Completed courses: (CGPA - 8.3/10)

• 1. Earth and Earth retaining structures (A+)

  2. Computational geotechnics (A)

  3. Structural Dynamics (B+)

  4. Solid mechanics (C)

1. Developed code in MATLAB for seismic analysis of a rigid strip footing placed on a horizontal ground using Mohr-Coulomb yield criterion.

2. Submitted a paper on “Seismic bearing capacity factors for a rough strip footing”.

1. Developed code in MATLAB for seismic analysis of a rigid strip footing placed on a sloping ground using Mohr-Coulomb yield criterion.

2. Developed code in MATLAB for seismic analysis of a rigid strip footing placed on a sloping ground using power-type yield criterion.

1. Published article: Kumar, J., Korada, V.S. Seismic bearing capacity of foundations on sloping ground using power-type yield criteria. Acta Geotech. (2022). https://doi.org/10.1007/s11440-022-01609-2

2. Kumar, J., & Korada, V. S. (2022). Seismic bearing capacity factor Nγ for a rough strip footing on sloping ground. Computers and Geotechnics, 152: 105054. https://doi.org/10.1016/j.compgeo.2022.105054.

3. Korada, V. S., & Kumar, J. (2022).  Finite elements limit analysis by using the power type yield criterion. International Journal for Numerical and Analytical Methods in Geomechanics, Manuscript in-review.

4. Korada, V. S., & Kumar, J. (2022).  Upper bound axisymmetric Finite Elements Limit Analysis formulation using Mohr-Coulomb yield criterion and SOCP. Computers and Geotechnics, Manuscript in-review.

5. Korada, V. S., & Kumar, J. (2022). Finite elements limit analysis by using the power type yield criterion for axisymmetric problems. Manuscript in preparation.

6. Developed code in MATLAB for seismic analysis of a rigid strip footing placed on a sloping ground using power-type yield criterion and Finite element limit analysis.

7. Working on solving bearing capacity problems using Finite element limit analysis 

1. Published article: Korada, V. S., & Kumar, J. (2023). Finite elements limit analysis formulation using the power type yield criterion for plane strain and axisymmetric stability problems. Computers and Geotechnics, 162, 105667. https://doi.org/10.1016/j.compgeo.2023.105667 

2. Manuscripts under review: Korada, V. S. & Kumar, J. (2023). An upper bound axisymmetric finite elements limit analysis formulation using second order cone programming. International Journal for Numerical and Analytical Methods in Geomechanics, Manuscript in-review.

3. Developed code in MATLAB for: Solutions to plane strain geomechanics stability problems: incorporating non-associated flow rule in upper bound finite element limit analysis.