As a higher-order generalization of a matrix, tensor-based processing can avoid multi-linear data structure loss that occurs in classical matrix-based data processing methods. This move from matrix to tensors is beneficial for many diverse application areas, including signal processing, computer science, acoustics, neuroscience, communication, medical engineering, seismology, psychometric, chemometrics, biometric, quantum physics and quantum chemistry.
- Provides a complete reference on classical and state-of-the-art tensor-based methods for data processing
- Includes a wide range of applications from different disciplines
- Gives guidance for their application
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