Phononic band gaps and vibrations in one- and two-dimensional mass-spring structures

By Jakob S. Jensen. 2003

406 citations recorded by the source corpus.

Subfields: Biomedical Engineering, Cognitive Neuroscience, Speech and Hearing

View Paper: https://www.semanticscholar.org/paper/c1c72e8bdb8b50d96cacac76d9c22dd7573b6fde

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Biomedical Engineering

1. Chin-teh Sun
2. Jihong Wen
3. Xisen Wen
4. Massimo Ruzzene
5. Yong Xiao
6. Guoliang Huang
7. G. Wang
8. G. Hu

In Cognitive Neuroscience

1. G. Wang
2. Xisen Wen
3. Jihong Wen
4. Chin-teh Sun
5. Yong Xiao
6. N. Olhoff
7. Massimo Ruzzene
8. Mahmoud I. Hussein

In Speech and Hearing

1. Jihong Wen
2. Xisen Wen
3. Yong Xiao
4. G. Wang
5. Chin-teh Sun
6. N. Olhoff
7. Gengdong Cheng
8. Bin Niu

Citations in the corpus

• Design of band-gap grid structures (2005, background): “In recent work related to the present paper, Martinsson and Movchan (2003), and Jensen (2003) studied in-plane wave propagation in twodimensional (2D) periodic lattice structures, including 2D truss structures, plane frames and 2D mass-spring models.”
• Wave propagation characterization and design of two-dimensional elastic chiral metacomposite (2011, background): “Many similar approaches based on the added resonance mechanism can be found recently [17,18].”
• Multiobjective evolutionary optimization of periodic layered materials for desired wave dispersion characteristics (2006, background): “From a practical perspective, it has been shown that as long as a sufficient number of cells are available (usually around three to four are required), bounded structures formed from periodic materials can exhibit similar wave attenuation characteristics to those of the periodic materials (e.g., Day”
• Optimum design of band-gap beam structures (2012, methodology): “The effect of smoothing by including damping is often used in the topology optimization of band-gap structures (Sigmund and Jensen, 2003).”
• A general theory for bandgap estimation in locally resonant metastructures (2016, methodology): “Simplifying the analysis, others have used lumped-mass models to obtain the locally resonant bandgap [13,14].”
• Acoustic multi-stopband metamaterial plates design for broadband elastic wave absorption and vibration suppression (2015, background): “For example, In 2003 phononic stopbands of 1-D and 2-D mass–spring lattice structures with two types of working units were extensively investigated [31].”
• Theoretical and Experimental Study of Locally Resonant and Bragg Band Gaps in Flexural Beams Carrying Periodic Arrays of Beam-Like Resonators (2013, background): “Typical examples include periodic spring-mass systems [5–7], periodic rods [8–11], multisupported beams [1,12], lattice structures [13–16], etc.”
• Low-frequency band gaps in chains with attached non-linear oscillators (2007, result): “Similar behaviour is observed for 2D wave propagation problems in [5].”