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Like for classical models, the functional d.o.f. are the mid-plane displacements and the shear rotations.
In predator-prey models, the functional response of predators to prey density is essential, and it can enrich the dynamics of predator-prey systems.
With the development of genetically engineered mouse models, the functional consequences and tissue dynamics of genetic alterations can be defined at discrete stages of carcinogenesis.
The lack of HAI antibodies in mice remains to be explained since in other animal models, the functional assays revealed a substantial antibody response.
According to our models, the functional interaction among mitochondria, sarcoplasmic reticulum, and myofibrils (14, 32, 34) can be interpreted by the existence of diffusion restrictions that isolate ATPases and mitochondria from the surrounding solution (30).
The method models the functional structure of pathway as a set of interconnected variables, where the variables are omic objects such as DNA, mRNA and protein, where the interaction between variables describes the functional status of a pathway.
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In the present model, the functional derivative of the nonlinear gain function is given by δ S [ u ( x, t ) ] / δ u ( x, t ) = δ ( u ( x, t ) − θ ).
Modeling the functional characteristics of UTs helps us understand how their structures accomplish the functions at the atomic level, and facilitates future therapeutic design targeting the UTs.
For the predator-prey model, the functional response is critical.
Graph theory has become a popular tool for modelling the functional connectivity of landscapes.
In the PF, a number of simulations have to be performed to model the functional h in Eq. (1).
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