
Kolmogorov-Arnold Networks (KANs) have emerged as a groundbreaking development in deep learning, offering a more interpretable and accurate alternative to traditional Multi-Layer Perceptrons (MLPs). Developed by researchers from MIT, Caltech, Northeastern, and the NSF Institute for AI and Fundamental Interactions, KANs utilize a new architecture that replaces linear weight matrices with learnable 1D functions parameterized as splines. This design allows for the summing of incoming signals without applying non-linearities, potentially enhancing the expressiveness and efficiency of neural networks. The networks are based on the Kolmogorov-Arnold representation theorem, contrasting with MLPs that rely on the universal approximation theorem. Ziming Liu and his team have contributed significantly to the development and understanding of KANs.









Multi-Layer Perceptrons (MLPs) are foundational building blocks of today’s deep learning models. Kolmogorov–Arnold Networks (KAN) is a more accurate and interpretable alternative to MLPs. Why? Let's figure that out: https://t.co/cy2dtLAOsZ
Kolmogorov-Arnold Network is just an MLP https://t.co/uJbHeojSKu
Kolmogorov-Arnold Network is just an ordinary MLP. Here is the Colab, which explains: https://t.co/ThrhOS6uN6 The main point is, that if we consider KAN interaction as a piece-wise linear function, it can be rewritten like this: 1/n https://t.co/Okwb1eiAib