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Ï. ÚÈ*Ñ Íã*Ï* ÇáÍÑÈ*
ÌåÉ ÇáÚãá: ßá*É ÇáÚáæã – ÞÓã ÇáÑ*ÇÖ*ÇÊ-ÌÇãÚÉ Çáãáß ÓÚæÏ ÇáæÙ*ÝÉ ÇáÍÇá*É: ÇÓÊÇÐ ãÔÇÑß ÈÞÓã ÇáÑ*ÇÖ*ÇÊ-ßá*É ÇáÚáæã –ÌÇãÚÉ Çáãáß ÓÚæÏÇáÏÑÌÉ ÇáÚáã*É: ÇÓÊÇÐ ãÔÇÑß ÇáÊÎÕÕ ÇáÚÇã: Ñ*ÇÖ*ÇÊ ÍÇÓÈÉ ÇáÊÎÕÕ ÇáÏÞ*Þ:ÇáÇá*ÇÝ ÇáÚÕÈ*É ÇáÇÕØäÇÚ*É ÇáÇåÏÇÝ: ÇÌÑÇÁ ÈÍæË Ý* ãÌÇáÇÊ ÇáÑ*ÇÖ*ÇÊ ÇáÊØÈ*Þ*É ÇáÍÓÇÈ*É ãËá ÇáÇá*ÇÝ ÇáÚÕÈ*É ÇáÕäÇÚ*É¡ ÇáÎæÇÑÒã*ÇÊ ÇáÌ*ä*É æ Íáæá ÚÏÏ*É áãÚÇÏáÇÊ ÊÝÇÖá*É. ÇÓÊÎÏÇã æÊØæ*Ñ ØÑÞ ÊÏÑ*Ó ÇáÑ*ÇÖ*ÇÊ Ý* Ìã*Ú ÇáãÑÇÍá ÇáÊÚá*ã*É. ÇáÓáã ÇáÇßÇÏ*ã*: ÇáÎÈÑÇÊ: 1-ÈßÇáæÑ*æÓ Ý* ÇáÑ*ÇÖ*ÇÊ 1990ã: ÌÇãÚÉ Çáãáß ÓÚæÏ- ÇáÑ*ÇÖ ÈãÑÊÈÉ ÇáÔÑÝ ÇáËÇä*É. 2-ãÇÌÓÊ*Ñ Ý* ÇáÑ*ÇÖ*ÇÊ 1993ã: ÌÇãÚÉ äæÑ*ÐÑ*Ì ÈßÇá*ÝæÑä*Ç ÇáæáÇ*ÇÊ ÇáãÊÍÏÉ ÇáÇãÑ*ß*É California state University, Northridge, Ca., USA 3-ÇáÏßÊæÑÇ å Ý* ÇáÑ*ÇÖ*ÇÊ ÇáÍÇÓÈÉ \ ÇáÊØÈ*Þ*É 1997ã :ÌÇãÚÉ ÝáæÑ*ÏÇ ááÊÞä*É ÇáæáÇ*ÇÊ ÇáãÊÍÏÉ ÇáÇãÑ*ß*ÉFlorida Institute of Technology, Melbourne, Fl., USA 1. æß*áÉ ÞÓã ÇáÑ*ÇÖ*ÇÊ Èßá*É ÇáÚáæã –ÌÇãÚÉ Çáãáß ÓÚæÏ ãä ÚÇã 2007 -2009ã 2. ÈÇÍË ÒÇÆÑ áÇÌÑÇÁ ÈÍæË ãÇ ÈÚÏ ÇáÏßÊæÑÇå áÌÇãÚÉ ßá*É áäÏä Ý* áäÏä 2008. 3- ÈÇÍË ÒÇÆÑ Ý* ÊÝÑÛ Úáã* ÈÌÇãÚÉ ã*Ô*ÞÇä Ý* Çä ÇÑ龄 2007. 4- ãäÓÞÉ æÍÏÉ ãÓÇäÏÉ ÇáãÚ*ÏÇÊ æÇáãÍÇÖÑÇÊ ááØá*ÇÊ ÇáÚáã*É SUDL 5- ÇÓÊÇÐ ãÓÇÚÏ ÈÞÓã ÇáÑ*ÇÖ*ÇÊ ÎÈÑÉ Ý* ÊÏÑ*Ó ÇáãæÇÏ ÇáÊÇá*É ãä ÚÇã 2001 ã -: ÇáÊÍá*á ÇáÚÏÏ* 253 Ñ*Ö¡ äÙÑ*É ÇáÑÓæãÇÊ 434 Ñ*Ö ¡ ÍÓÇÈ ÇáÊÝÇÖá æÇáÊßÇãá 102 Ñ*Ö¡ ÇáÑ*ÇÖ*ÇÊ ÇáãÊÞØÚÉ 151 Ñ*Ö áØÇáÈÇÊ ßá*É ÇÇáÍÇÓÈ¡ ÇáÌÈÑ ÇáÎØ* 244 Ñ*Ö áØÇáÈÇÊ ßá*É ÇáÍÇÓÈ. 6.ÇáÇÔÑÇÝ Úáì ØÇáÈÇÊ ÈÍË 499 Ñ*Ö 7.ãÏÑÓÉ Ñ*ÇÖ*ÇÊ Ý* æÒÇÑÉ ÇáÊÚá*ã áÚÇã 1991ã 8.ÊÞÏ*ã äÏæÇÊ Ý* ÞÓã ÇáÑ*ÇÖ*ÇÊ Úä : Ã)ÇÓÊÎÏÇã Matlab Ý* ÇáÑ*ÇÖ*ÇÊ 2003 ã È)ÇÓÊÎÏÇã Mathematica Ý* ÇáÑ*ÇÖ*ÇÊ 2004 ã Ì)ÇÓÊÎÏÇã Scientific Workplace Ý* ßÊÇÈÉ ÇáÈÍæË æÊÏÑ*Ó ÇáÑ*ÇÖ*ÇÊ2003 ã Ï)ÇáÎæÇÑÒã*ÇÊ ÇáÌ*ä*É 2007 ã ÇáÇÔÊÑÇßÇÊ Ý* ÇáãÄÊãÑÇÊ ææÑÔ ÇáÚãá: 1.