Propagation of uncertainty/variability from input
parameters to output quantities in data (simulated or real) is essential for
characterizing the underlying system. For complex systems, this
requires lots of data, which can be prohibitively expensive. Thus, for effective uncertainty propagation,
surrogate modeling is used to construct an efficient mathematical model - characterizing the system with minimal data.
My interest lies at the intersection of machine learning and uncertainity quantification, specifically in developing surrogate modeling approaches using deep neural networks,
stochastic collocation methods, etc. coupled with adaptive parameter sampling to tackle problems in
fields like solid mechanics, epidemiology, and molecular dynamics.
About
About me
I am an Assistant Research Scientist at Johns Hopkins University in the Department of Civil and Systems Engineering. I am currently working on implementing deep learning applications in computational mechanics.
I received my Ph.D. under Dr. Lori Graham-Brady at Johns Hopkins working on developing adaptive surrogate modeling algorithms for efficient uncertainty propagation.
I am currently looking for full-time employment positions.
Click here for my resumeEducation
- Ph.D., Civil and Systems Engineering - Advisor: Dr. Lori Graham-Brady, The Johns Hopkins University, USA
- M.S., Civil and Systems Engineering - The Johns Hopkins University, USA
- M.Tech., Applied Mechanics - Indian Institute of Technology (IIT), Delhi, India
- B.E., Mechanical Engineering - Jadavpur University, Kolkata, India
Tools/Skills
- Programming: Python, R, MATLAB, Abaqus, Fortran, Tensorflow/Numpy/Pandas/Scikit-learn/Keras
- Domain knowledge: Deep learning, machine learning, uncertainty propagation, surrogate modeling, design of experiments, sensitivity analysis, high dimensional interpolation and approximation, Bayesian statistics
Research summary
Projects
A stochastic collocation approach with adaptive mesh refinement

An efficient stochastic collocation method with adaptive mesh refinement (SCAMR) has been developed to deal with high dimensional stochastic systems with discontinuities. The method employs a dimensionality reduction strategy to decompose the original high-dimensional problem to a number of lower-dimensional subproblems.
Composite plate penetration under projectile impact

An adaptive domain-based decomposition and classification method, combined with sparse grid sampling, is used to develop an efficient classification surrogate modeling algorithm for discrete output systems. As an application problem, the probabilistic velocity response (PVR) curve or the V0-V100 curve is generated for S-2 glass/SC-15 epoxy composite plates under ballistic impact.
On the usefulness of gradient information in surrogate modeling

The primary goal is to investigate whether additional gradient information obtained at a relatively small cost helps in generating surrogates of better quality compared to those obtained without any gradient information. The surrogate considered here describes the variation of the homogenized stress at a given input strain as a function of the fiber/matrix interface damage parameters in a multi-fiber reinforced composite model
Publications
Google Scholar profile
- Bhaduri, Anindya, and Graham-Brady, Lori. "Stress field prediction of composite materials using deep learning." Under preparation.
- Bhaduri, Anindya, et al. (2021). "An efficient optimization based microstructure reconstruction approach with multiple loss functions." arXiv preprint, arXiv:2102.02407.
- Bhattacharya, Amartya, Bhaduri, Anindya, et al. (2021). "Failure modelling and sensitivity analysis of ceramics under impact." Journal of Applied Mechanics, 1-37.
- Bhaduri, Anindya, et al. (2020). "Probabilistic modeling of discrete structural response with application to composite plate penetration models." arXiv preprint, arXiv:2011.11780.
- Lin, Gary, Bhaduri, Anindya, et al. (2020). "Modeling the "Bomb-Like" Dynamics of COVID-19 with Undetected Transmissions and the Implications for Policy." medRxiv preprint, doi: 10.1101/2020.04.05.20054338.
- Bhaduri, Anindya, et al. (2020). "On the usefulness of gradient information in surrogate modeling: Application to uncertainty propagation in composite material models." Probabilistic Engineering Mechanics, 60, 103024.
- Bhaduri, Anindya, et al. (2020). "Free energy calculation using space filled design and weighted reconstruction: a modified single sweep approach." Molecular Simulation, 46(3), 193-206.
- Bhaduri, Anindya, et al. (2018). "Stochastic collocation approach with adaptive mesh refinement for parametric uncertainty analysis." Journal of Computational Physics, 371, 732-750.
- Bhaduri, Anindya, and Graham-Brady, Lori. (2018). "An efficient adaptive sparse grid collocation method through derivative estimation." Probabilistic Engineering Mechanics, 51, 11-22.
Collaborations
- Michael D. Shields - The Johns Hopkins University, USA
- Mike Kirby - University of Utah, USA
- Yanyan He - New Mexico Tech, USA
- Philippe Geubelle - University of Illinois at Urbana Champaign, USA
- Cameron Abrams - Drexel University, USA
- John Gillespie - University of Delaware, USA
- Bazle Haque - University of Delaware, USA
Contact Me
Email: anindya07bhaduri@gmail.com
LinkedIn: linkedin.com/in/anindya-bhaduri/