Yun-Che Wang

Dr. Yun-Che Wang

National Cheng Kung University, Department of Civil Engineering
+1
orcid

Research Focus & Metrics

Academic Career Length

26Years (2001-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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29 March 2001 in Nature
Verified
Journal Article
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RLRoderic Lakes
Roderic Lakes
TLT. Lee
T. Lee
ABA. Bersie
A. Bersie
Yun-Che WangYun-Che Wang
Yun-Che Wang

1 June 2012 in Thin Solid Films
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Journal Article
Closed access
JCJinn P. Chu
Jinn P. Chu
JJJ.S.C. Jang
J.S.C. Jang
JHJacob Huang
Jacob Huang
HCH.S. Chou
H.S. Chou
Yong YangYong Yang
Yong Yang
CRCut Rullyani
Cut Rullyani

1 September 2002 in International Journal of Solids and Structures
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Journal Article
Closed access
Yun-Che WangYun-Che Wang
Yun-Che Wang
RLRoderic Lakes
Roderic Lakes

1 May 2006 in Scripta Materialia
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Journal Article
Closed access
Yun-Che WangYun-Che Wang
Yun-Che Wang
AMA. Misra
A. Misra
RHR.G. Hoagland
R.G. Hoagland

1 September 2005 in Journal of Composite Materials
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Journal Article
Closed access
Yun-Che WangYun-Che Wang
Yun-Che Wang
RLRoderic Lakes
Roderic Lakes
The effect of a negative bulk modulus phase in elastic composites is studied. Negative bulk modulus K<0 is shown to be possible in selected unit cells. In isotropic solids, K<0 can be attained when negative Poisson’s ratio is sufficiently small, below the stability limit (for stress control) 1/4 1. Such materials, if used as inclusions, are predicted to be stable with respect to the band formation, even if they are large. Composites with spherical inclusions of negative bulk moduli are shown to exhibit negative Poisson’s ratio and anomalies in composite bulk modulus and Young’s modulus (and in the corresponding mechanical damping) but not in the shear modulus.

12 December 2003 in American Journal of Physics
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Journal Article
Closed access
Yun-Che WangYun-Che Wang
Yun-Che Wang
RLR. S. Lakes
R. S. Lakes
When an elastic object is pressed, we expect it to resist by exerting a restoring force. A reversal of this force corresponds to negative stiffness. If we combine elements with positive and negative stiffness in a composite, it is possible to achieve stiffness greater than (or less than) that of any of the constituents. This behavior violates established bounds that tacitly assume that each phase has positive stiffness. Extreme composite behavior has been experimentally demonstrated in a lumped system using a buckled tube to achieve negative stiffness and in a composite material in the vicinity of a phase transformation of one of the constituents. In the context of a composite system, extreme refers to a physical property greater than either constituent. We consider a simple spring model with pre-load to achieve negative stiffness. When suitably tuned to balance positive and negative stiffness, the system shows a critical equilibrium point giving rise to extreme overall stiffness. A stability analysis of a viscous damped system containing negative stiffness springs reveals that the system is stable when tuned for high compliance, but metastable when tuned for high stiffness. The metastability of the extreme system is analogous to that of diamond. The frequency response of the viscous damped system shows that the overall stiffness increases with frequency and goes to infinity when one constituent has a suitable negative stiffness.