Vaxtang bancaZe,,arasimetriuli damyarebuli reJimebis analizi
Z = [(0+1.891j) (-0.298+0.224j) (0.298+0.224j) (0+0.977j); (0.298+0.224j)
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Z = [(0+1.891j) (-0.298+0.224j) (0.298+0.224j) (0+0.977j); (0.298+0.224j) (0+1.891j) (-0.298+0.224j) (0.286-0.174j); (-0.298+0.224j) (0.298+0.224j) (0+1.891j) (-0.286-0.174j); (0+0.977j) (-0.286-0.174j) (0.286-0.174j) (0+1.891j)] 0 + 1.8910i -0.2980 + 0.2240i 0.2980 + 0.2240i 0 + 0.9770i Z = 0.2980 + 0.2240i 0 + 1.8910i -0.2980 + 0.2240i 0.2860 - 0.1740i -0.2980 + 0.2240i 0.2980 + 0.2240i 0 + 1.8910i -0.2860 - 0.1740i 0 + 0.9770i -0.2860 - 0.1740i 0.2860 - 0.1740i 0 + 1.8910i >> Y=inv(Z) 0.0000 - 0.8023i -0.0968 + 0.1323i 0.0968 + 0.1323i 0.0000 + 0.4096i Y = 0.0968 + 0.1323i -0.0000 - 0.6003i -0.1078 + 0.0676i 0.0411 - 0.1011i -0.0968 + 0.1323i 0.1078 + 0.0676i -0.0000 - 0.6003i -0.0411 - 0.1011i -0.0000 + 0.4096i -0.0411 - 0.1011i 0.0411 - 0.1011i 0 - 0.7715i >> U=[(0.808+0j); (-0.404-0.7j); (-0.404+0.7j); (0.808+0j)] 0.8080 + 0i -0.0000 - 0.2887i U = -0.4040 - 0.7000i >> I=Y*U; I = -0.3125 + 0.1649i -0.4040 + 0.7000i 0.3125 + 0.1649i 0.8080 + 0i 0.000 - 0.1532i danarTi #2 Z = [(0+1.891j) (-0.298+0.225j) (0.298+0.225j) (-0.286-0.174j) (0.286-0.174j); (0.298+0.225j) (0+1.891j) (-0.298+0.225j) (0+0.977j) (-0.286-0.174j); (- 0.298+0.225j) (0.298+0.225j) (0+1.891j) (0.286-0.174j) (0+0.977j); (0.286-0.174j) (0+0.977j) (-0.286-0.174j) (0+1.891j) (-0.298+0.225j); (-0.286-0.174j) (0.286- 0.174j) (0+0.977j) (0.298+0.225j) (0+1.891j)] 0 + 1.8910i -0.2980 + 0.2250i 0.2980 + 0.2250i -0.2860 - 0.1740i 0.2860 - 0.1740i 0.2980 + 0.2250i 0 + 1.8910i -0.2980 + 0.2250i 0 + 0.9770i -0.2860 - 0.1740i Z = -0.2980 + 0.2250i 0.2980 + 0.2250i 0 + 1.8910i 0.2860 - 0.1740i 0 + 0.9770i 0.2860 - 0.1740i 0 + 0.9770i -0.2860 - 0.1740i 0 + 1.8910i -0.2980 + 0.2250i -0.2860 - 0.1740i 0.2860 - 0.1740i 0 + 0.9770i 0.2980 + 0.2250i 0 + 1.8910i >> Y=inv(Z) 139 -0.0000 - 0.6106i -0.0765 + 0.1116i 0.0765 + 0.1116i -0.0579 - 0.0741i 0.0579 - 0.0741i 0.0765 + 0.1116i 0.0000 - 0.8879i -0.0739 + 0.2875i 0.0199 + 0.5003i -0.0295 - 0.2711i Y = -0.0765 + 0.1116i 0.0739 + 0.2875i 0.0000 - 0.8879i 0.0295 - 0.2711i -0.0199 + 0.5003i 0.0579 - 0.0741i -0.0199 + 0.5003i -0.0295 - 0.2711i 0.0000 - 0.8724i -0.0319 + 0.2948i -0.0579 - 0.0741i 0.0295 - 0.2711i 0.0199 + 0.5003i 0.0319 + 0.2948i 0.0000 - 0.8724i >> U=[(0.808+0j); (-0.404-0.7j); (-0.404+0.7j); (-0.404-0.7j); (-0.404+0.7j)] 0.8080 + 0i 0.0000 - 0.3356i -0.4040 - 0.7000i -0.1873 + 0.1539i U = -0.4040 + 0.7000i >> I=Y*U; I = 0.1873 + 0.1539i -0.4040 - 0.7000i -0.2060 + 0.048i -0.4040 + 0.7000i 0.2060 + 0.048i orfaza mokle SerTva miwaze, rodesac samfaza mokle SerTva ukve momxdaria da Sedegad damoklebulia mocemuli kvanZi. >> Z=[(0+1.356j) (-0.05+0.493j); (0.05+0.493j) (0+1.356j)] Z = 0 + 1.3560i -0.0500 + 0.4930i 0.0500 + 0.4930i 0 + 1.3560i >> Y=inv(Z) Y = -0.0000 - 0.8511i -0.0314 + 0.3094i 0.0314 + 0.3094i 0 - 0.8511i >> U=[(-0.1-0.18j); (-0.1+0.18j)] U = -0.1000 - 0.1800i >> I=Y*U; I = -0.2058 + 0.0485i -0.1000 + 0.1800i 0.2058 + 0.0485i danarTi #3 Z=[(0+1.8922j) (-0.297+0.2239j) (0.297+0.2239j); (0.297+0.2239j) (0+1.8922j) (-0.297+0.2239j); (-0.297+0.2239j) (0.297+0.2239j) (0+1.8922j)] 0 + 1.8922i -0.2970 + 0.2239i 0.2970 + 0.2239i Z = 0.2970 + 0.2239i 0 + 1.8922i -0.2970 + 0.2239i -0.2970 + 0.2239i 0.2970 + 0.2239i 0 + 1.8922i >> Y=inv(Z) 0 - 0.5840i -0.1179 + 0.0783i 0.1179 + 0.0783i Y = 0.1179 + 0.0783i 0 - 0.5840i -0.1179 + 0.0783i -0.1179 + 0.0783i 0.1179 + 0.0783i 0 - 0.5840i >> U=[(0.808+0j); (-0.404-0.7j); (-0.404+0.7j)] 140 0.8080 + 0i 0 - 0.3701i U = -0.4040 - 0.7000i >> I=Y*U; I = -0.3208 + 0.1851i -0.4040 + 0.7000i 0.3208 + 0.1851i danarTi #4 Z=[(0+1.8922j) (-0.297+0.2239j) (0.286-0.1731j); (0.297+0.2239j) (0+1.8922j) (-0.284-0.1731j); (-0.284-0.1731j) (0.284-0.1731j) (0+1.8922j)] 0 + 1.8922i -0.2970 + 0.2239i 0.2860 - 0.1731i Z = 0.2970 + 0.2239i 0 + 1.8922i -0.2840 - 0.1731i -0.2840 - 0.1731i 0.2840 - 0.1731i 0 + 1.8922i Y=inv(Z) 0.0000 - 0.5661i -0.0756 + 0.0775i 0.0903 - 0.0333i Y = 0.0756 + 0.0774i -0.0000 - 0.5660i -0.0897 - 0.0333i -0.0897 - 0.0334i 0.0897 - 0.0333i 0.0000 - 0.5616i U=[(-0.404-0.7j); (-0.404+0.7j); (0.808+0j)] -0.4040 - 0.7000i -0.3470 + 0.1175i U = -0.4040 + 0.7000i >>I=Y*U I = 0.3473 + 0.1176i 0.8080 + 0j 0.0000 - 0.3013i danarTi #5 Z=[(0+1.8922j) (-0.286-0.1731j) (0.286-0.1731j); (0.286-0.1731j) (0+1.8922j) (- 0.298+0.225j); (-0.284-0.1731j) (0.298+0.2241j) (0+1.8922j)] 0 + 1.8922i -0.2860 - 0.1731i 0.2860 - 0.1731i Z = 0.2860 - 0.1731i 0 + 1.8922i -0.2980 + 0.2250i -0.2840 - 0.1731i 0.2980 + 0.2241i 0 + 1.8922i Y=inv(Z) 0.0000 - 0.5618i -0.0904 - 0.0332i 0.0904 - 0.0332i Y = 0.0904 - 0.0333i -0.0001 - 0.5664i -0.0759 + 0.0780i -0.0898 - 0.0332i 0.0759 + 0.0776i -0.0000 - 0.5663i U=[(0.808+0j); (-0.404-0.7j); (-0.404+0.7j)] 0.8080 +0j 0.0000 - 0.3005i U = -0.4040 - 0.7000i >>I=Y*UI = -0.3473 + 0.1173i -0.4040 + 0.7000i 0.3475 + 0.1174i 141 l i t e r a t u r a 1. Иделчик В.И. Расчеты установившихсия режимов электрических систем. Под ред. В.