G
G. R. Dodagoudar
Researcher at Indian Institute of Technology Madras
Publications - 74
Citations - 999
G. R. Dodagoudar is an academic researcher from Indian Institute of Technology Madras. The author has contributed to research in topics: Finite element method & Engineering. The author has an hindex of 14, co-authored 64 publications receiving 767 citations. Previous affiliations of G. R. Dodagoudar include Indian Institute of Technology Bombay & Indian Institutes of Technology.
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Finite element reliability analysis of reinforced retaining walls
TL;DR: In this paper, the authors presented the reliability analysis of reinforced retaining wall using finite element method and a first-order reliability method (FORM) is used to evaluate the reliability index.
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Experimental evaluation of ultimate bearing capacity of the cutting edge of an open caisson
TL;DR: A cutting edge of the caisson having a tapered inner face on loading, that is, raising of the steining, results in bearing failure by d... as mentioned in this paper, and open caissons are sunk into the ground by their own weight.
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Finite element evaluation of ultimate capacity of strip footing: assessment using various constitutive models and sensitivity analysis
TL;DR: In this article, the effect of different material models on the ultimate capacity of the strip footing was examined, and the results of finite element (FE) analysis of the ultimate failure load of a rough base rigid strip footing resting on c-ϕ soil.
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Seismic Hazard Analysis Using the Adaptive Kernel Density Estimation Technique for Chennai City
C. K. Ramanna,G. R. Dodagoudar +1 more
TL;DR: The zone-free method using the adaptive kernel technique to hazard estimation is explored for regions having distributed and diffused seismicity and Chennai city is used as a case study.
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Meshfree modelling of one-dimensional contaminant transport in unsaturated porous media
TL;DR: In this article, an approximate solution is constructed entirely in terms of a set of nodes and no elements or characterization of the interrelationship of the nodes is needed to construct the discrete equations.