اصفهانیان، و.، و قادر، س.، 1386، بررسی دقت روشهای فشرده و اَبَرفشرده در گسستهسازی مکانی معادلات آب کمعمق خطی شده: مجله فیزیک زمین و فضا، 33(1)، 107- 118.
قادر، س.، و اصفهانیان، و.، 1385، حل عددی شکل پایستار معـادلات آب کمعمق با روش اَبَرفشرده مرتبه ششم: مجله فیزیک زمین و فضا، 32(2)، 31- 44.
Baldwin, M. P., Rhines, P. B., Huang, H-P., and McIntyre, M. E., 2007, The Jet-Stream Conundrum: Science, 315, 467–468.
Cho, J. Y-K., and Polvani, L. M., 1996a, The emergence of jets and vortices in freely-evolving shallow-water turbulence on a sphere: Physics of Fluids, 8, 1531–1552.
Cho, J. Y-K., de la Torre Juarez, M., Ingersoll, A. P., and Dritschel, D. G., 2001, A high-resolution, three-dimensional model of Jupiter’s Great Red Spot: Journal of Geophysical Research, 106, 5099–5105.
Chu, P. C., and Fan, C., 1998, A three-point combined compact difference scheme: Journal of Computational Physics, 140, 370–399.
Chu, P. C., and Fan, C., 1999, A three-point sixth-order non-uniform combined compact difference scheme: Journal of Computational Physics, 148, 663–674.
Chu, P. C., and Fan, C., 2000, A three-point sixth-order staggered combined compact difference scheme: Mathematical and Computer Modelling, 32, 323-340.
Dritschel, D. G., Polvani, L. M., and Mohebalhojeh, A. R., 1999, The contour-advective semi-lagrangian algorithm for the shallow-water equations: Mon. Wea. Rev., 127, 1151–1165.
Dritschel, D. G., and Ambaum, M. H. P., 2006, The diabatic contour advective semi-lagrangian model: Mon. Wea. Rev., 134, 2503-2514.
Dritschel, D. G., and McIntyre, M. E., 2008, Multiple jets as PV staircases: the Phillips effect and the resilience of eddy-transport barriers: J. Atmos. Sci., 65, 855–874.
Esfahanian, V., Ghader, S., and Mohebalhojeh, A. R., 2005, On the use of super compact scheme for spatial differencing in numerical models of the atmosphere: Q. J. Roy. Meteorol. Soc., 131, 2109-2130.
Fox, L., and Goodwin, E. T., 1949, Some new methods for the numerical integration of ordinary differential equations: Mathematical Proceedings of the Cambridge Philosophical Society, 45, 373-388.
Fu, D., and Ma, Y., 2001, Analysis of super compact finite difference method and application to simulation of vortex-shock interaction: International Journal for Numerical Methods in Fluids, 36, 773-805.
Galewsky, J., Scott, R. K., and Polvani, L. M., 2004, An initial-value problem for testing numerical models of the global shallow-water equations: Tellus, 56A, 429-440.
Ghader, S., and Esfahanian, V., 2006, Generalized combined compact differencing method: WSEAS Transactions on Fluid Mechanics, 1(5), 445-449.
Ghader, S., Mohebalhojeh, A. R., and Esfahanian, V., 2009, On the spectral convergence of the supercompact finite-difference schemes for the f-plane shallow-water equations: Mon. Wea. Rev., 137, 2393-2406.
Gill, A. E., 1982, Atmosphere-Ocean Dynamics: Academic Press, 662pp.
Golshahy, H., Ghader, S., and Ahmadi-Givi, F., 2011, Accuracy assessment of the super compact and combined compact schemes for spatial differencing of a two-layer oceanic model: Presentation of linear inertia-gravity and Rossby waves: Ocean Modelling, 37, 49-63.
Hirsh, R. S., 1975, Higher order accurate difference solutions of fluid mechanics problems by a compact differencing technique: Journal of Computational Physics, 19, 90-109.
Kreiss, H. O., and Oliger, J., 1972, Comparision of accurate methods for the integration of hyperbolic equations: Tellus, 24, 199-215.
Lele, S. k., 1992, Compact finite difference scheme with spectral-like resolution: Journal of Computational Physics, 103, 16-42.
Ma, Y., and Fu, D., 1996, Super compact finite difference method (SCFDM) with arbitrary high accuracy: Computation Fluid Dynamics Journal, 5, 259-276.
Mohebalhojeh, A. R., and Dritschel D. G., 2000, On the representation of gravity waves in numerical models of the shallow water equations: Q. J. Roy. Meteorol. Soc., 126, 669–688.
Mohebalhojeh, A. R., and Dritschel, D. G., 2007, Assessing the numerical accuracy of complex spherical shallow-water flows: Mon. Wea. Rev., 135, 3876-3894.
Nihei, T., and Ishii, K., 2003, A fast solver of the shallow water equations on a sphere using a combined compact difference scheme: Journal of Computational Physics, 187, 639-659.
Numerov, B. V., 1924, A method of extrapolation of perturbations: Monthly Notices Royal Astronomical Society, 84, 592-601.
Randall, D. A., 1994, Geostrophic adjustment and the finite-difference shallow-water equations: Mon. Wea. Rev., 122, 1371-1377.
Sengupta, T. K., Lakshmanan, V., and Vijay, V. V. S. N., 2009, A new combined stable and dispersion relation preserving compact scheme for non-periodic problems: Journal of Computational Physics, 228, 3048–3071.
Smolarkiewicz, P. K., and Margolin, L. G., 1994, Variational solver for elliptic problems in atmospheric flows: International Journal of Applied Mathematics and Computer Science, 4, 527-551.
Toda, K., Ogata Y., and Yabe, T., 2009, Multi-dimensional conservative semi-Lagrangian method of characteristics CIP for the shallow water equations: Journal of Computational Physics, 228, 4917–4944.
Vallis, G. K., and Maltrud, M. E., 1993, Generation of mean flows on a beta plane and over topography: J. Phys. Oceanogr., 23, 1346–1362.
Williamson, D. L., Drake, J. B., Hack, J. J., Jakob-Chien, R., and Swarztrauber, P. N., 1992, A standard test set for numerical approximations to the shallow water equations in spherical equations in spherical geometry: Journal of Computational Physics, 102, 211-224.
World Meteorological Organization, 2007, Scientific Assessment of Ozone Depletion 2006, (Global Ozone Research and Monitoring Project - Report No. 50), Geneva: World Meteorological Organization.
Hsu, S. K., Yeh, Y., and Doo, B., 2007, A derivative-based interpretation approach to estimating source parameters of simple 2D magnetic sources from Euler deconvolution the analytic-signal method and analytical expressions of the anomalies: Geophysical prospecting, 55, 255–264.
Keating, P., and Pilkington, M., 2004, Euler deconvolution of the analytic signal and its application to magnetic interpretation: Geophysical Prospecting, 52, 165–182.