S. R. Mahmoud

What is he best known for?

The fields of study he is best known for:

• Mathematical analysis
• Geometry
• Composite material

His primary areas of investigation include Plate theory, Mechanics, Equations of motion, Material properties and Boundary value problem. His work in Plate theory covers topics such as Bending of plates which are related to areas like Deformation theory. His work carried out in the field of Mechanics brings together such families of science as Beam, Functionally graded material and Buckling.

His work deals with themes such as Vibration, Shear deformation theory and Shear, which intersect with Equations of motion. His research in Vibration intersects with topics in Transverse plane and Displacement field. His Material properties research integrates issues from Length scale and Aspect ratio.

His most cited work include:

• An efficient and simple higher order shear and normal deformation theory for functionally graded material (FGM) plates (335 citations)
• Size dependent bending and vibration analysis of functionally graded micro beams based on modified couple stress theory and neutral surface position (183 citations)
• A sinusoidal plate theory with 5-unknowns and stretching effect for thermomechanical bending of functionally graded sandwich plates (170 citations)

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

S. R. Mahmoud mostly deals with Mechanics, Boundary value problem, Vibration, Classical mechanics and Rotation. S. R. Mahmoud performs multidisciplinary study in Mechanics and Orthotropic material in his work. His study looks at the relationship between Boundary value problem and fields such as Traction, as well as how they intersect with chemical problems.

His Vibration study incorporates themes from Elasticity, Work and Mathematical analysis. His work on Plate theory and Space as part of general Mathematical analysis study is frequently linked to Classical theory, therefore connecting diverse disciplines of science. His Plate theory research incorporates elements of Material properties, Functionally graded material, Shear, Bending of plates and Equations of motion.

He most often published in these fields:

• Mechanics (65.09%)
• Boundary value problem (45.28%)
• Vibration (36.79%)

What were the highlights of his more recent work (between 2016-2021)?

• Buckling (10.38%)
• Mechanics (65.09%)
• Plate theory (17.92%)

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

S. R. Mahmoud mainly focuses on Buckling, Mechanics, Plate theory, Shear and Boundary value problem. As part of his studies on Mechanics, S. R. Mahmoud often connects relevant subjects like Displacement. The various areas that S. R. Mahmoud examines in his Plate theory study include Trigonometry and Material properties.

His Shear research is multidisciplinary, relying on both Displacement field, Equations of motion and Timoshenko beam theory. S. R. Mahmoud interconnects Vibration and Deformation theory in the investigation of issues within Equations of motion. S. R. Mahmoud has researched Boundary value problem in several fields, including Deflection and Foundation.

Between 2016 and 2021, his most popular works were:

• Buckling and dynamic behavior of the simply supported CNT-RC beams using an integral-first shear deformation theory (76 citations)
• An efficient hyperbolic shear deformation theory for bending, buckling and free vibration of FGM sandwich plates with various boundary conditions (70 citations)
• Free vibration analysis of embedded nanosize FG plates using a new nonlocal trigonometric shear deformation theory (69 citations)

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

• Geometry
• Mathematical analysis
• Composite material

S. R. Mahmoud mainly investigates Buckling, Mechanics, Work, Shear deformation theory and Displacement field. S. R. Mahmoud combines subjects such as Shear, Shear force and Amplitude with his study of Buckling. His Shear deformation theory research is multidisciplinary, incorporating elements of Hamilton's principle, Equations of motion, Beam and Carbon nanotube.

His Displacement field study often links to related topics such as Boundary value problem. His Boundary value problem research focuses on subjects like Isotropy, which are linked to Plate theory. His Plate theory study is concerned with Mathematical analysis in general.