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Porous Fg sentence examples within shear deformation theory

shear deformation theory

In order to capture the small size effects, the Eringen's nonlocal elasticity based on higher order shear deformation theory (HSDT) are used to model the porous FG nanoplates.

Porosity-dependent nonlinear transient responses of functionally graded nanoplates using isogeometric analysis

shear deformation theory

Using the Hamilton's principle, the governing equations of the porous FG nanoplates using the higher order shear deformation theory are derived.

An isogeometric approach of static and free vibration analyses for porous FG nanoplates

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Porous Fg sentence examples within modified power law

modified power law

Material properties of porous FG nanoplate are defined by a modified power-law function, and two types of distribution for porosity are used.

Influence of initial geometric imperfection on static and free vibration analyses of porous FG nanoplate using an isogeometric approach

modified power law

The material properties of the porous FGM pipe are assumed to vary continuously and smoothly along the radial direction based on the modified power-law distribution.

Static and dynamic characteristics of the post-buckling of fluid-conveying porous functionally graded pipes with geometric imperfections

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Porous Fg sentence examples within order shear deformation

order shear deformation

In the present paper, the wave propagation analysis of porous FG plates with clamped ends in thermal environments based on first order shear deformation theory are presented.

Guided wave propagation of porous functionally graded plates: The effect of thermal loadings

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Porous Fg sentence examples within porous fg nanoplate

porous fg nanoplate

Material properties of porous FG nanoplate are defined by a modified power-law function, and two types of distribution for porosity are used.

Influence of initial geometric imperfection on static and free vibration analyses of porous FG nanoplate using an isogeometric approach

porous fg nanoplate

An analytical approach for simply-supported and clamped bilayer porous FG nanoplates is implemented.

Porosity and inhomogeneity effects on the buckling and vibration of double-FGM nanoplates via a quasi-3D refined theory

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Porous Fg sentence examples within porous fg plate

porous fg plate

In the present paper, the wave propagation analysis of porous FG plates with clamped ends in thermal environments based on first order shear deformation theory are presented.

Guided wave propagation of porous functionally graded plates: The effect of thermal loadings

porous fg plate

The effect of the porosity parameter, the power-law exponent, side-thickness ratio, and aspect ratio on the static and buckling responses of the porous FG plate is evaluated.

Influence of porosity distribution on static and buckling responses of porous functionally graded plates

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Porous Fg sentence examples within porous fg nanobeam

porous fg nanobeam

Hygro-thermal buckling of the porous FG nanobeam incorporating the surface effect is investigated.

Hygro-thermal buckling of porous FG nanobeams considering surface effects

porous fg nanobeam

Based on the results of this study, a porous FG nanobeam has higher thermal buckling resistance and natural frequencies compared to a perfect FG nanobeam.

A finite element model for the thermo-elastic analysis of functionally graded porous nanobeams

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Porous Fg sentence examples within porous fg beam

porous fg beam

Furthermore, the Artificial Neural Networks (ANNs) technique is used to predict the effects of porosity distributions, porosity coefficient, slenderness ratio and boundary conditions on natural frequency variations of porous FG beam.

Free vibration analysis of open-cell FG porous beams: analytical, numerical and ANN approaches

porous fg beam

For the analytical solution, Navier method is used to solve the governing equations for simply supported porous FG beams.

Investigation on the dynamic response of porous FGM beams resting on variable foundation using a new higher order shear deformation theory

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10.1007/s00366-021-01303-z

In addition, it is displayed that corresponding to different maximum deflections, the significance of the strain gradient size effect in the absence of nonlocality on the nonlinear flexural stiffness of a porous FGM microplate is more than that of the nonlocal size effect in the absence of the strain gradient size dependency.

Size-dependent nonlinear bending behavior of porous FGM quasi-3D microplates with a central cutout based on nonlocal strain gradient isogeometric finite element modelling

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10.1016/J.COMPSTRUCT.2020.112925

After computing the deflection relations, a systematic study is performed for the bending response of nanoporous FGMs in a hygro-thermal surrounding environment, with promising results for practical applications.

Nonlocal elasticity analysis of moderately thick porous functionally graded plates in a hygro-thermal environment

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10.1016/J.COMPSTRUCT.2021.113604

It is portrayed that for a higher value of the material gradient index, the role of surface stress type of size dependency in the thermal postbuckling of porous FGM nanoplates becomes more important.

