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Showing items 1-13 of 13 (1 Page(s) Totally) 1 View [10|25|50] records per page
| 國立交通大學 |
2020-10-05T01:59:46Z |
Antithesis of the Stokes Paradox on the Hyperbolic Plane
|
Chan, Chi Hin; Czubak, Magdalena |
| 國立交通大學 |
2019-04-02T06:00:45Z |
An ODE for boundary layer separation on a sphere and a hyperbolic space
|
Chan, Chi Hin; Czubak, Magdalena; Yoneda, Tsuyoshi |
| 國立交通大學 |
2018-08-21T05:53:13Z |
Liouville theorems for the stationary Navier-Stokes equation on a hyperbolic space
|
Chan, Chi Hin; Czubak, Magdalena |
| 國立交通大學 |
2018-08-21T05:52:50Z |
Asymptotic behavior of the steady Navier-Stokes equation on the hyperbolic plane
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Chan, Chi Hin; Chen, Che-Kai; Czubak, Magdalena |
| 國立交通大學 |
2018-08-21T05:52:45Z |
The formulation of the Navier-Stokes equations on Riemannian manifolds
|
Chan, Chi Hin; Czubak, Magdalena; Disconzi, Marcelo M. |
| 國立交通大學 |
2017-04-21T06:55:21Z |
Remarks on the weak formulation of the Navier-Stokes equations on the 2D hyperbolic space
|
Chan, Chi Hin; Czubak, Magdalena |
| 國立交通大學 |
2016-03-28T08:17:48Z |
關於De-Giorgi's方法於哈密爾頓-雅可比方程解之正則性的應用
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陳子軒; Chan Chi Hin |
| 國立交通大學 |
2014-12-13T10:41:43Z |
對以負曲率流形作背景空間之納維-斯托克斯方程之解之大範圍特性之探索
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陳子軒; Chan Chi Hin |
| 國立交通大學 |
2014-12-13T10:41:03Z |
關於De-Giorgi's方法於哈密爾頓-雅可比方程解之正則性的應用
|
陳子軒; Chan Chi Hin |
| 國立交通大學 |
2014-12-13T10:39:24Z |
對以負曲率流形作背景空間之納維-斯托克斯方程之解之大範圍特性之探索
|
陳子軒; Chan Chi Hin |
| 國立交通大學 |
2014-12-08T15:36:32Z |
An ODE for boundary layer separation on a sphere and a hyperbolic space
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Chan, Chi Hin; Czubak, Magdalena; Yoneda, Tsuyoshi |
| 國立交通大學 |
2014-12-08T15:33:46Z |
On the stationary Navier-Stokes flow with isotropic streamlines in all latitudes on a sphere or a 2D hyperbolic space
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Chan, Chi Hin; Yoneda, Tsuyoshi |
| 國立交通大學 |
2014-12-08T15:29:51Z |
Non-uniqueness of the Leray-Hopf solutions in the hyperbolic setting
|
Chan, Chi Hin; Czubak, Magdalena |
Showing items 1-13 of 13 (1 Page(s) Totally) 1 View [10|25|50] records per page
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