0000000000849242

AUTHOR

Ahmad Rifqi Md Zain

showing 2 related works from this author

Complete band gap in a pillar-based piezoelectric phononic crystal slab

2016

In this paper we have shown that it is possible to obtain the complete phononic band gaps in a square lattice of pillar-based phononic crystal. Bigger phononic band gap width can be obtained by increasing the height of pillar and it filling fraction, f. It is shown that the gap-to-mid-gap ratio of pillar at h/a = 0.5 has increased by 21.2% when it height increased to 1.25 and the gap-to-mid-gap ratio has increased by 12% when the filling fraction is increased from r/a = 0.3 to 0.45. The study also shows bigger band gap width and higher central frequency can be obtained by increasing the filling fraction of pillar.

Materials scienceBand gap[SPI.NANO] Engineering Sciences [physics]/Micro and nanotechnologies/Microelectronics02 engineering and technology[SPI.MAT] Engineering Sciences [physics]/Materials01 natural sciences[SPI.MAT]Engineering Sciences [physics]/MaterialsCrystal0103 physical sciences[SPI.NANO]Engineering Sciences [physics]/Micro and nanotechnologies/MicroelectronicsCenter frequencyAstrophysics::Galaxy Astrophysics[SPI.ACOU]Engineering Sciences [physics]/Acoustics [physics.class-ph]010302 applied physics[SPI.ACOU] Engineering Sciences [physics]/Acoustics [physics.class-ph]Condensed matter physicsbusiness.industryPillarStructural engineering021001 nanoscience & nanotechnologyPiezoelectricitySquare latticeHeight increasedSlab0210 nano-technologybusiness2016 IEEE International Conference on Semiconductor Electronics (ICSE)
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Solid-fluid interaction in a pillar-based phononic crystal

2016

In this paper, we investigate the wave dispersion of two dimensional pillar-based phononic crystal surrounded in liquid medium. An unit cell structure with reduced pillar height (hp/a)=0.5 and reduced radius (rp/a)=0.3 is simulated using Finite Element Method. The geometrical parameter is chosen to demonstrate a local resonance mechanism that allow the confinement of elastic energy at the interface between the solid and the fluid. In order to identify the energy distribution, we represent the eigenmode at high symmetry (point X) in the first Brillouin zone. The decreasing trend of frequency is also boosted with the increase of pillar height. From the total displacement, the energy is mostly…

Materials sciencebusiness.industryElastic energy02 engineering and technology021001 nanoscience & nanotechnology01 natural sciencesSymmetry (physics)Finite element methodPhysics::Fluid DynamicsBrillouin zoneCrystalOpticsNormal mode0103 physical sciencesOptoelectronics010306 general physics0210 nano-technologybusinessActuatorDisplacement (fluid)2016 IEEE International Conference on Semiconductor Electronics (ICSE)
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