ãÄÊãÑ ÇáËÇáË ÇáÓÚæÏ* ááÚáæã: ÌÇãÚÉ Çáãáß ÓÚæÏ 2007 ã 2.ãÄÊãÑ ÇáÑ*ÇÖ*ÇÊ ÇáÊØÈ*Þ*É : ÌÇãÚÉ ÇáÇã*Ñ ÓáØÇä 2005 ã 3.ä쾃 áÌãÚ*É ÇáÑ*ÇÖ*ÇÊ æ ÇáÝ*Ò*ÇÁ : ãÏ*äÉ Çáãáß ÚÈÏÇáÚÒ*Ò ááÚáæã æÇáÊÞä*É 2006 ã 4.æÑÔÉ ÇáäÇäæ: ÌÇãÚÉ Çáãáß ÓÚæÏ 2007 ã 5. æÑÔÉ Úãá áØÑÞ ÊÏÑ*Ó ÇáÑ*ÇÖ*ÇÊ áÌãÚ*É ÇáÑ*ÇÖ*ÇÊ ÇáÝ*Ò*ÇÁ : ãÏ*äÉ Çáãáß ÚÈÏÇáÚÒ*Ò ááÚáæã æÇáÊÞä*É 2007 ã 6. æÑÔÉ Úãá ÊÏÑ*Ó ÇáÑ*ÇÖ*ÇÊ Ý* ãÑßÒ ÇáÊã*Ò ÇáÈÍË* Ý* ÊØæ*ÑÊÚá*ã ÇáÚáæã æ ÇáÑ*ÇÖ*ÇÊ2008 7. æÑÔÉ Úãá Çæáæ*ÇÊ ÇáÈÍË Ý* ÊÚá*ã ÇáÚáæã æÇáÑ*ÇÖ*ÇÊ Ý* ãÑßÒ ÇáÊã*Ò ÇáÈÍË* Ý* ÊØæ*ÑÊÚá*ã ÇáÚáæã æ ÇáÑ*ÇÖ*ÇÊ 2009 ÇáÌæÇÆÒ: ãÑÊÈÉ ÇáÔÑÝ ÇáËÇä*É Ý* ÈßÇáæÑ*æÓ ÇáÑ*ÇÖ*ÇÊ ÞÓã ÇáÑ*ÇÖ*ÇÊ ßá*É ÇáÚáæã 1412åÜ ÚÖæ*É ÇááÌÇä æÇáÌãÚ*ÇÊ ÇáÚáã*É: 1- Saudi Association for Mathematical Sciences. ÇáÌãÚ*É ÇáÓÚæÏ*É ááÑ*ÇÖ*ÇÊ (ÌÓÑ) 2- ÚÖæÉ áÌäÉ ÇáÇãÊÍÇäÊ ÇáäåÇÆ*É ßá*É ÇáÚáæã2003 ã 4- ãÞÑÑÉ áÌäÉ ÑÚÇ*É ÇáãÚ*Ï*ä æÇáãÊÝæÞ*ä 2007ã 5- ãÞÑÑÉ áÌäÉ ÌÏÇæá ÇáÚÈÁ ÇáÏÑÇÓ*2007ã 6- ãÞÑÑÉ áÌäÉ ÇáÇÔÑÇÝ Úáì ÇáãÚãá æØáÈ æÊÍÏ*Ë ÈÑÇãÌ ÇáãÚãá 2003ã ãÌÇáÇÊ ÇáÈÍæË: ãÌÇáÇÊ ÇáÑ*ÇÖ*ÇÊ ÇáÊØÈ*Þ*É ÇáÍÓÇÈ*É ãËá ÇáÇá*ÇÝ ÇáÚÕÈ*É ÇáÕäÇÚ*É¡ ÇáÎæÇÑÒã*ÇÊ ÇáÌ*ä*É æ Íáæá ÚÏÏ*É áãÚÇÏáÇÊ ÊÝÇÖá*É. ÇáÈÍæË ÇáãäÔæÑÉ Abir Alharbi,"An Artificial neural network method for solving partial differntial equations", AIP american institute of physics,ICNAAM,vol 11281,Greece, 2010. 1-Abir Alharbi, E.S. Fahmy, “ADM-Pade solutions for Generalized Burgers system and Burgers-Huxley system of two coupled equations”, Journal of Computational and Applied Mathematics, vol. 233,8,2071-2080,2010. 