Sentence examples for interaction can be defined from inspiring English sources

The level of interaction can be defined as the range of possibilities that a honeypot allows an attacker to have.

This kind of interaction can be defined as well with other layers in a complex computer vision system.

When two immiscible fluids co-exist, the rock fluid interaction can be defined by the capillary pressure measured across the interface.

Interaction can be defined as the reciprocal actions of two or more people who work together, negotiate on opinions, values and norms and find consensus.

Interest, when referred in terms of group interactions, can be defined as the degree of engagement that the members of a group collectively display during their interaction.

Such interactions can be defined as the primary attraction between apolar or slightly polar molecules, particles or cells, when immersed in water and the hydrogen bonding energy of cohesion between the surrounding water molecules forms the sole driving force for this interaction.

Genetic interactions can be defined as the divergence in the observed fitness of strains with two disrupted genes wab) from the expected fitness.

The distribution of S/MARs identified in this study relative to genes, and the differences observed between those isolated by the different extraction methods, suggests that these interactions can be defined and their effects predicted.

The number of host and parasite individuals are given by H and P. In a stochastic system these interactions can be defined by the following reactions [ 41, 42], (1) F + H → c 1 H + H H + P → c 2 P + P P → c 3 0. Usage of these specific reactions facilitates tracking of each unit of the interacting antagonists and, thus, it allows a more precise characterization of the resulting dynamics.

A sub-network of large protein-protein interaction network can be defined as the set of statistically and functionally significant interacting genes.

At sufficient distances from the collision surface (to avoid continual particle-surface interaction) e can be defined by: {e}^2=1-frac{K{E}_{incident}- K{E}_{rebound}}{K{E}_{incident}}={left(frac{v_{rebound}}{v_{incident}}right)}^2 (7)where KE is the kinetic energy of the particle and v is the particle velocity.