vazn funksiyali kubatur formulalar

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1576503882.doc , 2 ) ( ~ ~ m h c f const f m £ c b ì ò å w = - >= = - - ð b k j k j k h u ( ) ) ( ~ ¥ î c x j ( ) ) ( ~ ¥ î c x j dx x x u x x u ò w >= ð o ) ( ) ( ) ( ), ( j j m 2 ~ h ) ( ) ( ˆ 2 2 ~ 2 b m b b m å = u u h m 2 ~ h 2 l ) ( ˆ b u > - = £ £ × × = å å å x i m m e i f x f , 2 2 ˆ g p a a a a g a g p g ( ) ( …

siyalar uchun isbotlaymiz teorema. agar quyidagi shart bajarilsa (5) u holda fazosi fazosida joylashgan bo`ladi isbot. fazosida chizikli differensialanuvchi zichlik kuvvatiga asosan (/10/)-ga qarang holda (5) -chi shartga asosan quyidagi tengsizlikni bajarilishini isbotlash kifoya. har qanday f(c( ixtiyoriy funksiya uchun, faraz qilaylik u holda va demak, quyidagi tengsizlikdan foydalanamiz ya`ni embed equation.3 bu yerda - doimiy son bo`lib, quyidagicha ega bo`lamiz demak , shvarts tengsizligini qo`llab tezda quyidagini hosil qilamiz shunday qilib, biz quyidagini hosil qildik teorema isbotlandi. fazosida funktsional xatoligini normasini hisoblash quyidagi ko`rinishdagi kubator formulani funktsional xatolikni normasini hisoblaymiz : bu yerda - davriy jamlanuvchi funksiyalar fazosi /10/ dan ma`lumki, shuning uchun bu yerda - quyidagi umumlashgan funksiyani furye koeffisiyentlari funksionalni furye koeffisiyentlarini topamiz: demak, natijada kubatur formulani funktsional xatoligini normasini quyidagicha ko`rinishda bo`ladi : foydalanilgan adabiyotlar: 1. соболев с.л. введение в теорию кубатурных формул. –м.: «наука». -1974г. 2. никольский с.м. квадратурные формулы. 2-е изд. –м.: «наука». -1972г. …

ситетининг илмий ахборотномаси. 2009 й., №1. 96-101 бетлар. соболев с. л. лекции по теории кубатурных формул, часть–i, новосибирск, 1964 � embed equation.3 �� _1303538421.unknown _1303559048.unknown _1326525760.unknown _1326525815.unknown _1326525844.unknown _1331728385.unknown _1326525823.unknown _1326525763.unknown _1303559090.unknown _1303559128.unknown _1303559140.unknown _1326525754.unknown _1303559133.unknown _1303559096.unknown _1303559071.unknown _1303558969.unknown _1303558985.unknown _1303558992.unknown _1303558978.unknown _1303558954.unknown _1303558964.unknown _1303558942.unknown _1291463378.unknown _1293523417.unknown _1293623761.unknown _1293623966.unknown _1295511547.unknown _1293623929.unknown _1293523418.unknown _1293523414.unknown _1293523416.unknown _1293520465.unknown _1293523407.unknown _1293523410.unknown _1293523404.unknown _1293520421.unknown _1290342532.unknown _1290345109.unknown _1290413285.unknown _1290413739.unknown _1290422839.unknown _1290422987.unknown _1290414631.unknown _1290413598.unknown _1290349080.unknown _1290343063.unknown _1290343305.unknown _1290342782.unknown _1290339163.unknown _1290339955.unknown _1290337483.unknown

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1576503882.doc , 2 ) ( ~ ~ m h c f const f m £ c b ì ò å w = - >= = - - ð b k j k j k h u ( ) ) ( ~ ¥ î c x j ( ) ) ( ~ ¥ î c x j dx x x u x x u ò w >= ð o ) ( ) ( ) ( ), ( j j m 2 ~ h ) ( ) ( ˆ 2 2 ~ 2 b m b b m å = u u h m 2 ~ h 2 l ) ( ˆ b u > - = £ £ × × = …

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