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References"},{"category_id":15,"poly":[140.0,1944.0,354.0,1947.0,354.0,1981.0,140.0,1978.0],"score":0.99,"text":"Citations to this Article"},{"category_id":15,"poly":[143.0,1978.0,359.0,1978.0,359.0,2010.0,143.0,2010.0],"score":0.97,"text":"How to Cite this Article"},{"category_id":15,"poly":[140.0,2003.0,362.0,2005.0,361.0,2039.0,140.0,2037.0],"score":0.99,"text":"Complete Special Issue"},{"category_id":15,"poly":[89.0,2056.0,467.0,2056.0,467.0,2088.0,89.0,2088.0],"score":0.99,"text":"Advances in Mathematical Physics"},{"category_id":15,"poly":[84.0,2076.0,627.0,2078.0,627.0,2112.0,84.0,2110.0],"score":0.99,"text":"Volume 2013 (2013), Article ID 754248, 5 pages"},{"category_id":15,"poly":[86.0,2103.0,526.0,2103.0,526.0,2134.0,86.0,2134.0],"score":0.99,"text":"http://dx.doi.0rg/10.1155/2013/754248"},{"category_id":15,"poly":[86.0,2149.0,241.0,2149.0,241.0,2176.0,86.0,2176.0],"score":0.97,"text":"Research 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the Cantorian and Cantor-Type Cylindrical Coordinates"},{"category_id":15,"poly":[89.0,149.0,716.0,149.0,716.0,180.0,89.0,180.0],"score":0.95,"text":"Ya-Juan Hao,1 H. M. Srivastava,2 Hossein Jafari 3 and Xiao-Jun Yang"},{"category_id":15,"poly":[86.0,200.0,718.0,205.0,718.0,246.0,86.0,241.0],"score":0.93,"text":"1College of Science, Yanshan Universiy, Qinhuangdao 066004, China"},{"category_id":15,"poly":[84.0,234.0,1085.0,236.0,1085.0,278.0,84.0,275.0],"score":0.96,"text":" 2Department of Mathematics and Statistics, Universiyof Victora, Victoria, British Columbia, Canada V8W 3R4"},{"category_id":15,"poly":[86.0,270.0,1134.0,273.0,1134.0,307.0,86.0,305.0],"score":0.98,"text":"3Department of Mathematics, Faculty of Mathematical Sciences, University of Mazandaran, Babolsar 47415-416, Iran"},{"category_id":15,"poly":[89.0,305.0,1164.0,309.0,1163.0,344.0,88.0,339.0],"score":0.98,"text":"4Department of Mathematics and Mechanics, China University ofMining and Technology, Jangsu, Xuzhou 221008, China"},{"category_id":15,"poly":[89.0,361.0,497.0,361.0,497.0,392.0,89.0,392.0],"score":0.98,"text":"Received 9 June 2013; Accepted 7 July 2013"},{"category_id":15,"poly":[89.0,414.0,465.0,414.0,465.0,446.0,89.0,446.0],"score":0.98,"text":"Academic Editor: J. A. Tenreiro Machado"},{"category_id":15,"poly":[89.0,495.0,873.0,495.0,873.0,529.0,89.0,529.0],"score":0.99,"text":"distribution, and reproduction in any medium, provided the original work is properly cited."},{"category_id":15,"poly":[91.0,558.0,177.0,558.0,177.0,585.0,91.0,585.0],"score":1.0,"text":"Abstract"},{"category_id":15,"poly":[89.0,614.0,1532.0,614.0,1532.0,646.0,89.0,646.0],"score":0.98,"text":"The main object of this paper is to investigate the Helmholtz and difusion equations on the Cantor sets involving local fractional derivative operators. The Cantor-type"},{"category_id":15,"poly":[89.0,641.0,1510.0,641.0,1510.0,672.0,89.0,672.0],"score":0.99,"text":"cylindrical-coordinate method is applied to handle the corresponding local fractional differential equations. Two ilustrative examples for the Helmholtz and diffusion"},{"category_id":15,"poly":[89.0,670.0,1070.0,670.0,1070.0,704.0,89.0,704.0],"score":0.98,"text":"equations on the Cantor sets are shown by making use ofthe Cantorian and Cantor-type cylindrical coordinates."},{"category_id":15,"poly":[91.0,465.0,180.0,465.0,180.0,497.0,91.0,497.0],"score":1.0,"text":"Copyright"},{"category_id":15,"poly":[205.0,465.0,1493.0,465.0,1493.0,497.0,205.0,497.0],"score":0.98,"text":"2013 Ya- Juan Hao et al. This is an open access article distributed under the Creative Commons Atribution License, which permits unrestricted use,"}],"page_info":{"page_no":1,"height":2339,"width":1653}}]
