Non‐Hermitian Stealthy Hyperuniformity
A framework for non‐Hermitian extensions of hyperuniformity and stealthiness is proposed, generalizing PT‐symmetric gain‐loss crystals to correlated disorder in the weak‐scattering limit. By engineering real‐imaginary correlations of the material potential, this framework enables directional scattering phases inaccessible in Hermitian materials ...
Gitae Lee +8 more
wiley +1 more source
A hybrid approach for regionalization of precipitation based on maximal discrete wavelet transform and growing neural gas network clustering. [PDF]
Tao X, Ben M, Xuan HCY, Arshaghi A.
europepmc +1 more source
Concrete Crack Detection in Extremely Dark Environments Based on Infrared-Visible Multi-Level Registration Fusion and Frequency Decoupling. [PDF]
Li Z, Xie W, Xiang B.
europepmc +1 more source
Interference-aware frequency-agile onboard processor using fine-grained multilevel analysis-synthesis filter-bank channelization. [PDF]
Sarkar S, Das A, Mishra D, Gupta A.
europepmc +1 more source
Power quality disturbance identification using hybrid deep learning in renewable energy systems. [PDF]
Peruman PM, Ayyar K.
europepmc +1 more source
S2SWCLIP: semantic-optimized prompts with spatial-wavelet synergy for zero-shot anomaly detection. [PDF]
Zhang H, Wu C, Lu J, Jing M.
europepmc +1 more source
Deep learning for sports motion recognition with a high-precision framework for performance enhancement. [PDF]
Yang Y +5 more
europepmc +1 more source
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Discrete Lattice Wavelet Transform
IEEE Transactions on Circuits and Systems II: Express Briefs, 2007The discrete wavelet transform (DWT) has gained a wide acceptance in denoising and compression coding of images and signals. In this work we introduce a discrete lattice wavelet transform (DLWT). In the analysis part, the lattice structure contains two parallel transmission channels, which exchange information via two crossed lattice filters.
Olkkonen, H., Olkkonen, Juuso
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Discrete wavelet transforms in VLSI
[1992] Proceedings of the International Conference on Application Specific Array Processors, 2003Three architectures, based on linear systolic arrays, for computing the discrete wavelet transform, are described. The AT/sup 2/ lower bound for computing the DWT in a systolic model is derived and shown to be AT/sup 2/= Omega (N/sup 2/N/sub w/k). Two of the architectures are within a factor of log N from optimal, but they are of practical importance ...
Mohan Vishwanath +2 more
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