Nonlocal-integro-differential modeling of vibration of elastically supported nanorods
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文摘

A novel nonlocal-integro model is developed to study vibrations of nanorods.

The nonlocality is introduced to both bulk and surface layer via kernel functions.

The integro-partial differential equations of motion are obtained and solved.

The efficiency of the proposed meshless model is also validated.

The roles of both nonlocality and surface effects on frequencies are explored.

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