2015
DOI: 10.1016/j.jsv.2015.04.023
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Adjustable solitary waves in electroactive rods

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Cited by 15 publications
(10 citation statements)
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“…If the dissipation is neglected, we can reduce the KdV-Burgers equation into the KdV equation. Furthermore, when λ 1 = 1, the KdV equation thus obtained is identical to the one in our previous paper 34 if the electroelastic coupling is neglected there.…”
Section: A Derivation Of the Kdv-burgers Equationsupporting
confidence: 75%
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“…If the dissipation is neglected, we can reduce the KdV-Burgers equation into the KdV equation. Furthermore, when λ 1 = 1, the KdV equation thus obtained is identical to the one in our previous paper 34 if the electroelastic coupling is neglected there.…”
Section: A Derivation Of the Kdv-burgers Equationsupporting
confidence: 75%
“…33 Recently, we theoretically investigated solitary waves propagating in electroactive rods, and found that the biasing electric field can be used to adjust the waves. 34 However, to the authors' knowledge, there are few works on nonlinear waves in pre-stretched structures composed of viscoelastic materials, which motivates the present work.…”
Section: Introductionmentioning
confidence: 94%
“…can be modelled as pre-stressed hyperelastic cylindrical structures. Therefore, in order to evaluate the material properties or the pre-stressed state, detect the structural defects and fatigue cracks, realize tunable acoustic devices, and carry out the ultrasound elastography of soft thin-walled biological tissues, much effort has been devoted to the investigation of guided wave propagations in soft hollow cylinders with a pre-deformation within the framework of nonlinear elasticity theory [1,4,5,[11][12][13]. In fact, the small-on-large theory [1,10] has been employed to investigate the effect of a uniform extension or compression on the propagation of torsional, longitudinal, flexural or circumferential waves in hyperelastic solid or hollow cylinders [4,[14][15][16][17][18][19][20][21][22].…”
Section: Introductionmentioning
confidence: 99%
“…from Eq. (39). Thus, we have the solution q    for which the wave is non-dispersive even when there exists a pure pre-stretch by the axial force only (seeing Fig.…”
Section: Analysis Of Incremental Wave Propagationmentioning
confidence: 94%
“…Inspired by the earlier works mentioned above, we have conducted a systematic investigation in recent years on wave propagation in soft materials and structures in various configurations [17,18,[37][38][39][40][41][42]. In this paper, we intend to show that the combination of large deformation and electromechanical coupling can lead to a very flexible and efficient way to tune the BGs by considering a simple phononic cylinder of soft electroactive elastomer with periodic electric boundary conditions.…”
Section: Introductionmentioning
confidence: 99%