may give local corrections of these values. From the analysis of the zonal ice drift it
follows that the influence of radial component of wind velocity on the properties of
solutions describing circular ice drift can be significant.
References
1. Coon, M. D., Maykut, G. A., Pritchard, R. S., Rothrock, D. A., & Thorndike, A. S. (1974).
Modeling the pack ice as an elastic-plastic material. AIDJEX Bull, 24, 1–105.
2. Hibler, W. D., III. (1979). A dynamic thermodynamic sea ice model. Journal of Physical
Oceanography, 9, 815–846.
3. Goldstein, R., Osipenko, N., & Lepparanta, M. (2001). On the formation of large scale
structural features. In J. P. Dempsey & H. H. Shen (Eds.), IUTAM Symposium on Scaling
Laws in Ice Mechanics and Ice Dynamics (pp. 323–334). Dordrecht, The Netherlands:
Kluwer Academic.
4. Korsnes, R. (1994). An ice drift series from the Fram Strait January–March 1992 based on
ERS-1 SAR data. Polar Research, 13, 55–58.
5. Kwok, R. (2001). Deformation of the Arctic Ocean sea ice cover between November 1996
and April 1997: A qualitative survey. In J. P. Dempsey & H. H. Shen (Eds.), IUTAM
Symposium on Scaling Laws in Ice Mechanics and Ice Dynamics (pp. 315–322). Dordrecht,
The Netherlands: Kluwer Academic.
6. Lepparanta, M. (2011). The drift of sea ice (347 pp.). Springer, Berlin, Heidelberg.
7. Pritchard, R. S. (1975). An elastic-plastic constitutive law for sea ice. Journal of Applied
Mechanics, 42E, 379–384.
8. Marchenko, A. V. (1994). A model of a drifting ice cover. Journal of Applied Mathematics
and Mechanics (PMM), 58(1), 43–58.
9. Marchenko, A. (2013). Axially symmetric solutions of sea ice dynamics models with
elastic-plastic and viscous-plastic rheology. In Proceedings of International Conference on
Port and Ocean Engineering Under Arctic Conditions, POAC13-169 (11 pp.), Espoo,
Finland.
10. Rabotnov, Y. N. (1985). Mechanics of deformable solid body (712 pp.). Moscow, Nauka (in
Russian).
11. Schwaegler, R. T., & Pritchard, R. S. (1980). AIDJEX model response to axisymmetric
loadings. In Pritchard (Ed.), Proceedings of the Arctic Ice Dynamics Joint Experiment.
International Commission on Snow and Ice Symposium (pp. 134–139). Seattle and London:
University of Washington Press.
12. Sokolovskii, V. V. (1990). Statics of granular media (272 pp.). Moscow, Nauka (in Russian).
Analytical Solutions Describing Zonal and Circular …
557
follows that the influence of radial component of wind velocity on the properties of
solutions describing circular ice drift can be significant.
References
1. Coon, M. D., Maykut, G. A., Pritchard, R. S., Rothrock, D. A., & Thorndike, A. S. (1974).
Modeling the pack ice as an elastic-plastic material. AIDJEX Bull, 24, 1–105.
2. Hibler, W. D., III. (1979). A dynamic thermodynamic sea ice model. Journal of Physical
Oceanography, 9, 815–846.
3. Goldstein, R., Osipenko, N., & Lepparanta, M. (2001). On the formation of large scale
structural features. In J. P. Dempsey & H. H. Shen (Eds.), IUTAM Symposium on Scaling
Laws in Ice Mechanics and Ice Dynamics (pp. 323–334). Dordrecht, The Netherlands:
Kluwer Academic.
4. Korsnes, R. (1994). An ice drift series from the Fram Strait January–March 1992 based on
ERS-1 SAR data. Polar Research, 13, 55–58.
5. Kwok, R. (2001). Deformation of the Arctic Ocean sea ice cover between November 1996
and April 1997: A qualitative survey. In J. P. Dempsey & H. H. Shen (Eds.), IUTAM
Symposium on Scaling Laws in Ice Mechanics and Ice Dynamics (pp. 315–322). Dordrecht,
The Netherlands: Kluwer Academic.
6. Lepparanta, M. (2011). The drift of sea ice (347 pp.). Springer, Berlin, Heidelberg.
7. Pritchard, R. S. (1975). An elastic-plastic constitutive law for sea ice. Journal of Applied
Mechanics, 42E, 379–384.
8. Marchenko, A. V. (1994). A model of a drifting ice cover. Journal of Applied Mathematics
and Mechanics (PMM), 58(1), 43–58.
9. Marchenko, A. (2013). Axially symmetric solutions of sea ice dynamics models with
elastic-plastic and viscous-plastic rheology. In Proceedings of International Conference on
Port and Ocean Engineering Under Arctic Conditions, POAC13-169 (11 pp.), Espoo,
Finland.
10. Rabotnov, Y. N. (1985). Mechanics of deformable solid body (712 pp.). Moscow, Nauka (in
Russian).
11. Schwaegler, R. T., & Pritchard, R. S. (1980). AIDJEX model response to axisymmetric
loadings. In Pritchard (Ed.), Proceedings of the Arctic Ice Dynamics Joint Experiment.
International Commission on Snow and Ice Symposium (pp. 134–139). Seattle and London:
University of Washington Press.
12. Sokolovskii, V. V. (1990). Statics of granular media (272 pp.). Moscow, Nauka (in Russian).
Analytical Solutions Describing Zonal and Circular …
557