2003
DOI: 10.1002/mop.11123
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Multipole theory analysis of the capacitance matrix of circular rod arrays

Abstract: The multipole theory (MT) method is exploited as a simple, accurate, and efficient tool for determining the capacitance matrix of circular rods located inside various grounded structures. The solution of the boundary‐value problem associated with circular rod arrays is represented by the generalized MT formula, and the procedure to obtain the capacitance matrix of circular rod arrays is described. Representative computational examples, including the novel circular coaxial coupler, three circular rod arrays in … Show more

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Cited by 4 publications
(2 citation statements)
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“…However, the particles filled in rubbers tend to agglomerate to reduce excess interfacial energy, which alters the dispersion and the distribution of particles and influences the properties in a complicated way . Filling observably changes viscoelasticity of materials by improving both storage modulus ( G ′) and loss modulus ( G ″) of the compounds especially in the low frequency ( ω ) region . The composites undoubtedly undergo a liquid‐to‐solid transition with increasing filler content.…”
Section: Introductionmentioning
confidence: 99%
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“…However, the particles filled in rubbers tend to agglomerate to reduce excess interfacial energy, which alters the dispersion and the distribution of particles and influences the properties in a complicated way . Filling observably changes viscoelasticity of materials by improving both storage modulus ( G ′) and loss modulus ( G ″) of the compounds especially in the low frequency ( ω ) region . The composites undoubtedly undergo a liquid‐to‐solid transition with increasing filler content.…”
Section: Introductionmentioning
confidence: 99%
“…Filling observably changes viscoelasticity of materials by improving both storage modulus ( G ′) and loss modulus ( G ″) of the compounds especially in the low frequency ( ω ) region . The composites undoubtedly undergo a liquid‐to‐solid transition with increasing filler content. The low‐ ω linear viscoelasticity that is sufficiently sensitive to changes in microstructure is widely used to study polymer dynamics and microstructural evolution of the composites …”
Section: Introductionmentioning
confidence: 99%