Linear Algebraic Approaches to Neuroimaging Data Compression: A Comparative Analysis of Matrix and Tensor Decomposition Methods for High-Dimensional Medical Images
This addresses data storage and transmission challenges for medical researchers and clinicians, but it is incremental as it compares existing methods.
This paper tackled the problem of compressing high-dimensional neuroimaging data by comparing Tucker decomposition and Singular Value Decomposition (SVD), finding that Tucker decomposition achieves superior reconstruction fidelity and perceptual similarity while SVD excels in extreme compression but sacrifices fidelity.
This paper evaluates Tucker decomposition and Singular Value Decomposition (SVD) for compressing neuroimaging data. Tucker decomposition preserves multi-dimensional relationships, achieving superior reconstruction fidelity and perceptual similarity. SVD excels in extreme compression but sacrifices fidelity. The results highlight Tucker decomposition's suitability for applications requiring the preservation of structural and temporal relationships.