{"refrec":{"BRefID":290331,"RR":"<b>Kloosterziel, R.C.; Maas, L.R.M.</b> (2017). Green’s functions for Rossby waves. <i>J. Fluid Mech. 830</i>: 387-407. <a href=\"https://dx.doi.org/10.1017/jfm.2017.601\" target=\"_blank\">https://dx.doi.org/10.1017/jfm.2017.601</a>","BEntID":282371,"PublicFlag":1,"CheckedFlag":1,"wosflag":1,"vabbflag":null,"RefStringPartII":". <i>J. Fluid Mech. 830</i>: 387-407. <a href=\"https://dx.doi.org/10.1017/jfm.2017.601\" target=\"_blank\">https://dx.doi.org/10.1017/jfm.2017.601</a>","DocTypID":8,"DocType":"Journal article","MarineFlag":0,"FreshFlag":0,"BrackishFlag":0,"TerrestrialFlag":0,"Authorstring":"Kloosterziel, R.C.; Maas, L.R.M.","OrigTitleTranslFlag":0,"Authorstringtrunc":"Kloosterziel, R.C.; Maas, L.R.M.","Englishabstract":"Compact solutions are presented for planetary, non-divergent, barotropic Rossby wavesgenerated by (i) an impulsive point source and (ii) a sustained point source of curl ofwind stress. Previously, only cumbersome integral expressions were known, renderingthem practically useless. 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