His research on Structural engineering frequently connects to adjacent areas such as Flexural strength. The study of Flexural strength is intertwined with the study of Structural engineering in a number of ways. His study connects Algorithm and Composite number. His research combines Composite number and Algorithm. Bhrigu Nath Singh connects Finite element method with Discretization in his research. He merges many fields, such as Discretization and Finite element method, in his writings. Bhrigu Nath Singh combines topics linked to Composite material with his work on Shear (geology). His work on Composite material is being expanded to include thematically relevant topics such as Shear (geology). Lamination is frequently linked to Layer (electronics) in his study.
Bhrigu Nath Singh usually deals with Stability (learning theory) and limits it to topics linked to Machine learning and Response surface methodology. His Response surface methodology study frequently draws connections to other fields, such as Machine learning. His Composite number study is within the categories of Composite plate and Composite laminates. Composite laminates connects with themes related to Composite number in his study. His research on Plate theory and Vibration control is centered around Vibration. His Vibration control study frequently involves adjacent topics like Vibration. His Structural engineering study often links to related topics such as Transverse plane. His work in Composite material is not limited to one particular discipline; it also encompasses Deformation (meteorology). His Finite element method study frequently draws parallels with other fields, such as Displacement field.
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Static response and free vibration analysis of FGM plates using higher order shear deformation theory
Mohammad Talha;B.N. Singh.
Applied Mathematical Modelling (2010)
A new inverse hyperbolic shear deformation theory for static and buckling analysis of laminated composite and sandwich plates
Neeraj Grover;D.K. Maiti;B.N. Singh.
Composite Structures (2013)
An improved higher order zigzag theory for the static analysis of laminated sandwich plate with soft core
Mihir K. Pandit;Abdul H. Sheikh;Bhrigu N. Singh.
Finite Elements in Analysis and Design (2008)
Natural frequencies of composite plates with random material properties using higher-order shear deformation theory
B.N. Singh;D. Yadav;N.G.R. Iyengar.
International Journal of Mechanical Sciences (2001)
Stochastic perturbation-based finite element for buckling statistics of FGM plates with uncertain material properties in thermal environments
Mohammad Talha;B.N. Singh.
Composite Structures (2014)
Analytical and finite element modeling of laminated composite and sandwich plates: An assessment of a new shear deformation theory for free vibration response
Neeraj Grover;B.N. Singh;D.K. Maiti.
International Journal of Mechanical Sciences (2013)
Buckling of laminated sandwich plates with soft core based on an improved higher order zigzag theory
M.K. Pandit;B.N. Singh;A.H. Sheikh.
Thin-walled Structures (2008)
New Nonpolynomial Shear-Deformation Theories for Structural Behavior of Laminated-Composite and Sandwich Plates
Neeraj Grover;B. N. Singh;D. K. Maiti.
AIAA Journal (2013)
A new inverse hyperbolic zigzag theory for the static analysis of laminated composite and sandwich plates
Rosalin Sahoo;B.N. Singh.
Composite Structures (2013)
Vibration characteristics of functionally graded material plate with various boundary constraints using higher order shear deformation theory
Ankit Gupta;Mohammad Talha;B.N. Singh.
Composites Part B-engineering (2016)
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