2021
DOI: 10.1002/adfm.202170114
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Flexible Electronics: Ultra‐Robust Flexible Electronics by Laser‐Driven Polymer‐Nanomaterials Integration (Adv. Funct. Mater. 17/2021)

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Cited by 3 publications
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“…Many emerging technologies also rely on the efficient use of mechanical energy storage and release, such as alternative energy systems. Materials with a high modulus of resilience offer exceptional protection against mechanical deformation. , Additionally, artificial muscles in robots often require a high modulus of resilience as they use large amounts of elastic energy to produce powerful locomotion. ,, Advanced flexible electronic panels require a high modulus of resilience to balance the demands of durability and flexibility. Materials with a high modulus of resilience can provide great protection against mechanical deformation while still maintaining the flexibility needed for these electronic devices. , As shown in Figure , the modulus of resilience of isotropic linear elastic solids is mathematically defined as σ y 2 /(2 E ), where σ y is the yield strength and E is Young’s modulus. According to this definition, achieving high σ y and low E at the same time leads to a high modulus of resilience.…”
Section: Introductionmentioning
confidence: 99%
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“…Many emerging technologies also rely on the efficient use of mechanical energy storage and release, such as alternative energy systems. Materials with a high modulus of resilience offer exceptional protection against mechanical deformation. , Additionally, artificial muscles in robots often require a high modulus of resilience as they use large amounts of elastic energy to produce powerful locomotion. ,, Advanced flexible electronic panels require a high modulus of resilience to balance the demands of durability and flexibility. Materials with a high modulus of resilience can provide great protection against mechanical deformation while still maintaining the flexibility needed for these electronic devices. , As shown in Figure , the modulus of resilience of isotropic linear elastic solids is mathematically defined as σ y 2 /(2 E ), where σ y is the yield strength and E is Young’s modulus. According to this definition, achieving high σ y and low E at the same time leads to a high modulus of resilience.…”
Section: Introductionmentioning
confidence: 99%
“…Materials with a high modulus of resilience can provide great protection against mechanical deformation while still maintaining the flexibility needed for these electronic devices. 10,11 As shown in Figure 1, the modulus of resilience of isotropic linear elastic solids is mathematically defined as σ y 2 /(2E), where σ y is the yield strength and E is Young's modulus. According to this definition, achieving high σ y and low E at the same time leads to a high modulus of resilience.…”
Section: Introductionmentioning
confidence: 99%
“…[3] To design flexible/stretchable conductors with excellent performances, many approaches have been proposed. [4][5][6][7][8][9] Generally speaking, three aspects are involved comprising selection of materials, formation of conductive network, and integration of functional elements and flexible/stretchable polymer matrix.…”
Section: Introductionmentioning
confidence: 99%