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Numerical Analysis
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Awesome Numerical Analysis β curated papers, datasets & benchmarks Β· Awesome Graph Learning
β all topics
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Numerical Analysis
22 papers tagged Numerical Analysis β re-sort below
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22 papers Β· trending (default)
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HPG-Diff: Hierarchical physics-guided diffusion with differentiable connectivity constraints for topology optimization
(2026)
Jinbo Yang et al.
4.39
Reliable mechanistic operator recovery with biologically-informed neural networks: principles for architecture and optimisation design
(2026)
Rebecca M. Crossley et al.
4.39
Automatic Differentiation from Scratch: How PyTorch Computes Gradients in Physics-Informed Neural Networks
(2026)
Abdeladhim Tahimi
4.39
Topology-Agnostic Mesh Reconstruction of Deformable Objects from Sparse Touch
(2026)
Everest Yang
4.39
Spectral-Informed Neural Networks Outperform Spectral Methods in High-dimensional PDEs
(2026)
Tianchi Yu et al.
4.39
Approximation of solutions of parameter-dependent problems by residual neural networks
(2026)
Ana Carpio
4.39
A Structure-Adaptive Random Feature Method for High-Dimensional Elliptic PDEs
(2026)
Jiale Linghu et al.
4.39
Learned Pairwise Deep Dual-Optimal Inequalities for Stabilizing Column Generation
(2026)
Zhengzhong Ricky You et al.
3.51
In-span learning: adapting reduced-order models using their own predictions
(2026)
Amirpasha Hedayat et al.
2.00
Characterization of the Basin of Convexity for Multi-Snapshot Spike Deconvolution via Variable Projection
(2026)
Meghna Kalra et al.
2.00
Operator-Informed Gaussian Processes for Complex Helmholtz Wavefields: From Synthetic Benchmarks to In Vivo Brain Elastography
(2026)
Boyuan Deng et al.
2.00
FlashPDE: A Drop-In Fused Triton Operator Library for Neural PDE Solvers
(2026)
Peiyu Zang et al.
2.00
Generalized Neural Operator for Parametric and Boundary-Value Problems
(2026)
Ruoyan Li et al.
2.00
Energy Manifold Natural Gradient Descent: Riemannian Optimization for Neural PDE Solvers
(2026)
Zhangyong Liang et al.
2.00
Latent PDE mapping for efficient physics-informed learning across geometries with limited data
(2026)
Ingvild Askim Adde et al.
2.00
Explicit Iteration Complexity of Exact Data-Driven Inverse Optimization for Integer Linear Programs
(2026)
Akira Kitaoka
2.00
Neptuna: A Comprehensive Machine Learning Framework for Benchmarking Complex Multiphase Flows
(2026)
Harish Ramachandran et al.
2.00
Complexity Bounds and Approaches to Learning Projected Gradient Descent Solver Iterates
(2026)
Anjian Li et al.
2.00
Geometry-Conditioned Fourier Neural Operators for Cubic Nonlinear Schrodinger Dynamics on Periodic Domains
(2026)
Emmanuel E. Oguadimma et al.
1.94
Scalable Gaussian process inference via neural feature maps
(2026)
Anthony Stephenson
1.89
Approximation and learning of anisotropic and mixed smooth functions by deep ReLU neural networks
(2026)
Yunfei Yang et al.
1.89
Wasserstein Gradient Flows for Scalable and Regularized Barycenter Computation
(2025)
Eduardo Fernandes Montesuma et al.
1.50