起草
发表于 2025-3-23 13:05:56
Variational Principles, Geometry and Topology of Lagrangian-Averaged Fluid Dynamicsirculation theorem of the LA flow and, hence, for its convection of potential vorticity and its conservation of helicity. Lagrangian averaging also preserves the Euler-Poincaré (EP) variational framework that implies the LA fluid equations. This is expressed in the Lagrangian-averaged Euler- Poincar
Allergic
发表于 2025-3-23 16:33:57
http://reply.papertrans.cn/16/1556/155550/155550_12.png
Initiative
发表于 2025-3-23 21:46:56
http://reply.papertrans.cn/16/1556/155550/155550_13.png
流行
发表于 2025-3-24 02:02:01
https://doi.org/10.1007/978-3-531-90599-0 differences of both types of reconnection are discussed. The transition to three-dimensional configurations shows to require a more general framework, which is found in the covariant generalization of flux conservation.
tooth-decay
发表于 2025-3-24 03:44:20
The Geometry of Reconnection differences of both types of reconnection are discussed. The transition to three-dimensional configurations shows to require a more general framework, which is found in the covariant generalization of flux conservation.
亲爱
发表于 2025-3-24 08:00:07
https://doi.org/10.1007/978-3-658-30014-2 can be applied to a specific flow exhibiting secondary flow in the form of vortex breakdown. We describe how the possibility of chaotic streamlines in 3-dimensional flow complicates the classification of patterns in this case.
诱骗
发表于 2025-3-24 11:30:44
http://reply.papertrans.cn/16/1556/155550/155550_17.png
Factual
发表于 2025-3-24 17:26:29
Empirische Ergebnisse zu Feedback-Modellen, we give a brief description of some knot families: alternating knots, two-bridge knots, torus knots. Within each family, the classification problem is solved. In section 4 we indicate two ways to introduce some structure in knot types: via ideal knots and via the knot complement.
overshadow
发表于 2025-3-24 20:49:20
http://reply.papertrans.cn/16/1556/155550/155550_19.png
kidney
发表于 2025-3-25 00:38:30
Elements of Classical Knot Theory we give a brief description of some knot families: alternating knots, two-bridge knots, torus knots. Within each family, the classification problem is solved. In section 4 we indicate two ways to introduce some structure in knot types: via ideal knots and via the knot complement.