Wonju Jeon
KAIST 기계공학과 · 공학
Wonju Jeon 교수의 연구실은 음향 제어 및 구조적 진동 저감을 핵심으로 하는 다학제적 연구를 수행합니다. 메타물질 기반의 소음 차단 및 흡음 구조, 특히 유동이 존재하는 관 내에서의 소음 제어 기술과 비평면형 메타표면을 활용한 완벽한 음향 흡수 설계에 주력하고 있습니다. 또한, Acoustic Black Hole 기반의 경량 진동 감쇠 기술과 유한 차폐 문제에서의 정확한 수학적 해법 개발을 통해 응용 공학과 이론 응용 물리의 융합을 추구합니다.
표시된 성과는 수집된 데이터 기준으로 산출되며, 일부 차이가 있을 수 있습니다.
We propose a metaliner that can insulate the duct noise for various grazing flow speeds with little flow resistance. The metaliner, whose unit cell consists of two different Helmholtz resonators with subwavelength scales, is placed underneath the duct. In order to predict sound insulation and absorption of metaliner in a duct with flow, an effective impedance model of the metaliner is established by considering the effect of flow. We present a design procedure for a metaliner with high transmiss
We propose a sound-absorbing nonplanar metasurface by considering locally different incidence angles along the metasurface. Perfect sound absorption is realized with the aid of hybrid resonance between two different subwavelength Helmhwoltz resonators comprising a unit cell. We theoretically investigate the effect of incidence angles on the sound absorption of the unit cells, and present a design method of the nonplanar metasurface that achieves perfect absorption by considering locally differen
Previous studies have explored the relationship between termite branch tunnel geometry and foraging efficiency in a model simulation in which foraging efficiency, γ, for two termite species, Coptotermes formosanus Shiraki and Reticulitermes flavipes (Kollar) (Isoptera: Rhinotermitidae), was investigated in response to two variables, the probability of tunnel branching (P(branch)) and the probability of tunnel branch termination (Pterm). It was found that simulated tunnel patterns based on empiri
Diffraction by a flat airfoil in uniform flow is analytically examined, focusing on the acquisition of an accurate series solution for both low- and high-frequency incident waves. Formulation of integral equations is based on the use of the Wiener-Hopf technique in the complex domain. As the kernels of the integral equations are multivalued functions having a branch cut in the complex domain, the unknown in the integral operator is assumed to be a constant Therefore, the solution is a zeroth-ord
This study starts with a simple question: can we efficiently reduce the vibration of plates or beams using a lightweight structure that occupies a small space? As an efficient technique to damp vibration, we adopted the concept of an Acoustic Black Hole (ABH) with a simple modification of the geometry. The original shape of an ABH has a straight wedge-type profile with power-law thickness, with the reduction of vibration in beams or plates increasing as the length of the ABH increases. However,