| Free vibration of Euler and Timoshenko functionally graded beams by Rayleigh–Ritz method KK Pradhan, S Chakraverty Composites Part B: Engineering 51, 175-184, 2013 | 423 | 2013 |
| Vibration of plates S Chakraverty CRC press, 2008 | 365 | 2008 |
| Free vibration of exponential functionally graded rectangular plates in thermal environment with general boundary conditions S Chakraverty, KK Pradhan Aerospace Science and Technology 36, 132-156, 2014 | 229 | 2014 |
| Application of Legendre neural network for solving ordinary differential equations S Mall, S Chakraverty Applied Soft Computing 43, 347-356, 2016 | 208 | 2016 |
| Recent developments and applications in quantum neural network: A review SK Jeswal, S Chakraverty Archives of Computational Methods in Engineering 26 (4), 793-807, 2019 | 195 | 2019 |
| Artificial neural networks for engineers and scientists: solving ordinary differential equations S Chakraverty, S Mall CRC Press, 2017 | 185 | 2017 |
| Chebyshev neural network based model for solving Lane–Emden type equations S Mall, S Chakraverty Applied Mathematics and Computation 247, 100-114, 2014 | 158 | 2014 |
| Advanced numerical and semi-analytical methods for differential equations S Chakraverty, N Mahato, P Karunakar, TD Rao John Wiley & Sons, 2019 | 141 | 2019 |
| Effects of different shear deformation theories on free vibration of functionally graded beams KK Pradhan, S Chakraverty International Journal of Mechanical Sciences 82, 149-160, 2014 | 129 | 2014 |
| Solving time-fractional Navier–Stokes equations using homotopy perturbation Elzaki transform RM Jena, S Chakraverty SN Applied Sciences 1 (1), 16, 2019 | 124 | 2019 |
| Single layer Chebyshev neural network model for solving elliptic partial differential equations S Mall, S Chakraverty Neural Processing Letters 45 (3), 825-840, 2017 | 115 | 2017 |
| Fuzzy arbitrary order system: fuzzy fractional differential equations and applications S Chakraverty, S Tapaswini, D Behera John Wiley & Sons, 2016 | 115 | 2016 |
| Application of shifted Chebyshev polynomial-based Rayleigh–Ritz method and Navier’s technique for vibration analysis of a functionally graded porous beam embedded in Kerr … SK Jena, S Chakraverty, M Malikan Engineering with Computers 37 (4), 3569-3589, 2021 | 112 | 2021 |
| Intervals S Chakraverty, DM Sahoo, NR Mahato Concepts of Soft Computing: Fuzzy and ANN with Programming, 3-23, 2019 | 112 | 2019 |
| Fuzzy differential equations and applications for engineers and scientists S Chakraverty, S Tapaswini, D Behera CRC Press, 2016 | 112 | 2016 |
| Free vibration of functionally graded thin rectangular plates resting on Winkler elastic foundation with general boundary conditions using Rayleigh–Ritz method S Chakraverty, KK Pradhan International Journal of Applied Mechanics 6 (04), 1450043, 2014 | 111 | 2014 |
| Residual power series method for solving time-fractional model of vibration equation of large membranes RM Jena, S Chakraverty Journal of Applied and Computational Mechanics 5 (4), 603-615, 2019 | 110 | 2019 |
| Numerical solution of nonlinear singular initial value problems of Emden–Fowler type using Chebyshev Neural Network method S Mall, S Chakraverty Neurocomputing 149, 975-982, 2015 | 110 | 2015 |
| Flexural vibration of skew plates using boundary characteristic orthogonal polynomials in two variables B Singh, S Chakraverty Journal of sound and vibration 173 (2), 157-178, 1994 | 102 | 1994 |
| Fault classification in structures with incomplete measured data using autoassociative neural networks and genetic algorithm T Marwala, S Chakraverty Current Science, 542-548, 2006 | 91 | 2006 |
Dr. Subrat Kumar JenaPostdoctoral Researcher at Università degli Studi di Cagliari, ItalyVerified email at unica.it
