Publications by authors named "Dongjia Yan"

Article Synopsis
  • Elastic stretchability and function density are crucial for advancing stretchable inorganic electronics, but previous designs often limited function densities to below 80%.
  • The introduction of stacked multilayer network materials allows for better integration of components and stretchable interconnects, significantly improving elastic stretchability (by about 7.5 times) compared to traditional soft elastomers.
  • This new approach has enabled the creation of a compact electronic system (11 mm by 10 mm) with moderate elastic stretchability (around 20%) and exceptional areal coverage (over 110%), which can be used for various applications like a compass display and physiological monitoring.
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Structures that significantly and rapidly change their shapes and sizes upon external stimuli have widespread applications in a diversity of areas. The ability to miniaturize these deployable and morphable structures is essential for applications in fields that require high-spatial resolution or minimal invasiveness, such as biomechanics sensing, surgery, and biopsy. Despite intensive studies on the actuation mechanisms and material/structure strategies, it remains challenging to realize deployable and morphable structures in high-performance inorganic materials at small scales (e.

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Many biological tissues offer J-shaped stress-strain responses, since their microstructures exhibit a three-dimensional (3D) network construction of curvy filamentary structures that lead to a bending-to-stretching transition of the deformation mode under an external tension. The development of artificial 3D soft materials and device systems that can reproduce the nonlinear, anisotropic mechanical properties of biological tissues remains challenging. Here we report a class of soft 3D network materials that can offer defect-insensitive, nonlinear mechanical responses closely matched with those of biological tissues.

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In this paper, anti-plane transverse wave propagation in nanoscale periodic layered piezoelectric structures is studied. The localization factor is introduced to characterize the wave propagation behavior. The transfer matrix method based on the nonlocal piezoelectricity continuum theory is used to calculate the localization factor.

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