Nonlinear vibration and stability analysis of rotating functionally graded piezoelectric nanobeams
Presented herein is an investigation for the nonlinear vibration and stability analysis of
rotating functionally graded (FG) piezoelectric nanobeams based on the nonlocal strain …
rotating functionally graded (FG) piezoelectric nanobeams based on the nonlocal strain …
Size-dependent nonlinear post-buckling analysis of functionally graded porous Timoshenko microbeam with nonlocal integral models
Y Tang, H Qing - Communications in Nonlinear Science and Numerical …, 2023 - Elsevier
Strain-driven (ɛ D) and stress-driven (σ D) two-phase local/nonlocal integral models
(TPNIM) are applied to study the size-dependent nonlinear post-buckling behaviors of …
(TPNIM) are applied to study the size-dependent nonlinear post-buckling behaviors of …
Robust boundary control approaches to the stabilization of the Euler–Bernoulli beam under external disturbances
Y Wang, W Wu, Z Wang, X Lou… - Journal of Vibration and …, 2023 - journals.sagepub.com
In this paper, the boundary feedback control problem for the Euler–Bernoulli beam with
unknown time-varying distributed load and boundary disturbance is investigated. Based on …
unknown time-varying distributed load and boundary disturbance is investigated. Based on …
Bi-Helmholtz kernel based stress-driven nonlocal integral model with discontinuity for size-dependent fracture analysis of edge-cracked nanobeam
Y Tang, H Qing - Mechanics of Advanced Materials and Structures, 2024 - Taylor & Francis
Mathematical formulation is proposed to deal with average bi-Helmholtz kernel (BHK) based
stress-driven nonlocal integral model (SDNIM) with discontinuity, which is converted into …
stress-driven nonlocal integral model (SDNIM) with discontinuity, which is converted into …
Hygro-thermal vibration study of nanobeams on size-dependent visco-Pasternak foundation via stress-driven nonlocal theory in conjunction with two-variable shear …
This article presents a hygro-thermal-damping vibration analysis of two-variable shear
deformation beams supported by a visco-Pasternak foundation. In contrast to the majority of …
deformation beams supported by a visco-Pasternak foundation. In contrast to the majority of …
Stress-driven local/nonlocal mixture model for buckling and free vibration of FG sandwich Timoshenko beams resting on a nonlocal elastic foundation
We study the buckling and free vibration of functionally graded (FG) sandwich Timoshenko
beams resting on an elastic foundation. In contrast to the majority of the literature on this …
beams resting on an elastic foundation. In contrast to the majority of the literature on this …
Spatially nonlocal instability modeling of torsionaly loaded nanobeams
X Ma, K Kiani - Engineering Analysis with Boundary Elements, 2023 - Elsevier
Various aspects of buckling of nanobeams have been explored; nevertheless, instability and
spatial buckling of these tiny elements under the concurrent action of longitudinal load and …
spatial buckling of these tiny elements under the concurrent action of longitudinal load and …
Local/nonlocal mixture integral models with bi-Helmholtz kernel for free vibration of Euler-Bernoulli beams under thermal effect
We present predictive models of the free vibration of Euler-Bernoulli beams subjected to a
uniformly thermal environment using two-phase local/nonlocal mixture theory of strain-and …
uniformly thermal environment using two-phase local/nonlocal mixture theory of strain-and …
Two-phase local/nonlocal mixture models for buckling analysis of higher-order refined shear deformation beams under thermal effect
In this paper, we study the well-posedness of various nonlocal integral theories for
formulating predictive models of buckling of higher-order refined shear deformation beams …
formulating predictive models of buckling of higher-order refined shear deformation beams …
Well-posedness of two-phase local/nonlocal integral polar models for consistent axisymmetric bending of circular microplates
H Qing - Applied Mathematics and Mechanics, 2022 - Springer
Previous studies have shown that Eringen's differential nonlocal model would lead to the ill-
posed mathematical formulation for axisymmetric bending of circular microplates. Based on …
posed mathematical formulation for axisymmetric bending of circular microplates. Based on …