hosila moduli va argumentining geomertik ma’nosi conform akslantirishlar

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1526023764_71481.doc z c d ì ) ( z f w = d z î 0 ) 0 ) ( ' ( ) ( ' 0 0 ¹ z f z f 0 0 0 0 0 0 0 lim ) ( ) ( lim ) ( ' z z w w z z z f z f z f z z z z - - = - - = ® ® ( ) ) ( 0 0 z f w = ( ) 0 0 0 0 0 ) ( ' z z z z z f w w - + - = - 0 z z - 0 z z - 0 w w - ) ( ' 0 z f ) ( z f w = 0 zzr -= ( ) 0 0 z z - 00 '() wwfzr -=× 1 ) ( ' 0 z f ) …
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sh nuqtaning biror atrofida hosilaga ega bo’lib bo’lsin. nuqtadan o’tuvchi silliq egri chiziqni olib, uning yo’nalishi bo’yicha shu egri chiziqqa nuqtada urinma o’tkazamiz bu urinmaning haqiqiy o’kning musbat qismi bilan tashkil etgan burchagi bo’lsin. akslantirish esa egri chiziqni tekislikda g egri chiziqqa o’tkazsin. murakkab funksiyaning hosilasini hisoblash qoidasiga binoan bo’lib, t=t0 da embed equation.3 bo’ladi. shartga ko’ra va ( ning silliqligidan) bo’lgani uchun bo’ladi. binobarin, nuqtada egri chiziqning urinmasi mavjud. bu urinmaning burchak koeffitsentini bilan belgilaymiz: tenglikdan ya’ni kelib chiqadi. agar mikdorning akslantirish natijasida egri chiziqning nuqtadagi burilishi burchagi ekanligini e’tiborga olsak, u holda (2) tenglikdan nuqtadan o’tuvchi barcha silliq egri chiziqlar bir xil burchakka burilishini ko’ramiz (burchakning saqlanishi). ta’rif: agar akslantirish nuqtada cho’zilish va burchak saqlanish xossalariga ega bo’lsa, bunday akslantirishga nuqtada konform akslantirish deyiladi. yuqoridagilardan ko’rinadiki, agar funksiya nuqtaning biror atrofida golomorf bo’lib, bo’lsa, akslantirish nuqtada konform bo’ladi. agar akslantirish d sohada bir yaproqli bo’lib, sohaning har bir …
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niversitet”,1998. 3. sadullaev a., xudoybergangov g., mansurov x., vorisov a., tuychiev t. matematik analiz kursidan misol va masalalar to’plami. 3-qism (kompleks analiz) �embed pbrush��� �embed pbrush��� _1043315635.unknown _1043315685.unknown _1043315696.unknown _1043315701.unknown _1441397767.unknown _1441397804.unknown _1441475724.unknown _1441476015.unknown _1441397791.unknown _1043315703.unknown _1043315706.unknown _1043315708.unknown _1043315709.unknown _1043315705.unknown _1043315702.unknown _1043315699.unknown _1043315700.unknown _1043315698.unknown _1043315692.unknown _1043315694.unknown _1043315695.unknown _1043315693.unknown _1043315689.unknown _1043315690.unknown _1043315687.unknown _1043315667.unknown _1043315673.unknown _1043315676.unknown _1043315682 _1043315684.unknown _1043315679 _1043315674.unknown _1043315670.unknown _1043315671.unknown _1043315668.unknown _1043315657.unknown _1043315663.unknown _1043315666.unknown _1043315661.unknown _1043315647.unknown _1043315653.unknown _1043315642.unknown _1043315586.unknown _1043315602.unknown _1043315607.unknown _1043315622.unknown _1043315628.unknown _1043315615.unknown _1043315605.unknown _1043315606.unknown _1043315604.unknown _1043315596.unknown _1043315599.unknown _1043315601.unknown _1043315598.unknown _1043315592.unknown _1043315594.unknown _1043315589.unknown _1043315566.unknown _1043315571.unknown _1043315576.unknown _1043315583.unknown _1043315573.unknown _1043315569.unknown _1043315570.unknown _1043315568.unknown _1043315561.unknown _1043315564.unknown _1043315565.unknown _1043315562.unknown _1043315559.unknown _1043315560.unknown _1043315558.unknown
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hosila moduli va argumentining geomertik ma’nosi conform akslantirishlar - Page 4
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hosila moduli va argumentining geomertik ma’nosi conform akslantirishlar - Page 5

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"hosila moduli va argumentining geomertik ma’nosi conform akslantirishlar" haqida

1526023764_71481.doc z c d ì ) ( z f w = d z î 0 ) 0 ) ( ' ( ) ( ' 0 0 ¹ z f z f 0 0 0 0 0 0 0 lim ) ( ) ( lim ) ( ' z z w w z z z f z f z f z z z z - - = - - = ® ® ( ) ) ( 0 0 z f w = ( ) 0 0 0 0 0 ) ( ' z z z z z f w w - + - = - 0 z z - 0 z z - 0 w w - ) ( ' 0 …

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