Effect of Layer Thickness on I-V Characteristics of GaInP Nanofibers Fabricated by Electrospinning on n-Si Substrates

Bezir, Nalan Çiçek; Evcin, Atilla; Okçu, H.; Kayalı, Refik; Kaleli, Murat; Aldemir, Durmuş Ali

doi:10.12693/aphyspola.132.638

Cited by 2 publications

(2 citation statements)

References 22 publications

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“…Such cases can occur where the material of the reinforcing layer is nanomaterial, for instance nanocarbon structures or graphene films [10][11][12].…”

Section: Introductionmentioning

confidence: 99%

Stress distribution caused by co-phase locally spatially curved layers in an infinite elastic body under bi-axial compression

Tekercioglu

2019

THERM SCI

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In the present paper, the stress distribution is studied in an infinite elastic body, reinforced by an arbitrary number of non-intersecting co-phase locally spatially curved filler layers under bi-axial compression is studied. It is assumed that this system is loaded at infinity with uniformly distributed normal forces with intensity p 1 (p 3) acting in the direction which is parallel to the layers' location planes. It is required to determine the self-equilibrated stresses within, caused by the spatially local curving of the layers. The corresponding boundary and contact value problem is formulated within the scope of geometrically non-linear exact 3-D equations of the theory of elasticity by utilizing of the piece-wise homogeneous body model. The solution the formulated problem is represented with the series form of the small parameter which characterizes the degree of the aforementioned local curving. The boundary-value problems for the zeroth and the first approximations of these series are determined with the use of the exponential double Fourier transform. The original of the sought values is determined numerically. Consequently, in the present investigation, the effect of the local curving on the considered interface stress distribution is taken into account within the framework of the geometrical non-linear statement. The numerical results related to the considered interface stress distribution and to the influence of the problem parameters on this distribution are given and discussed.

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“…Such cases can occur where the material of the reinforcing layer is nanomaterial, for instance nanocarbon structures or graphene films [10][11][12].…”

Section: Introductionmentioning

confidence: 99%

Stress distribution caused by co-phase locally spatially curved layers in an infinite elastic body under bi-axial compression

Tekercioglu

2019

THERM SCI

View full text Add to dashboard Cite

show abstract

“…Such cases can occur where the material of the reinforcing layer is nanomaterial, for instance nanocarbon structures or graphene films [8][9][10].…”

Section: Introductionmentioning

confidence: 99%

Self-equilibrated stresses in the system composed of a covering layer + spatially locally curved reinforcing layer + half-space

Tekercioglu

2019

THERM SCI

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The system composed of a face covering layer + spatially locally curved substrate reinforcing layer + half-space is taken into consideration. It is presumed that this framework is compressed at infinity by uniformly distributed normal forces and it is required to establish the self-equilibrated normal stresses in that, caused by locally curved of the substrate reinforcing layer. The matching boundary and contact value problem is defined within the scope of 3-D geometrically non-linear exact equations. Formulated problem's solution is introduced with the series form of small parameter which represents the degree of the aforesaid locally curving. These series' zeroth and first approximation are ascertained with the utilization of double Fourier transform. The original of values that are searching is ascertained numerically. Corresponding numerical outcomes about the self-equilibrated normal stress caused by this spatially local curving are presented and discussed.

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Effect of Layer Thickness on I-V Characteristics of GaInP Nanofibers Fabricated by Electrospinning on n-Si Substrates

Cited by 2 publications

References 22 publications

Stress distribution caused by co-phase locally spatially curved layers in an infinite elastic body under bi-axial compression

Stress distribution caused by co-phase locally spatially curved layers in an infinite elastic body under bi-axial compression

Self-equilibrated stresses in the system composed of a covering layer + spatially locally curved reinforcing layer + half-space

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