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Material Type: Article
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Emergent Behaviors of Cucker-Smale Flocks on Riemannian ManifoldsHa, Seung-Yeal ; Kim, Doheon ; Schloder, Franz WilhelmIEEE transactions on automatic control, 2021-07, Vol.66 (7), p.3020-3035 [Peer Reviewed Journal]New York: IEEEFull text available |
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2 |
Material Type: Book
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3 |
Material Type: Article
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Meta‐Golden Riemannian manifoldsŞahin, Fulya ; Şahin, BayramMathematical methods in the applied sciences, 2022-11, Vol.45 (16), p.10491-10501 [Peer Reviewed Journal]Freiburg: Wiley Subscription Services, IncFull text available |
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4 |
Material Type: Article
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Damped Newton’s method on Riemannian manifoldsBortoloti, Marcio Antônio de A. ; Fernandes, Teles A. ; Ferreira, Orizon P. ; Yuan, JinyunJournal of global optimization, 2020-07, Vol.77 (3), p.643-660 [Peer Reviewed Journal]New York: Springer USFull text available |
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5 |
Material Type: Article
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Rendezvous Control Design for the Generalized Cucker-Smale Model on Riemannian ManifoldsLi, Xiaoyu ; Wu, Yuhu ; Zhu, JiandongIEEE transactions on automatic control, 2023-06, Vol.68 (6), p.3588-3595 [Peer Reviewed Journal]New York: IEEEFull text available |
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6 |
Material Type: Article
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The formulation of the Navier–Stokes equations on Riemannian manifoldsChan, Chi Hin ; Czubak, Magdalena ; Disconzi, Marcelo M.Journal of geometry and physics, 2017-11, Vol.121, p.335-346 [Peer Reviewed Journal]Elsevier B.VFull text available |
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7 |
Material Type: Article
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Sharp sub-Gaussian upper bounds for subsolutions of Trudinger’s equation on Riemannian manifoldsSürig, PhilippNonlinear analysis, 2024-12, Vol.249, p.113641, Article 113641 [Peer Reviewed Journal]Elsevier LtdFull text available |
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8 |
Material Type: Article
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Renormalized Energy Between Vortices in Some Ginzburg–Landau Models on 2-Dimensional Riemannian ManifoldsIgnat, R. ; Jerrard, R. L.Archive for rational mechanics and analysis, 2021-03, Vol.239 (3), p.1577-1666 [Peer Reviewed Journal]Berlin/Heidelberg: Springer Berlin HeidelbergFull text available |
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9 |
Material Type: Book
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Foliations on Riemannian ManifoldsTondeur F. W Gehring; P. R HalmosSpringer New York 1988Online access. The library also has physical copies. |
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10 |
Material Type: Article
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Weyl's law for singular Riemannian manifoldsChitour, Y. ; Prandi, D. ; Rizzi, L.Journal de mathématiques pures et appliquées, 2024-01, Vol.181, p.113-151 [Peer Reviewed Journal]ElsevierFull text available |