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Search for "nonlocal elasticity theory" in Full Text gives 2 result(s) in Beilstein Journal of Nanotechnology.
Vibration analysis and pull-in instability behavior in a multiwalled piezoelectric nanosensor with fluid flow conveyance
Beilstein J. Nanotechnol. 2020, 11, 1072–1081, doi:10.3762/bjnano.11.92
- piezoelectric doubly curved nanoshells and orthotropic piezoelectric cylindrical nanoshells [23][24]. Wang utilized surface strain gradient elasticity to study a meticulous solution to the anti-plane shear problem of a circular elastic inhomogeneity [25]. Nami et al. utilized nonlocal elasticity theory and
![[Graphic 46]](/bjnano/content/inline/2190-4286-11-92-i46.svg?max-width=637&scale=1.18182)
on DNF of FC-MWPENS.
![[Graphic 50]](/bjnano/content/inline/2190-4286-11-92-i50.svg?max-width=637&scale=1.18182)
on DNF of SS FC-MWPENS.
![[Graphic 54]](/bjnano/content/inline/2190-4286-11-92-i54.svg?max-width=637&scale=1.18182)
on DNF of SS FC-MWPENS.
![[Graphic 59]](/bjnano/content/inline/2190-4286-11-92-i59.svg?max-width=637&scale=1.18182)
for fluid velocity ![[Graphic 60]](/bjnano/content/inline/2190-4286-11-92-i60.svg?max-width=637&scale=1.18182)
on DNF of SS FC-MWPENS.
![[Graphic 61]](/bjnano/content/inline/2190-4286-11-92-i61.svg?max-width=637&scale=1.18182)
for pull-in voltage on DNF of SS FC-MWPENS.
![[Graphic 67]](/bjnano/content/inline/2190-4286-11-92-i67.svg?max-width=637&scale=1.18182)
for fluid velocity ![[Graphic 68]](/bjnano/content/inline/2190-4286-11-92-i68.svg?max-width=637&scale=1.18182)
on DNF of SS FC-MWPENS.
![[Graphic 69]](/bjnano/content/inline/2190-4286-11-92-i69.svg?max-width=637&scale=1.18182)
for pull-in voltage on DNF of SS FC-MWPENS.
![[Graphic 73]](/bjnano/content/inline/2190-4286-11-92-i73.svg?max-width=637&scale=1.18182)
on DNF of SS FC-MWPENS.
![[Graphic 75]](/bjnano/content/inline/2190-4286-11-92-i75.svg?max-width=637&scale=1.18182)
on DNF of SS FC-MWPENS.
Static analysis of rectangular nanoplates using trigonometric shear deformation theory based on nonlocal elasticity theory
Beilstein J. Nanotechnol. 2013, 4, 968–973, doi:10.3762/bjnano.4.109
- , the nonlocal elasticity theory is used. An analytical method is adopted to solve the governing equations for static analysis of simply supported nanoplates. In the present theory, the transverse shear stresses satisfy the traction free boundary conditions of the rectangular plates and these stresses
- isotropic, orthotropic and anisotropic nanoplates. Keywords: nonlocal elasticity theory; rectangular nanoplate; static analysis; trigonometric shear deformation theory; Introduction In recent years, some new higher-order shear deformation theories have been adopted for studying macro structures such as
- nanostructures yet. So it may be useful to develop a new model based on one of these new theories for rectangular nanoplates. In this work, the bending analysis of nanoplates based on nonlocal elasticity theory using the trigonometric shear deformation theory is investigated. After validating the formulation and
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