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In the case of hyperbolic metamaterials, defining a unique modal Purcell factor through the density of states is not possible since the high-k modes form a continuum of available states.
Thus, the exact substructure method variants with free-interface, fixed-interface or mixed modes form a systematic theory of substructure methods, which is unified by the new mixed-mode variant.
These modes form a subset of an equidistant range of potential modes at 10, 20, 30 and 40 units.
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Firstly, InN grows on GaN in a 3D growth mode, forming a dense and regular spacing MD network at the interface at an early stage.
The two sulindaco groups are connected to the metal center in a monodentate coordination mode forming a symmetrical octahedral geometry with the additional four water molecules.
The response modes form (in principle) a complete, orthonormal set that can be transformed into steerable sets of one or more directive beams.
When the gap between the nanoparticles is small enough to allow significant overlap of the plasmon modes of the individual nanoparticles, the strong near-field interaction consequently leads to hybridization of the individual single particle plasmon modes to form a new set of coupled modes delocalized over the entire structure.
Such a superposition of Laguerre Gaussian modes forms a double-ring-shaped cylindrical vector beam.
Identification of spatial structures within these modes forms a framework for the creation of simplified models of varying levels of granularity.
First, it is shown that a set of proper orthogonal modes can form a good basis for constructing a reduced-order model that can well capture the nonlinear normal modes.
In Husserl's view Spencer's sentence is a tautology since positive and negative modes already form a pair of contradictory opposites.
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