IEEE

Unit Circle MVDR Beamformer Design without Sample Matrix Inversion and Polynomial Rooting

Abstract: For uniform linear arrays (ULAs), the z-polynomial of the clairvoyant Minimum Variance Distortionless Response (MVDR) beamformer theoretically has roots located on the unit circle (UC).
GitHub

custom_polynomial_example.py

and use it for eye tracking calibration. from pyetsimul.core import Camera, Eye, Light from pyetsimul.evaluation import accuracy_at_calibration_points from pyetsimul.gaze_mapping.polynomial import ...
IEEE

Nonlinear Static Output Feedback Design for Polynomial Systems With Non-Symmetric Input Saturation Bounds

Abstract: We apply dissipativity theory to the design of nonlinear static output feedback controllers for polynomial systems whose input signals are subject to possibly non-symmetric saturation bounds ...
GitHub

STMicroelectronics.example_hal_crc_user_defined_polynomial.sha1

f7f7e5804a4648311716819a057515aa40d65a3d NUCLEO-C542RC/ewarm/project/hal_crc_user_defined_polynomial.ewp 187d99e12bf26477139f1ebf294bce1b737dd54d NUCLEO-C542RC/ewarm ...