NS-RGS: Newton-Schulz based Riemannian gradient method for orthogonal group synchronization
2026-04-10T07:23:56Z•c283f1377afe7b7f900bf10daf6d7d22c1df7da40c00e9b27a5600ce8c465628
1-bit-mean-estimationGPU-accelerationICARNewton-SchulzPDE-inverse-problemsREMLRiemannian-optimizationclusteringdifferential-privacyelastic-netgraph-modelsidentification-in-the-limit','Hawkes-processes','parallel-computmachine-learningoptimizationorthogonal-group-synchronizationprivate-generationprototype-clusteringquantized-statisticsrandom-dot-product-graphsrobust-SVMspatial-statisticssupport-vector-machinestransport-mapsvariational-inferencevector-fields
What happened
This collection of recent ML/statistics papers presents new algorithms and theoretical guarantees across optimization, inference, generative modeling, and privacy. Key contributions: NS-RGS proposes a Newton–Schulz based Riemannian gradient scheme for orthogonal group synchronization replacing costly SVD/QR with matrix multiplications for GPU/TPU speedups and linear convergence guarantees; a variational REML (VREML) method yields scalable exact inference for Gaussian ICAR spatial models; identifiability results for transport maps and vector fields from finitely many pushforward densities with伴
Why it matters
A reviewed impact interpretation has not been published for this record.
Evidence and limitations
- Source ID
- arxiv_stat_ml
- Record identifier
- c283f1377afe7b7f900bf10daf6d7d22c1df7da40c00e9b27a5600ce8c465628
- Enrichment time
- 2026-04-10T07:23:56Z
- AI-assisted enrichment
- Yes
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