Ho Cheung Pang
Researcher
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Differential Equations and Computational Mathematics
Norwegian version of this page
Email
ptr@math.uio.no
Username
Visiting address
Moltke Moes vei 35
Niels Henrik Abels hus
0851 Oslo
Postal address
Postboks 1053 Blindern
0316 Oslo
Publications
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Galimberti, Luca; Holden, Helge; Karlsen, Kenneth Aksel Hvistendahl & Pang, Ho Cheung (2024). Global existence of dissipative solutions to the Camassa–Holm equation with transport noise. Journal of Differential Equations. ISSN 0022-0396. 387, p. 1–103. doi: 10.1016/j.jde.2023.12.021. Full text in Research Archive
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Holden, Helge; Karlsen, Kenneth Aksel Hvistendahl & Pang, Ho Cheung (2022). Global well-posedness of the viscous Camassa–Holm equation with gradient noise. Discrete and Continuous Dynamical Systems. Series A. ISSN 1078-0947. 43(2), p. 568–618. doi: 10.3934/dcds.2022163. Full text in Research Archive
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Holden, Helge; Karlsen, Kenneth Aksel Hvistendahl & Pang, Ho Cheung (2022). Strong solutions of a stochastic differential equation with irregular random drift. Stochastic Processes and their Applications. ISSN 0304-4149. 150, p. 655–677. doi: 10.1016/j.spa.2022.05.006. Full text in Research Archive
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Chen, Gui-Qiang G. & Pang, Ho Cheung (2021). Nonlinear anisotropic degenerate parabolic-hyperbolic equations with stochastic forcing. Journal of Functional Analysis. ISSN 0022-1236. 281(12), p. 1–48. doi: 10.1016/j.jfa.2021.109222.
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Holden, Helge; Karlsen, Kenneth Hvistendahl & Pang, Ho Cheung (2021). The Hunter-Saxton equation with noise. Journal of Differential Equations. ISSN 0022-0396. 270, p. 725–786. doi: 10.1016/j.jde.2020.07.031. Full text in Research Archive
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Pang, Ho Cheung (2023). Convergence of stochastic integrals with weakly convergent integrands: applications to SPDEs.
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Pang, Ho Cheung (2023). The stochastic compactness method in SPDEs.
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Pang, Ho Cheung (2022). Second order commutator estimates in renormalisation theory for SPDEs with gradient-type noise.
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Pang, Ho Cheung (2020). The Hunter-Saxton equation with noise.
Published
June 8, 2022 1:01 PM
- Last modified
Jan. 18, 2023 2:45 PM