World's Best Scientists 2026 revealed!

D-Index & Metrics

Mechanical and Aerospace Engineering

D-Index
47
Citations
6636
World Ranking
1394
National Ranking
1

Overview

What is he best known for?

The fields of study he is best known for:

  • Composite material
  • Mathematical analysis
  • Geometry

His primary areas of study are Galerkin method, Buckling, Shell, Conical surface and Material properties. His Galerkin method research is multidisciplinary, relying on both Mechanics, Dimensionless quantity, Geometry, Critical load and Volume fraction. His Buckling study deals with Functionally graded material intersecting with Thin shells.

His Shell research incorporates themes from Mathematical analysis and Superposition principle. His study looks at the relationship between Conical surface and topics such as Structural engineering, which overlap with Instability. His Material properties research includes elements of Torsional vibration, Shear and Foundation.

His most cited work include:

  • The vibration and stability behavior of freely supported FGM conical shells subjected to external pressure (112 citations)
  • The stability of functionally graded cylindrical shells under linearly increasing dynamic torsional loading (103 citations)
  • Buckling analysis of FGM circular shells under combined loads and resting on the Pasternak type elastic foundation (76 citations)

What are the main themes of his work throughout his whole career to date?

Galerkin method, Conical surface, Composite material, Orthotropic material and Buckling are his primary areas of study. His Galerkin method study integrates concerns from other disciplines, such as Mathematical analysis, Material properties, Structural engineering, Shell and Mechanics. His Shell research includes themes of Tension and Critical load.

His work carried out in the field of Mechanics brings together such families of science as Dynamic load testing and Differential equation. The various areas that Abdullah H. Sofiyev examines in his Conical surface study include Shear, Boundary value problem, Functionally graded material and Nonlinear system. His research on Composite material frequently connects to adjacent areas such as Dimensionless quantity.

He most often published in these fields:

  • Galerkin method (76.06%)
  • Conical surface (68.31%)
  • Composite material (54.93%)

What were the highlights of his more recent work (between 2017-2021)?

  • Galerkin method (76.06%)
  • Conical surface (68.31%)
  • Composite material (54.93%)

In recent papers he was focusing on the following fields of study:

Abdullah H. Sofiyev focuses on Galerkin method, Conical surface, Composite material, Buckling and Carbon nanotube. His Galerkin method research is multidisciplinary, incorporating perspectives in Volume fraction, Mechanics and Mathematical analysis. His Mechanics research integrates issues from Shell, Boundary value problem and Differential equation.

His work deals with themes such as Shear and Composite number, which intersect with Conical surface. In his articles, Abdullah H. Sofiyev combines various disciplines, including Buckling and Hydrostatic pressure. In his research on the topic of Carbon nanotube, Partial differential equation is strongly related with Material properties.

Between 2017 and 2021, his most popular works were:

  • Review of research on the vibration and buckling of the FGM conical shells (44 citations)
  • On the vibration and stability of FGM cylindrical shells under external pressures with mixed boundary conditions by using FOSDT (29 citations)
  • Analytical solution of stability of FG-CNTRC conical shells under external pressures (24 citations)

In his most recent research, the most cited papers focused on:

  • Composite material
  • Mathematical analysis
  • Structural engineering

Abdullah H. Sofiyev mostly deals with Galerkin method, Conical surface, Stability, Mechanics and Composite material. His study in Galerkin method is interdisciplinary in nature, drawing from both Plate theory, Equations of motion and Bending vibration. His Conical surface study frequently draws connections between related disciplines such as Buckling.

His Buckling research is multidisciplinary, relying on both Distribution, Numerical analysis and Dimensionless quantity. The study of Mechanics is intertwined with the study of Axial load in a number of ways. His work in the fields of Structural engineering, such as Foundation, intersects with other areas such as Orthotropic material.

Best Publications

  • Review of research on the vibration and buckling of the FGM conical shells

    A.H. Sofiyev

  • The vibration and stability behavior of freely supported FGM conical shells subjected to external pressure

    A.H. Sofiyev

  • The stability of functionally graded cylindrical shells under linearly increasing dynamic torsional loading

    A.H. Sofiyev;E. Schnack

  • The vibration and buckling of sandwich cylindrical shells covered by different coatings subjected to the hydrostatic pressure

    A.H. Sofiyev

  • Buckling analysis of FGM circular shells under combined loads and resting on the Pasternak type elastic foundation

    A.H. Sofiyev

  • Torsional vibration and buckling of the cylindrical shell with functionally graded coatings surrounded by an elastic medium

    A.H. Sofiyev;A.H. Sofiyev;N. Kuruoglu;N. Kuruoglu

  • Dynamic buckling of functionally graded cylindrical thin shells under non-periodic impulsive loading

    A. H. Sofiyev

  • The nonlinear vibration of orthotropic functionally graded cylindrical shells surrounded by an elastic foundation within first order shear deformation theory

    A.H. Sofiyev;D. Hui;V.C. Haciyev;H. Erdem

  • Buckling and vibration of shear deformable functionally graded orthotropic cylindrical shells under external pressures

    A.H. Sofiyev;N. Kuruoglu

  • The non-linear vibration of FGM truncated conical shells

    A.H. Sofiyev

  • The buckling of FGM truncated conical shells subjected to axial compressive load and resting on Winkler–Pasternak foundations

    A.H. Sofiyev

  • Thermoelastic stability of functionally graded truncated conical shells

    A.H. Sofiyev

  • Thermal buckling of FGM shells resting on a two-parameter elastic foundation

    A.H. Sofiyev

  • The buckling of FGM truncated conical shells subjected to combined axial tension and hydrostatic pressure

    A.H. Sofiyev

  • Large amplitude vibration of FGM orthotropic cylindrical shells interacting with the nonlinear Winkler elastic foundation

    A.H. Sofiyev

  • Non-linear buckling behavior of FGM truncated conical shells subjected to axial load

    A.H. Sofiyev

  • The free vibration of sandwich truncated conical shells containing functionally graded layers within the shear deformation theory

    A.H. Sofiyev;E. Osmancelebioglu

  • Modified Young’s moduli of nano-materials taking into account the scale effects and vacancies

    A. N. Alizada;A. H. Sofiyev

  • Nonlinear free vibration of shear deformable orthotropic functionally graded cylindrical shells

    A.H. Sofiyev

  • Torsional vibration and stability of functionally graded orthotropic cylindrical shells on elastic foundations

    A. M. Najafov;A. H. Sofiyev;N. Kuruoglu

  • The stability of compositionally graded ceramic–metal cylindrical shells under aperiodic axial impulsive loading

    A.H. Sofiyev

Frequent Co-Authors

David Hui
David Hui University of New Orleans
Francesco Tornabene
Francesco Tornabene University of Salento
Rossana Dimitri
Rossana Dimitri University of Salento

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