4.7 Article

Existence and properties of ageostrophic modons and coherent tripoles in the two-layer rotating shallow water model on the f-plane

Related references

Note: Only part of the references are listed.
Article Physics, Multidisciplinary

Shock Modon: A New Type of Coherent Structure in Rotating Shallow Water

Noe Lahaye et al.

PHYSICAL REVIEW LETTERS (2012)

Article Mechanics

Kelvin wave hydraulic control induced by interactions between vortices and topography

Andrew McC Hogg et al.

JOURNAL OF FLUID MECHANICS (2011)

Article Mathematics, Applied

A ROBUST WELL-BALANCED SCHEME FOR MULTI-LAYER SHALLOW WATER EQUATIONS

Francois Bouchut et al.

DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS-SERIES B (2010)

Article Mechanics

Shallow-water modons on the f-plane

Z. Kizner et al.

JOURNAL OF FLUID MECHANICS (2008)

Article Meteorology & Atmospheric Sciences

Inertia-gravity waves generated within a dipole vortex

Chris Snyder et al.

JOURNAL OF THE ATMOSPHERIC SCIENCES (2007)

Review Mathematics, Applied

Dynamics of heton-like vortices

V. M. Gryanik et al.

REGULAR & CHAOTIC DYNAMICS (2006)

Article Mechanics

Wave capture and wave-vortex duality

O Bühler et al.

JOURNAL OF FLUID MECHANICS (2005)

Article Computer Science, Interdisciplinary Applications

Numerical simulation of two-layer shallow water flows through channels with irregular geometry

MJ Castro et al.

JOURNAL OF COMPUTATIONAL PHYSICS (2004)

Article Physics, Fluids & Plasmas

The tripole vortex: Experimental evidence and explicit solutions

Z Kizner et al.

PHYSICAL REVIEW E (2004)

Article Mathematics, Applied

Two variations on the theme of Lamb-Chaplygin: Supersmooth dipole and rotating multipoles

Z Kizner et al.

REGULAR & CHAOTIC DYNAMICS (2004)

Article Mechanics

Internal hydraulic jumps and mixing in two-layer flows

DM Holland et al.

JOURNAL OF FLUID MECHANICS (2002)

Article Mechanics

Vortex multipoles in two-layer rotating shallow-water flows

JM Baey et al.

JOURNAL OF FLUID MECHANICS (2002)

Article Meteorology & Atmospheric Sciences

Ideal shocks in 2-layer flow - Part II: Under a passive layer

QF Jiang et al.

TELLUS SERIES A-DYNAMIC METEOROLOGY AND OCEANOGRAPHY (2001)

Article Mathematics, Applied

On the number of conserved quantities for the two-layer shallow-water equations

PJ Montgomery et al.

STUDIES IN APPLIED MATHEMATICS (2001)