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stat.ML2025
Scalable h-adaptive probabilistic solver for time-independent and time-dependent systems
Akshay Thakur, Sawan Kumar, Matthew Zahr +1
Solving partial differential equations (PDEs) within the framework of probabilistic numerics offers a principled approach to quantifying epistemic uncertainty arising from discreti…
cs.LG2025
Physics- and geometry-aware spatio-spectral graph neural operator for time-independent and time-dependent PDEs
Subhankar Sarkar, Souvik Chakraborty
Solving partial differential equations (PDEs) efficiently and accurately remains a cornerstone challenge in science and engineering, especially for problems involving complex geome…
stat.ML2025
A Bayesian Approach for Discovering Time- Delayed Differential Equation from Data
Debangshu Chowdhury, Souvik Chakraborty
Time-delayed differential equations (TDDEs) are widely used to model complex dynamic systems where future states depend on past states with a delay. However, inferring the underlyi…