The phrase "artificial dispersion" is correct and usable in written English.
It can be used in contexts related to science, technology, or art, where the concept of dispersion is being artificially created or manipulated.
Example: "The researchers studied the effects of artificial dispersion on the distribution of nanoparticles in the solution."
Alternatives: "synthetic dispersion" or "man-made dispersion".
Recently, a new method which searches for flow paths over global scale, called global D8 or GD8, was proposed as an alternative to D8. GD8 relaxes uncertainty generated at a local level over an entire flow path while still defining specific flow paths without artificial dispersion.
Cell exposure was carried out in the absence of serum for two reasons: i) the exoproteome can only be assessed if contaminants from the culture medium and reagents are present in low quantities [ 16], and ii) attempts to avoid agglomeration by artificial dispersion may lead to underestimation of possible adverse effects [ 20].
The dispersion pattern (fig. 5) suggests artificial dispersal because of the multiple routes and long distances the lineages have taken to reach the present distribution.
The capability to create artificial photonic dispersion and photonic bandgaps (PBGs) has led to the emergence of a major interdisciplinary field of science and technology as is evidenced by the publication rate shown in Figure 2 a.
These micro- and nano-composites can create artificial acoustic dispersion and phononic bandgaps (PnBGs) similar to PhCs.
Inherited from studies in optics [88 90], hyperlens which is known as artificial metamaterials with hyperbolic dispersion has been also applied to acoustics as an alternative way to overcome the diffraction limit of a given imaging system in the far-field regime.
Novel material properties can be realized by designing waves' dispersion relations in artificial crystals.
First, a governing Eulerian equation for the non-reactive tracer model is determined by an upscaling technique in which it is found that the exposure time of solution to reactive surface areas evolves via both a macroscopic velocity and a macroscopic dispersion in the artificial dimension of exposure time.
As proper LES predictions require minimizing artificial dissipation as well as dispersion of turbulent structures, the numerical treatment of the moving interface between stationary and rotating components has been thoroughly tested on cases involving acoustical wave propagation, vortex propagation through a translating interface and a cylinder wake through a rotating interface.
It is well-known that artificial metamaterials can exhibit Lorentz dispersion, whose constitutive parameter (either the permittivity or the permeability) obeys the K-K relations.
By arranging those building blocks properly, metamaterials exhibit fascinating optical properties that do not exist in nature such as negative refractive index, invisibility cloak, artificial chirality, superlensing and hyperbolic dispersion relation.
