| The Yang-Mills heat semigroup on three-manifolds with boundary N Charalambous, L Gross Communications in Mathematical Physics 317, 727-785, 2013 | 31 | 2013 |
| On the spectrum of the Laplacian N Charalambous, Z Lu Mathematische Annalen 359 (1), 211-238, 2014 | 22 | 2014 |
| Heat kernel estimates and the essential spectrum on weighted manifolds N Charalambous, Z Lu The Journal of Geometric Analysis 25, 536-563, 2015 | 16 | 2015 |
| On the Lp independence of the spectrum of the Hodge Laplacian on non-compact manifolds N Charalambous Journal of Functional Analysis 224 (1), 22-48, 2005 | 16 | 2005 |
| Neumann domination for the Yang-Mills heat equation N Charalambous, L Gross Journal of Mathematical Physics 56 (7), 2015 | 14 | 2015 |
| Eigenvalue estimates on Bakry–Émery manifolds N Charalambous, Z Lu, J Rowlett Elliptic and Parabolic Equations: Hannover, September 2013, 45-61, 2015 | 10 | 2015 |
| The spectrum of continuously perturbed operators and the Laplacian on forms N Charalambous, Z Lu Differential Geometry and its Applications 65, 227-240, 2019 | 7 | 2019 |
| Initial behavior of solutions to the Yang–Mills heat equation N Charalambous, L Gross Journal of Mathematical Analysis and Applications 451 (2), 873-905, 2017 | 7 | 2017 |
| The essential spectrum of the Laplacian N Charalambous, Z Lu arXiv preprint arXiv:1211.3225, 2012 | 6 | 2012 |
| On the equivalence of heat kernel estimates and logarithmic Sobolev inequalities for the Hodge Laplacian N Charalambous Journal of Differential Equations 233 (1), 291-312, 2007 | 6 | 2007 |
| The heat trace for the drifting Laplacian and Schr\" odinger operators on manifolds N Charalambous, J Rowlett arXiv preprint arXiv:1701.01254, 2017 | 5 | 2017 |
| Eigenvalue estimates for the Bochner Laplacian and harmonic forms on complete manifolds N Charalambous Indiana University mathematics journal, 183-206, 2010 | 3 | 2010 |
| On the Spectrum of the Dirac Operator N Charalambous, N Große The Journal of Geometric Analysis 33 (2), 44, 2023 | 2 | 2023 |
| The spectrum of the Laplacian on forms over flat manifolds N Charalambous, Z Lu Mathematische Zeitschrift 296 (1), 1-12, 2020 | 2 | 2020 |
| Spectral gaps on complete Riemannian manifolds N Charalambous, H Leal, Z Lu Contemporary mathematics 756, 2020 | 2 | 2020 |
| The spectrum of the Laplacian on forms N Charalambous, Z Lu arXiv preprint arXiv:1801.02952, 2018 | 2 | 2018 |
| On the L (P) spectrum of the Hodge Laplacian and logarithmic Sobolev inequalities on non-compact manifolds NS Charalambous Cornell University, 2004 | 2 | 2004 |
| -spectral theory for the Laplacian on forms N Charalambous, Z Lu arXiv preprint arXiv:2401.02136, 2024 | 1 | 2024 |
| The Laplace spectrum on conformally compact manifolds N Charalambous, J Rowlett Transactions of the American Mathematical Society, 2024 | 1 | 2024 |
| A Note on Cheeger’s Isoperimetric Constant N Charalambous, Z Lu The Journal of Geometric Analysis 32 (11), 283, 2022 | 1 | 2022 |
Zhiqin LuUniversity of California, IrvineVerified email at uci.edu
