Numerical analysis of the characteristics of waves propagating in arbitrary ice-covered sea

Annals of Glaciology

Volumn 44, Issue , 2006, Pages 95-100

  Ogasawara, Toshinori ^a   Sakai, Shigeki ^a  

^a IWATE UNIVERSITY   (Japan)

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY CONDITION; BOUNDARY ELEMENT METHOD; FINITE ELEMENT METHOD; ICE COVER; ICE FLOW; POLAR REGION; RIGIDITY; SEA ICE; WAVE PROPAGATION; WAVE-ICE INTERACTION;

ARCTIC OCEAN; PACIFIC OCEAN; SEA OF OKHOTSK;

EID: 34249017267     PISSN: 02603055     EISSN: None     Source Type: Journal    
DOI: 10.3189/172756406781811402     Document Type: Conference Paper

References (5)

1. Liu, X. and S. Sakai. 2002. Time domain analysis on the dynamic response of a flexible floating structure to waves. J. Eng. Mech., 128(1), 48-56.
2. Ohyama, T. and K. Nadaoka. 1991. Development of a 'numerical wave tank' in nonlinear and irregular wave field with nonreflecting boundaries. J. Jpn. Soc. Civil Eng., 429(11-15), 77-86.
3. Sakai, S. and K. Hanai. 2002. Empirical formula of dispersion relation of waves in sea ice. In Ice in the Environment: Proceedings of the 16th IAHR International Symposium on Ice, Dunedin, New Zealand, 2-6 December 2002, Vol. 2. Dunedin, International Association of Hydraulic Engineering and Research, 327-335.
4. Squire, V.A. and T.W. Dixon. 2000. An analytic model for wave propagation across a crack in an ice sheet. Int. J. Offshore Polar Eng., 10(3), 173-176.
5. Takatsuji, S. 2004. The characteristics of the sea ice flow distribution in the southern part of the Okhotsk Sea. (Master's thesis, Hokkaido University.