Sentence examples for solitary structures with from inspiring English sources

It is shown that in dependence on the distribution function of the hot electrons solitary structures with positive potential (compressive structures) or with negative potential (rarefactive structures) can be formed.

In Figure 4, we have plotted the solitary structure with the positron-to-electron temperature ratio.

The isolated molecule displays a solitary structure with an extended geometry of the side-chain which is stabilised by an intramolecular hydrogen-bond between the alcohol (proton donor) and the ether (proton acceptor) groups of the side-chain.

In the presence of negative dust (dashed line) and positive dust (solid line) when σ = 0.9, U = 0.1, vpx 0 = vpy 0 = vpz 0 = 0.02, vex 0 = vey 0 = vez 0 = 0.03 and Zdnd0 = 0.02. Figure 7 shows the variation of solitary structure with the electron drift velocity, where both the soliton amplitude and width are found to decrease very slowly with the enhanced electron drift velocity.

Our results showed that most of the ESWs exhibit a solitary, nonlinear evolution structure; most of the solitary structures are observed with an offset electric field, which may reflect some kind of low-frequency turbulence.

It is interesting that most of the solitary structures are observed with an offset electric field, which may reflect some type of low-frequency turbulence or background DC electric field.

The observation of non-thermal electrons made by the Swedish Viking satellite [27] and Freja satellite [28] have shown electrostatic solitary structures in the magnetosphere with density depression.

This equation represents solitary structure (soliton) with peak amplitude N om ≡ 15 8 α U L 2 and the width 16 β U 3 ≡ W. It is clear that the width will be real only when the coefficient β is positive for the positive velocity shift U. Our calculations infer that the fast and slow waves evolve as density hill type structures only.

A number of investigations of solitary structures and shock waves in plasma with kappa-distributed electrons/ions have been reported by numerous authors in different kinds of plasma systems.

Using these techniques Williams and Kourakis [41] studied stability analysis with growth rate of solitary structures.

The electric field associated with these positive and negative solitary structures are numerically computed.