activity
20152026
most citedComposite 3D-printed meta-structures for low frequency and broadband vibration absorption

485 citations · 758 across the 13 of their papers we have counts for

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8 papers · 1 filter

physics.app-ph2024

Subwavelength topological interface modes in a multilayered vibroacoustic metamaterial

Majdi O. Gzal, Joshua R. Tempelman, Kathryn H. Matlack +1

We present a systematic and rigorous analytical approach, based on the transfer matrix methodology, to study the existence, evolution, and robustness of subwavelength topological i…

physics.app-ph2024★ 1 cited

Sub-Bragg Phenomena in Multilayered Vibroacoustic Phononic Metamaterials

Majdi O. Gzal, Lawrence A. Bergman, Kathryn H. Matlack +1

Beyond classical Bragg diffraction, we report on new sub-Bragg phenomena to achieve enhanced sound wave tunability in the low-frequency range in a multilayered acoustic metamateria…

physics.app-ph2024★ 11 cited

A Quantitative Study of Energy Localization Characteristics in Defect-embedded Phononic Crystals

Vinod Ramakrishnan, Kathryn H. Matlack

Phononic crystals (PnCs) are periodic engineered media that can customize the spatio-temporal characteristics of mechanical energy propagation. PnCs that additionally leverage prec…

physics.app-ph2024★ 1 cited

Analytical Study of a Monolayered Vibroacoustic Metamaterial

Majdi O. Gzal, Lawrence A. Bergman, Kathryn H. Matlack +1

This study investigates a vibroacoustic phononic metamaterial system composed of repeated monolayered membrane-air cavity unit-cells to assess its efficacy in controlling sound wav…

physics.app-ph2023

Wavenumber Scattering and Inter-band Targeted Energy Transfer in Phononic Lattices with Local Vibro-Impact Nonlinearities

Joshua R. Tempelman, Kathryn H. Matlack, Alexander F. Vakakis

We propose a method for manipulating wave propagation in phononic lattices by employing local vibro-impact (VI) nonlinearities to \textit{scatter} energy across the underling linea…

physics.app-ph2022

A Modal Decomposition Approach to Topological Wave Propagation

Joshua R Tempelman, Alexander F Vakakis, Kathryn H Matlack

The characteristics of topologically protected wave propagation is typically predicted via the band structure of the primitive unit cell, using Berry curvature to predict localized…

physics.app-ph2021★ 32 cited

Topological Protection in a Strongly Nonlinear Interface Lattice

Joshua R. Tempelman, Kathryn H. Matlack, Alexander F. Vakakis

Mechanical topological insulators are well understood for linear and weakly nonlinear systems, however traditional analysis methods break down for strongly nonlinear systems since…

physics.app-ph2020★ 22 cited

Effective Phononic Crystals for Non-Cartesian Elastic Wave Propagation

Ignacio Arretche, Kathryn H. Matlack

We introduce the concept of effective phononic crystals, which combine periodicity with varying isotropic material properties to force periodic coefficients in the elastic equation…