| human | Q5 |
| P2940 | Catalogus Professorum Rostochiensium ID | 00001510 |
| P6178 | Dimensions author ID | 014257005707.58 |
| P968 | email address | klaus.neymeyr@uni-rostock.de |
| P227 | GND ID | 132421887 |
| P213 | ISNI | 000000005545844X |
| P244 | Library of Congress authority ID | no2003077176 |
| P549 | Mathematics Genealogy Project ID | 160922 |
| P4955 | MR Author ID | 672470 |
| P856 | official website | https://www.numerik.mathematik.uni-rostock.de/neymeyr/ |
| P496 | ORCID iD | 0000-0002-1464-2851 |
| P1053 | ResearcherID | R-1223-2016 |
| P1153 | Scopus author ID | 6603504017 |
| P214 | VIAF ID | 7083549 |
| P10832 | WorldCat Entities ID | E39PBJB8prPrCvmqBR6QXhgh73 |
| P1556 | zbMATH author ID | neymeyr.klaus |
| P512 | academic degree | habilitation | Q308678 |
| doctor rerum naturalium | Q503765 | ||
| Diplom-Chemiker | Q70090696 | ||
| diploma in mathematics | Q70090717 | ||
| P69 | educated at | ETH Zurich | Q11942 |
| University of Tübingen | Q153978 | ||
| Clausthal University of Technology | Q447354 | ||
| P734 | family name | Neymeyr | Q42958048 |
| Neymeyr | Q42958048 | ||
| Neymeyr | Q42958048 | ||
| P101 | field of work | numerical analysis | Q11216 |
| chemometrics | Q910067 | ||
| P735 | given name | Klaus | Q15635230 |
| Klaus | Q15635230 | ||
| P6104 | maintained by WikiProject | WikiProject Mathematics | Q8487137 |
| P463 | member of | German Mathematical Society | Q563335 |
| Society for Industrial and Applied Mathematics | Q782100 | ||
| Deutscher Hochschulverband | Q1204925 | ||
| P106 | occupation | scientist | Q901 |
| professor | Q121594 | ||
| dean | Q723682 | ||
| P21 | sex or gender | male | Q6581097 |
| Q59695855 | A geometric theory for preconditioned inverse iteration III: A short and sharp convergence estimate for generalized eigenvalue problems |
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| Q39727478 | On the ambiguity of the reaction rate constants in multivariate curve resolution for reversible first-order reaction systems |
| Q43610896 | On the area of feasible solutions and its reduction by the complementarity theorem. |
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