Isogeometric thermal postbuckling analysis of porous FGM quasi-3D nanoplates having cutouts with different shapes based upon surface stress elasticity

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10.1016/J.COMPSTRUCT.2021.114313

Due to lack of investigations on buckling analysis of porous FGM structures and notably for spherical cap shells, we provide new buckling results for porous FGM structures with evenly and unevenly porosity distributions.

Buckling responses of porous structural components with gradient power-based and sigmoid material variations under different types of compression loads

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10.12989/GAE.2021.24.1.091

The current model is efficient in many applications used porous FGM, such as aerospace, nuclear, power plane sheller, and marine structures.

Forced vibration of a functionally graded porous beam resting on viscoelastic foundation

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10.1016/j.jot.2021.01.002

Hematoxylin and eosin staining exhibited thick and mature trabecular bone around the porous FGS in the 30% porosity FGS group, whereas thinner, more immature trabecular bone was seen around the porous FGS in the 60% porosity FGS group.

Effect of porosity of a functionally-graded scaffold for the treatment of corticosteroid-associated osteonecrosis of the femoral head in rabbits

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10.1007/s00366-021-01478-5

Results revealed that buckling and free vibration behavior of the porous FG-GPL beam are influenced by the GPLs grading pattern and the type of axially varying load.

Stability and dynamic behavior of porous FGM beam: influence of graded porosity, graphene platelets, and axially varying loads

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10.1051/JNWPU/20213920317

The validity of the method is verified in solving the free vibration and buckling problems of the porous FGM rectangular plates with compression on four sides.

Analysis on free vibration and critical buckling load of a FGM porous rectangular plate

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10.1016/J.COMPSTRUCT.2019.02.061

In the numerical examples, influences of the aggregation effect of CNTs, coupled effect of temperature and moisture, material property (graded index and porosity parameters), geometric parameters as well as the rotating conditions to the hygrothermal mechanical responses of the porous FG-CRC annular plate are studied in detail.

Hygrothermal mechanical behaviors of a porous FG-CRC annular plate with variable thickness considering aggregation of CNTs

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10.3390/nano9020301

Finally, an extensive parametric study is conducted to examine the effects of the external electric potential, the nonlocal parameter, the volume fraction of nano-voids, the temperature rise on the vibration of porous FGPM cylindrical nanoshells.

Thermo-Electro-Mechanical Vibrations of Porous Functionally Graded Piezoelectric Nanoshells

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10.1515/cls-2019-0017

Numerical results obtained for buckling and free vibration for porous FGM plate resting on the foundation.

Meshfree approach on buckling and free vibration analysis of porous FGM plate with proposed IHHSDT resting on the foundation

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10.3139/120.111374

By contrast, von Mises stress at the proximal medial cortical bone increased by about 21 % for porous titanium and porous FGM as compared to non-porous titanium and FGM stem implants.

Stress shielding reduction via graded porosity of a femoral stem implant

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10.1016/J.COMPSTRUCT.2018.11.077

In the numerical examples, influences of material property (FG index and porosity parameters), geometric structure (inner-outer thickness ratio and its change index) as well as external conditions (temperature and moisture boundary conditions) to the multi-field responses of the porous FGMEE annular plate are studied in detail.

Multi-field mechanical behavior of a rotating porous FGMEE circular disk with variable thickness under hygrothermal environment

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Porous Fg - In addition, it is displayed that corresponding to different maximum deflections, the significance of the strain gradient size effect in the absence of nonlocality on the nonlinear flexural stiffness of a porous FGM microplate is more than that of the nonlocal size effect in the absence of the strain gradient size dependency. [1] After computing the deflection relations, a systematic study is performed for the bending response of nanoporous FGMs in a hygro-thermal surrounding environment, with promising results for practical applications. [2] It is portrayed that for a higher value of the material gradient index, the role of surface stress type of size dependency in the thermal postbuckling of porous FGM nanoplates becomes more important. [3] Due to lack of investigations on buckling analysis of porous FGM structures and notably for spherical cap shells, we provide new buckling results for porous FGM structures with evenly and unevenly porosity distributions. [4] The current model is efficient in many applications used porous FGM, such as aerospace, nuclear, power plane sheller, and marine structures. [5] Hematoxylin and eosin staining exhibited thick and mature trabecular bone around the porous FGS in the 30% porosity FGS group, whereas thinner, more immature trabecular bone was seen around the porous FGS in the 60% porosity FGS group. [6] Results revealed that buckling and free vibration behavior of the porous FG-GPL beam are influenced by the GPLs grading pattern and the type of axially varying load. [7] The validity of the method is verified in solving the free vibration and buckling problems of the porous FGM rectangular plates with compression on four sides. [8] In the numerical examples, influences of the aggregation effect of CNTs, coupled effect of temperature and moisture, material property (graded index and porosity parameters), geometric parameters as well as the rotating conditions to the hygrothermal mechanical responses of the porous FG-CRC annular plate are studied in detail. [9] Finally, an extensive parametric study is conducted to examine the effects of the external electric potential, the nonlocal parameter, the volume fraction of nano-voids, the temperature rise on the vibration of porous FGPM cylindrical nanoshells. [10] Numerical results obtained for buckling and free vibration for porous FGM plate resting on the foundation. [11] By contrast, von Mises stress at the proximal medial cortical bone increased by about 21 % for porous titanium and porous FGM as compared to non-porous titanium and FGM stem implants. [12] In the numerical examples, influences of material property (FG index and porosity parameters), geometric structure (inner-outer thickness ratio and its change index) as well as external conditions (temperature and moisture boundary conditions) to the multi-field responses of the porous FGMEE annular plate are studied in detail. [13]

