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Improved Implicit Neural Representation with Fourier Reparameterized Training
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Implicit Neural Representation (INR) as a mighty representation paradigm has achieved success in various computer vision tasks recently. Due to the low-frequency bias issue of vanilla multi-layer perceptron (MLP), existing methods have investigated advanced techniques, such as positional encoding and periodic activation function, to improve the accuracy of INR. In this paper, we connect the network training bias with the reparameterization technique and theoretically prove that weight reparameterization could provide us a chance to alleviate the spectral bias of MLP. Based on our theoretical analysis, we propose a Fourier reparameterization method which learns coefficient matrix of fixed Fourier bases to compose the weights of MLP. We evaluate the proposed Fourier reparameterization method on different INR tasks with various MLP architectures, including vanilla MLP, MLP with positional encoding and MLP with advanced activation function, etc. The superiority approximation results on different MLP architectures clearly validate the advantage of our proposed method. Armed with our Fourier reparameterization method, better INR with more textures and less artifacts can be learned from the training data.
Forward citations
Cited by 3 Pith papers
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EVOS: Efficient Implicit Neural Training via EVOlutionary Selector
A sampling-based training strategy using cached loss ranking, frequency-guided crossover, and mutation reduces INR training time by 48-66% with no loss in quality.
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Enhancing Implicit Neural Representations via Symmetric Power Transformation
A reversible symmetric power transformation improves implicit neural representation fitting across audio, image, and video tasks with no added storage cost.
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QFGN: A Quantum Approach to High-Fidelity Implicit Neural Representations
The paper proposes QFGN, a hybrid classical-quantum implicit neural representation that reports improved medical image reconstruction and super-resolution over SIREN and QIREN, though the core equations do not support...
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