✳flâneur — a map of the web's best reading
KAN
arxiv.org · 21,768 words · saved by 1 readers
N/A
# link_agd38y0pd5.pdf ## Metadata - PDFFormatVersion=1.5 - IsLinearized=false - IsAcroFormPresent=false - IsXFAPresent=false - IsCollectionPresent=false - IsSignaturesPresent=false - CreationDate=D:20250211020645Z - Creator=LaTeX with hyperref - ModDate=D:20250211020645Z - Custom.PTEX.Fullbanner=This is pdfTeX, Version 3.141592653-2.6-1.40.25 (TeX Live 2023) kpathsea version 6.3.5 - Producer=pdfTeX-1.40.25 - Trapped=False ## Contents ### Page 1 KAN: Kolmogorov–Arnold NetworksZiming Liu1,4∗ Yixuan Wang2 Sachin Vaidya1 Fabian Ruehle3,4James Halverson3,4 Marin Soljaˇci´c1,4 Thomas Y. Hou2 Max
Explore this link on the map →saved by
related reading
- [2404.19756] KAN: Kolmogorov-Arnold Networksarxiv.org
- Hello, KAN! - Kolmogorov Arnold Network documentationkindxiaoming.github.io
- Toy Models of Superpositiontransformer-circuits.pub
- Aman's AI Journal • Primers • Ilya Sutskever's Top 30aman.ai
- The Little Book of Deep Learningfleuret.org
- On neural scaling and the quanta hypothesisericjmichaud.com
- Some Math behind Neural Tangent Kernel | Lil'Loglilianweng.github.io
- What Would Non-Linear Features Actually Look Like? — Liv Gortonlivgorton.com
- Neural Networks, Types, and Functional Programming -- colah's blogcolah.github.io
- Kolmogorov–Arnold representation theorem - Wikipediaen.wikipedia.org
- Universal approximation theorem - Wikipediaen.wikipedia.org
- arxiv.org/pdf/1805.08522arxiv.org