
This is orthogonal to kernel based representations: steady state solutions can be represented via different kernels but when fixing a kernel then the linear combination of its columns uniquely defines the flux distribution.
In this paper, fault diagnosis for a large class of nonlinear systems is developed: nonlinear systems are supposed to be represented via a multiple model approach based on a convex combination of linear time invariant (LTI) models.
The original newcomers represented the Linear Pottery culture.
Interactions between alleles at two or more loci could theoretically be represented in a linear model via use of appropriate contrasts.
Then, the sufficient condition for the existence of the FD filter for the represented systems is obtained via linear matrix inequalities.
In this methodology each physical domain of the thermohydraulic system is represented by a linear graph.
Any molecular graph invariant can be uniquely represented as a linear combination of fragment descriptors.
Damage risks to the landscape scenery have been identified: Impairment via obstructing visual axes is site-specific, and its risk is well represented in the methodology.
Contact-angle hysteresis is also represented in this methodology.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com