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Zernike Polynomials: Table in Polar Coordinates

2009
This excerpt gives a succinct explanation of Zernike Polynomials: Table in Polar Coordinates.
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Symmetric multilinear forms and polarization of polynomials

2015
We study a generalization of the classical correspondence between homogeneous quadratic polynomials, quadratic forms, and symmetric/alternating bilinear forms to forms in $n$ variables. The main tool is combinatorial polarization, and the approach is applicable even when $n!$ is not invertible in the underlying field.
Dr��pal, Ale��   +1 more
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NUMBER OF ZEROS OF POLAR DERIVATIVES OF POLYNOMIALS

JP Journal of Fixed Point Theory and Applications, 2020
Ramulu, P., Reddy, G. L.
openaire   +2 more sources

Adaptive Beamforming for Cascaded Sparse Diversely Polarized Planar Array

IEEE Transactions on Vehicular Technology, 2023
Yaxing Yue, Chengwei Zhou, Fangyuan Xing
exaly  

From cells to organs: building polarized tissue

Nature Reviews Molecular Cell Biology, 2008
David M Bryant, Keith E Mostov
exaly  

Circularly Polarized Luminescence in Nanoassemblies: Generation, Amplification, and Application

Advanced Materials, 2020
Yutao Sang, Jianlei Han, Peng-Fei Duan
exaly  

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