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Golden section, Fibonacci sequence and the time invariant Kalman and Lainiotis filters., , and . Appl. Math. Comput., (2015)On numerical ranges of the compressions of normal matrices.. Appl. Math. Comput., 217 (9): 4699-4709 (2011)Compressions and Dilations of Numerical Ranges., and . SIAM J. Matrix Anal. Appl., 21 (1): 230-244 (1999)Optimal decentralized Kalman filter and Lainiotis filter., , , , and . Digit. Signal Process., 23 (1): 442-452 (2013)A new author's productivity index: p-index., and . Scientometrics, 85 (2): 415-427 (2010)Inversion Free Algorithms for Computing the Principal Square Root of a Matrix., and . Int. J. Math. Math. Sci., (2014)On the Optimal Processor Assignment for Computing the Steady State Kalman Filter in Parallel and Distributed Systems., , , , and . WorldCIST (3), volume 571 of Advances in Intelligent Systems and Computing, page 427-437. Springer, (2017)Lainiotis filter, golden section and Fibonacci sequence., , and . Signal Process., 93 (4): 721-730 (2013)The generalized Levinger transformation., and . J. Comput. Appl. Math., 233 (11): 3018-3029 (2010)Application of IPK (Information, Preferences, Knowledge) Paradigm for the Modelling of Precautionary Principle Based Decision-Making., and . CRITIS, volume 5508 of Lecture Notes in Computer Science, page 319-327. Springer, (2008)