2§ Abir Alharbi, W. Rand, “The Shaky Ladder Hyperplane-Defined Functions and classical Dynamic problems”, International Journal of Computational Intelligence and Applications (IJCIA), vol. 9, 1,33-48,2010 § Abir Alharbi, Ibtesam Bajunaid, E.S. Fahmy, “ Numerical and analytical study for Generalized Burgers system and Burgers-Huxley system of two coupled equations”, submitted to the International Journal of Numerical methods and applications , vol. 3, 1, 65-86,2010. 3-Abir Alharbi, "A Recurrent net solution to the diffusion equation in the ECS of the brain", AIPR Confrernce July 13-16 ,Orlando,USA,2009 § 44-Abir Alharbi, E.S. Fahmy, “Approximate solutions for Time-Delayed Convective Fisher equation using ADM-Pade technique”, Asian-European Journal of Mathematics , World Scientific Publishing Co., 2010, vol. 3,No. 2 pp.221-233. 5- Abir Alharbi, E. Alahmadi, “A Neural Network method for the unsteady flow past a circular cylinder” ,FEJAM, 2008, vol. 30, number 2, pp.245-264. 6-Abir Alharbi, W. Rand, R. Rolio, “The Defined Cliffs variant in Dynamic Environment, A Case Study Using the Shaky Ladder Hyperplane-Defined Functions”, The Genetic and Evolutionary Computation Conference (GECCO-2007), ,University College London, London, õEngland,United Kingdom, July 7-11, 2007. 7-Abir Alharbi, W. Rand, R. Rolio , “Understanding the Semantics of Genetic Algorithms in DynamicEnvironments A case Study Using the Shaky Ladder Hyperplane-Defined Functions”, EvoSTOC2007, Fourth European Workshop on Evolutionary Algorithms in Stochastic and Dynamic Environments, incorporated in Evo* 2007, Valencia, Spain, 11-13 April, 2007. 8- Abir Alharbi, PhD Thesis “A Neurocomputing Approach for solving Partial Differential Equations", Florida institute of technology, Melbourne, Florida, 1997. ÇáßÊÈ:
ÌÇãÚÉ Çáãáß ÓÚæÏ 2011§” ãÄáÝÉ áßÊÇÈ"ÇÓÊÎÏÇã ÈÑäÇãÌ ãÇÊáÇÈ Ý* ÇáÑ*ÇÖ*ÇÊ ÇáÌÇãÚ*É
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