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by Bornstein, J and McCullough, K and Combe, C and Bieber, B and Jadoul, M and Pisoni, R and Mariani, L and Robinson, B and Saito, A and Sen, A and Tentori, F and Guinsburg, A and Marelli, C and Marcelli, D and Usvyat, L and Maddux, D and Canaud, B and Kotanko, P and Hwang, S.-J and Hsieh, H.-M and Chen, H.-F and Mau, L.-W and Lin, M.-Y and Hsu, C.-C and Yang, W.-C and Pitcher, D and Rao, A and Phelps, R and Barbieri, C and Bellocchio, F and Bowry, S and Mari, F and Amato, C and Gatti, E and Zitt, E and Hafner-Giessauf, H and Wimmer, B and Herr, A and Horn, S and Friedl, C and Sprenger-Maehr, H and Kramar, R and Rosenkranz, A. R and Lhotta, K and Ferris, M and Etter, M and Xu, X and Grassmann, A and Von Gersdorff, G. D and Pecoits-Filho, R and Sylvestre, L and Consortium, M and Dzekova-Vidimliski, P and Nikolov, I and Trajceska, L and Selim, G and Gelev, S and Matevska Geshkovska, N and Dimovski, A and Sikole, A and Suleymanlar, G and Utas, C and Ecder, T and Ates, K and Robinson, B. M and Pisoni, R. L and Laplante, S and Liu, F. X and Culleton, B and Tomilina, N and Bikbov, B and Andrusev, A and Zemchenkov, A and Kotenko, O and Panaye, M and Jolivot, A and Lemoine, S and Guebre-Egziabher, F and Doret, M and Juillard, L and Filiopoulos, V and Hadjiyannakos, D and Papakostoula, A and Takouli, L and Biblaki, D and Dounavis, A and Vlassopoulos, D and Al Wakeel, J and Al Obaidli, A. A and Ahmed Almaimani, Y and Al-Arrayed, S and Alhelal, B and Fawzy, A and Aucella, F and Girotti, G and Gesuete, A and Cicchella, A and Seresin, C and Vinci, C and Scaparrotta, G and ... and And The MONDO Consortium and On Behalf Of Quavi-Rein Group
Nephrology, dialysis, transplantation, ISSN 0931-0509, 05/2014, Volume 29, Issue suppl 3, pp. iii516 - iii527
Journal Article
Journal Article
Pattern recognition, ISSN 0031-3203, 2000, Volume 33, Issue 9, pp. 1405 - 1410
The problem of the independence and completeness of rotation moment invariants is addressed in this paper. First, a general method for constructing invariants... 
Moment invariants | Complex moments | Completeness | Independence | THEOREM | NOISE | completeness | independence | IDENTIFICATION | ZERNIKE MOMENTS | DESCRIPTORS | COMPUTER SCIENCE, ARTIFICIAL INTELLIGENCE | ENGINEERING, ELECTRICAL & ELECTRONIC | CHARACTER-RECOGNITION | PATTERN-RECOGNITION | complex moments | IMAGE-ANALYSIS | NORMALIZATION | moment invariants
Journal Article
Journal of Computational and Applied Mathematics, ISSN 0377-0427, 11/2016, Volume 306, pp. 53 - 68
Moments are important characteristics of digital signals and images and are commonly used for their description and classification. When calculating the... 
Moment invariants | Polynomials | Moments | Pascal triangle | Orthogonal moments | Stable calculations | MATHEMATICS, APPLIED | ACCURATE COMPUTATIONS | PATTERN-RECOGNITION | INVARIANTS | MATRICES | IMAGE-ANALYSIS | Pascal (programming language) | Stability | Computation | Mathematical analysis | Triangles | Instability | Mathematical models | Binomials
Journal Article
Journal Article
Pattern Recognition, ISSN 0031-3203, 02/2018, Volume 74, Issue C, pp. 110 - 121
•New rotation invariants of vector fields are presented.•The invariants are composed of orthogonal Gaussian–Hermite moments.•The proposed invariants are... 
Zernike moments | Gaussian–Hermite moments | Total rotation | Vector field | Invariants | Numerical stability | RECOGNITION | EFFICIENT ALGORITHM | ZERNIKE | FAST COMPUTATION | COMPUTER SCIENCE, ARTIFICIAL INTELLIGENCE | ENGINEERING, ELECTRICAL & ELECTRONIC | IMAGE-ANALYSIS | Gaussian-Hermite moments | Image processing | Analysis | Algorithms | MATHEMATICS AND COMPUTING
Journal Article
Signal processing, ISSN 0165-1684, 2017, Volume 132, pp. 77 - 84
Invariants to image scaling composed of Gaussian–Hermite moments are introduced in this paper for the first time. To achieve the invariance, we propose to... 
Zernike moments | Gaussian–Hermite moments | Variable modulation | Normalization | Scale invariants | ROTATION INVARIANTS | IMAGE RECOGNITION | PATTERN-RECOGNITION | JACOBI-FOURIER MOMENTS | Gaussian-Hermite moments | ORTHOGONAL MOMENTS | ENGINEERING, ELECTRICAL & ELECTRONIC
Journal Article
Automatica, ISSN 0005-1098, 10/2019, Volume 108, p. 108498
This work proposes a new approach to find the generating function (GF) of the Zernike polynomials in two dimensional form. Combining the methods of GFs and... 
Zernike polynomials | Optics | Generating function | Z-transform | Filter-generating systems | AUTOMATION & CONTROL SYSTEMS | ENGINEERING, ELECTRICAL & ELECTRONIC
Journal Article
IEEE Transactions on Image Processing, ISSN 1057-7149, 03/2015, Volume 24, Issue 3, pp. 1036 - 1045
Journal Article
Pattern Recognition, ISSN 0031-3203, 11/2015, Volume 48, Issue 11, pp. 3516 - 3526
A generalization of the complex moments from 2D to 3D is described. Group representation theory is used to construct 3D rotation invariants from them. The... 
Spherical harmonic | Group representation theory | Complex moment | 3D rotation invariant | FORMS | RECOGNITION | COMPUTER SCIENCE, ARTIFICIAL INTELLIGENCE | ENGINEERING, ELECTRICAL & ELECTRONIC | Analysis | Algorithms
Journal Article
IEEE Transactions on Image Processing, ISSN 1057-7149, 09/2013, Volume 22, Issue 9, pp. 3676 - 3689
Journal Article
Journal Article
IEEE Transactions on Image Processing, ISSN 1057-7149, 12/2011, Volume 20, Issue 12, pp. 3606 - 3611
Journal Article