This review systematically examines how different transition metal compounds—such as binary and multinary metal oxides, halides, sulfides, and salts—exhibit thermochromism based on the d‐electron configurations of their transition metal cations. It focuses on three main mechanisms of thermochromism: phase transition, charge transfer, and bandgap change.
Jie Wang +5 more
wiley +1 more source
Diffusion Model-Guided Inverse Design of Bimetallic Catalysts for Ammonia Decomposition. [PDF]
Yang J +6 more
europepmc +1 more source
Multiscale modeling of blood circulation with cerebral autoregulation and network pathway analysis for hemodynamic redistribution in the vascular network with anatomical variations and stenosis conditions. [PDF]
Liu J +4 more
europepmc +1 more source
Traffic Forecasting for Industrial Internet Gateway Based on Multi-Scale Dependency Integration. [PDF]
Ma T, Liu J, Xu P, Song Y.
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Multiscale Characterization of Electrode-Induced Degradation in Perovskite Solar Cells. [PDF]
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Research on Bearing Fault Diagnosis Based on VMD-RCMWPE Feature Extraction and WOA-SVM-Optimized Multidataset Fusion. [PDF]
Wang S, Wang C, Lian Y, Luo B.
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Mapping the multiscale neuroanatomy of GRN-related frontotemporal dementia using mode-based morphometry. [PDF]
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europepmc +1 more source
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Multiscale tensor decomposition
2016 50th Asilomar Conference on Signals, Systems and Computers, 2016Large datasets usually contain redundant information and summarizing these datasets is important for better data interpretation. Higher-order data reduction is usually achieved through low-rank tensor approximation which assumes that the data lies near a linear subspace across each mode.
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Prediction Based on a Multiscale Decomposition
International Journal of Wavelets, Multiresolution and Information Processing, 2003A wavelet-based forecasting method for time series is introduced. It is based on a multiple resolution decomposition of the signal, using the redundant "à trous" wavelet transform which has the advantage of being shift-invariant.The result is a decomposition of the signal into a range of frequency scales.
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Multiscale nonlinear decomposition: the sieve decomposition theorem
IEEE Transactions on Pattern Analysis and Machine Intelligence, 1996Sieves decompose one dimensional bounded functions (d/sub m/)/sub m=1//sup R/ that represent the information in a manner that is analogous to the pyramid of wavelets obtained by linear decomposition. Sieves based on sequences of increasing scale open-closings with flat structuring elements (M and N filters) map f to {d} and the recomposition ...
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