shear deformation theory

In order to capture the small size effects, the Eringen's nonlocal elasticity based on higher order shear deformation theory (HSDT) are used to model the porous FG nanoplates. [1] Using the Hamilton's principle, the governing equations of the porous FG nanoplates using the higher order shear deformation theory are derived. [2] To reveal these effects, the thermal-mechanical coupling buckling issue of a clamped-clamped porous FGM sandwich beam is investigated in this paper by employing the high-order sinusoidal shear deformation theory. [3]

modified power law

Material properties of porous FG nanoplate are defined by a modified power-law function, and two types of distribution for porosity are used. [1] The material properties of the porous FGM pipe are assumed to vary continuously and smoothly along the radial direction based on the modified power-law distribution. [2]

order shear deformation

In the present paper, the wave propagation analysis of porous FG plates with clamped ends in thermal environments based on first order shear deformation theory are presented. [1]

porous fg nanoplate

Material properties of porous FG nanoplate are defined by a modified power-law function, and two types of distribution for porosity are used. [1] An analytical approach for simply-supported and clamped bilayer porous FG nanoplates is implemented. [2] In order to capture the small size effects, the Eringen's nonlocal elasticity based on higher order shear deformation theory (HSDT) are used to model the porous FG nanoplates. [3] Using the Hamilton's principle, the governing equations of the porous FG nanoplates using the higher order shear deformation theory are derived. [4] Modified power-law function is developed to show the effective material properties of the porous FG nanoplate that change uniformly from one surface to another. [5] ABSTRACTA quasi-3D refined plate theory is presented with the nonlocal strain gradient theory to investigate the wave propagation in bi-layer porous FG nanoplates surrounded by an elastic medium. [6]

porous fg plate

In the present paper, the wave propagation analysis of porous FG plates with clamped ends in thermal environments based on first order shear deformation theory are presented. [1] The effect of the porosity parameter, the power-law exponent, side-thickness ratio, and aspect ratio on the static and buckling responses of the porous FG plate is evaluated. [2] Material properties of porous FG plate are defined by rule of the mixture with an additional term of porosity in the through-thickness direction. [3] The equilibrium equations according to the porous FG plates are derived. [4] An analytical solution approach is utilized to get the natural frequencies of embedded porous FG plate with FG-CNTRC core subjected to magneto-electrical field. [5]

porous fg nanobeam

Hygro-thermal buckling of the porous FG nanobeam incorporating the surface effect is investigated. [1] Based on the results of this study, a porous FG nanobeam has higher thermal buckling resistance and natural frequencies compared to a perfect FG nanobeam. [2] Once the validity of presented methodology is proved, a set of parametric studies are adopted to emphasize the role of each variant on the wave dispersion behaviors of porous FG nanobeams. [3] Navier's solution as well as Bolotin's approach are utilized to obtain the dynamic instability region of viscoelastic porous FG nanobeam. [4]

porous fg beam

Furthermore, the Artificial Neural Networks (ANNs) technique is used to predict the effects of porosity distributions, porosity coefficient, slenderness ratio and boundary conditions on natural frequency variations of porous FG beam. [1] For the analytical solution, Navier method is used to solve the governing equations for simply supported porous FG beams. [2] Mechanical properties of porous FG beams are supposed to vary through the thickness direction and are modeled via the modified power-law. [3]