Splayn-Veyvlety I Ikh Nekotorye Primeneniya
AUTHOR | Levina Alla |
PUBLISHER | LAP Lambert Academic Publishing (06/09/2011) |
PRODUCT TYPE | Paperback (Paperback) |
Description
Splayny shiroko ispol'zuyutsya pri matematicheskom modelirovanii razlichnykh protsessov mekhaniki i fiziki. Naryadu s klassicheskimi splaynami poyavilis' minimal'nye interpolyatsionnye splayny, obladayushchie konstruktivnoy prostotoy i chislennoy optimal'nost'yu (V.S.Ryaben'kiy). Dal'neyshie issledovaniya, svyazannye s variatsionno-setochnym metodom i metodom konechnykh elementov (S.G.Mikhlin), pozvolili postroit' i izuchit' svoystva minimal'nykh splaynov, poluchaemykh iz approksimatsionnykh sootnosheniy i opredelyaemykh na neravnomernykh setkakh, v tom chisle i na setkakh s konechnymi tochkami sgushcheniya (Yu.K.Dem'yanovich). Interes k oblasti vspleskovykh (veyvletnykh) razlozheniy svyazan s shirokim primeneniem etikh razlozheniy v teorii informatsii i v zadachakh obrabotki bol'shikh massivov chisel.Issledovaniya v oblasti obrabotki bol'shikh chislovykh massivov informatsii voskhodyat k trem istochnikam, voznikshim nezavisimo drug ot druga: k klassicheskoy teorii splaynov, k metodu konechnykh elementov i k teorii veyvletov.Novye rezul'taty, poluchennye v etoy oblasti, posluzhili istochnikom dlya ispol'zovaniya splayn-veyvletnykh razlozheniy v kriptografii.
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Product Format
Product Details
ISBN-13:
9783843303361
ISBN-10:
3843303363
Binding:
Paperback or Softback (Trade Paperback (Us))
Content Language:
Russian
More Product Details
Page Count:
224
Carton Quantity:
36
Product Dimensions:
6.00 x 0.51 x 9.00 inches
Weight:
0.74 pound(s)
Country of Origin:
US
Subject Information
BISAC Categories
Computers | General
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publisher marketing
Splayny shiroko ispol'zuyutsya pri matematicheskom modelirovanii razlichnykh protsessov mekhaniki i fiziki. Naryadu s klassicheskimi splaynami poyavilis' minimal'nye interpolyatsionnye splayny, obladayushchie konstruktivnoy prostotoy i chislennoy optimal'nost'yu (V.S.Ryaben'kiy). Dal'neyshie issledovaniya, svyazannye s variatsionno-setochnym metodom i metodom konechnykh elementov (S.G.Mikhlin), pozvolili postroit' i izuchit' svoystva minimal'nykh splaynov, poluchaemykh iz approksimatsionnykh sootnosheniy i opredelyaemykh na neravnomernykh setkakh, v tom chisle i na setkakh s konechnymi tochkami sgushcheniya (Yu.K.Dem'yanovich). Interes k oblasti vspleskovykh (veyvletnykh) razlozheniy svyazan s shirokim primeneniem etikh razlozheniy v teorii informatsii i v zadachakh obrabotki bol'shikh massivov chisel.Issledovaniya v oblasti obrabotki bol'shikh chislovykh massivov informatsii voskhodyat k trem istochnikam, voznikshim nezavisimo drug ot druga: k klassicheskoy teorii splaynov, k metodu konechnykh elementov i k teorii veyvletov.Novye rezul'taty, poluchennye v etoy oblasti, posluzhili istochnikom dlya ispol'zovaniya splayn-veyvletnykh razlozheniy v kriptografii.
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