| On initial segment complexity and degrees of randomness J Miller, L Yu Transactions of the American Mathematical Society 360 (6), 3193-3210, 2008 | 123 | 2008 |
| Lowness and Π20 nullsets. R Downey, A Nies, R Weber, L Yu J. Symb. Log. 71 (3), 1044-1052, 2006 | 64* | 2006 |
| Recursion theory: Computational aspects of definability CT Chong, L Yu Walter de Gruyter GmbH & Co KG, 2015 | 49* | 2015 |
| Lowness for weakly 1-generic and Kurtz-random F Stephan, L Yu International Conference on Theory and Applications of Models of Computation …, 2006 | 40 | 2006 |
| There is no SW-complete ce real L Yu, D Ding The Journal of Symbolic Logic 69 (4), 1163-1170, 2004 | 39 | 2004 |
| Lowness for genericity L Yu Archive for Mathematical Logic 45 (2), 233-238, 2006 | 35 | 2006 |
| Oscillation in the initial segment complexity of random reals JS Miller, L Yu Advances in Mathematics 226 (6), 4816-4840, 2011 | 29 | 2011 |
| Lowness of higher randomness notions CT Chong, A Nies, L Yu Israel journal of mathematics 166, 39-60, 2008 | 29 | 2008 |
| The Kolmogorov complexity of random reals L Yu, D Ding, R Downey Annals of Pure and Applied Logic 129 (1-3), 163-180, 2004 | 29 | 2004 |
| Randomness in the higher setting CT Chong, L Yu The Journal of Symbolic Logic 80 (4), 1131-1148, 2015 | 24* | 2015 |
| Relativizations of randomness and genericity notions JNY Franklin, F Stephan, L Yu Bulletin of the London Mathematical Society 43 (4), 721-733, 2011 | 24 | 2011 |
| Turing degrees and the Ershov hierarchy F Stephan, Y Yang, L Yu Proceedings of the 10th Asian logic conference, 300-321, 2010 | 21 | 2010 |
| Higher kurtz randomness B Kjos-Hanssen, A Nies, F Stephan, L Yu Annals of Pure and Applied Logic 161 (10), 1280-1290, 2010 | 18 | 2010 |
| When van Lambalgen's Theorem fails L Yu Proceedings of the American Mathematical Society, 861-864, 2007 | 18 | 2007 |
| On Σ1-structural differences among finite levels of the Ershov hierarchy Y Yang, L Yu The Journal of Symbolic Logic 71 (4), 1223-1236, 2006 | 18 | 2006 |
| On the definable ideal generated by nonbounding ce degrees L Yu, Y Yang The Journal of Symbolic Logic 70 (1), 252-270, 2005 | 14 | 2005 |
| Hamel bases and well–ordering the continuum M Beriashvili, R Schindler, L Wu, L Yu Proceedings of the American Mathematical Society 146 (8), 3565-3573, 2018 | 13 | 2018 |
| Arithmetical sacks forcing R Downey, L Yu Archive for Mathematical Logic 45 (6), 715-720, 2006 | 10 | 2006 |
| The point-to-set principle, the Continuum Hypothesis, and the dimensions of Hamel bases JH Lutz arXiv preprint arXiv:2109.10981, 2020 | 8 | 2020 |
| Maximal pairs of ce reals in the computably Lipschitz degrees Y Fan, L Yu Annals of Pure and Applied Logic 162 (5), 357-366, 2011 | 8 | 2011 |
Chi Tat ChongNational UNIVERSITY OF SINGAPOREEmail verificata su nus.edu.sg