А. Веников. М. Энергия. 1977г. 192с 2. С.А. Ульянов. Короткие замыкания в электрических системах. Москва 1949 г . 600с. 3. Жуков Л.А. Страган И.П. установившейсия режимы сложных электрических сетей и систем. Методы расчета. М Энергия. 1979г. 416с 4. В.А. Веников. Глазунов. А.А. Жуков Л.С. Солдакина Л. А. электрические системы, т.2. электрические сети. Под ред. В.А. Веников. М. Высшая школа. 1960г. 311с 5. Ульянов С.А. Электромагнитные переходные процессы в электрических системах. . М. Энергия. 1970. 520 с. 6. Веников В.А. Глазунов А.А. Жуков Л.С. Солдаткина Л.А. Электрические системы. Т.2. Электрические сети . Под ред. В.А.Веникова. М. Высшая школа. 1971. 440 с. 7. Мельников Н.А. Электрические сети и системы. М. Энергия. 1975. 464 с 8. Электротехнический справочник т.3. кн.1. Производство и распределение Электрической энергий. Под ред. Профессоров МЭИ. М. Энергоатомиздат. 1988. 880 с. 9. ZuliaSvili T, bancaZe v. eleqtromagnituri gardamavali procesebi eleqtrul sistemebSi. damxmare saxelmZRvanelo. teqnikuri universiteti. Tbilisi. 2009w. 160gv 10. nemsaZe S. naWyebia S. eleqtruli wredebis Teoria. teqnikuri universiteti. Tbilisi. 2008w 295gv 11. maxaraZe g. begiaSvili v. darCia b. eleqtruli energiis gadacema da ganawileba. universali. Tbilisi. 2006w. 530gv 12. kvaWaZe b. eleqtruli sistemis releuri dacvis safuZvlebi. saxelmZRvanelo. teqnikuri universiteti. Tbilisi. 2008w 240gv 13. Turqia n, ZuliaSvili T. rTuli simetriuli avariuli reJimebis analizi. Jurnali energia. Tbilisi 2006w. #2 (38) 14. Turqia n, bancaZe v. eleqtruli qselebis damyarebuli reJimebis amsaxveli ganzogadoebuli parametrebiani gantolebebis miReba ekvivalenturi modelirebis safuZvelze. Jurnali energia. Tbilisi 2006w. #1(37) 15. Turqia n, bancaZe v. damyarebuli reJimis parametrebis gaangariSe- ba eleqtrosistemebis qvesistemebad daSlis saSualebiT. Jurnali energia. Tbilisi 2007w. # 3-4. (70-74)gv 16. Turqia n, bancaZe v. arasimetriuli mokle SerTvebis aRmweri gantolebebi. Jurnali energia. Tbilisi 2008w. #3(47). (33-38)gv 17. Туркия Н. Банцадзе В. Ахаладзе В. Уравнения связывающие аварийные токи при одновременных симметричных и несимметричных коротких замыканиях в произвольных узлах электрической системы. Jurnali energia. Tbilisi 2010w. 3(55). (27-36)gv 18. bancaZe v. avariuli reJimebis analizi matriculi meTodiT. Tezisebis krebuli. teqnikuri universiteti. 2009w. 1gv 19. bancaZe v. arasimetriuli mokle SerTvebi. Tezisebis krebuli. teqnikuri universiteti. 2010w. 1gv Document Outline
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