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Simultaneous symplectic spectral decomposition of positive semidefinite matrices | Synapse
March 3, 2026
Simultaneous symplectic spectral decomposition of positive semidefinite matrices
RK
Rudra R. Kamat
HM
Hemant K. Mishra
Indian Institute of Technology Dhanbad
Puntos clave
The approach simplifies the symplectic spectral decomposition for complex positive semidefinite matrices, enhancing computational efficiency.
Key results include conditions for eigenvalue distributions that enable efficient transformations in higher dimensions.
Spectral decomposition via symplectic methods forms the basis for advanced applications in control theory and quantum mechanics.
This analysis highlights the importance of matrix algebra in various fields, calling for further investigation into its computational potential.
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Kamat et al. (Mon,) studied this question.
synapsesocial.com/papers/69a768bbbadf0bb9e87e5c10
https://doi.org/https://doi.org/10.1016/j.laa.2026.02.023
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