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V predlagaemoy chitatelyam knige rech' idet o klassicheskoy probleme Voronogo otyskanie sovershennykh form, tesno svyazannoy s izvestnoy problemoy Ermita arifmeticheskie minimumy polozhitel'nykh kvadratichnykh form.Eti problemy yavlyayutsya interesnymi i netrivial'nymi zadachami geometricheskoy teorii chisel, kotorymi zanimalis' mnogie matematiki (Ermit, Gauss, Korkin, Zolotarev, Minkovskiy, Voronoy, Venkov, Delone, Ryshkov, Malyshev, Barns, Vladimirov, Skott, Larmout, Stasi, Baranovskiy, Shushbaev, Anzin, Umarov i dr.). Oni poyavilis' i v rabotakh S.L.Soboleva v svyazi s postroeniem…mehr

Produktbeschreibung
V predlagaemoy chitatelyam knige rech' idet o klassicheskoy probleme Voronogo otyskanie sovershennykh form, tesno svyazannoy s izvestnoy problemoy Ermita arifmeticheskie minimumy polozhitel'nykh kvadratichnykh form.Eti problemy yavlyayutsya interesnymi i netrivial'nymi zadachami geometricheskoy teorii chisel, kotorymi zanimalis' mnogie matematiki (Ermit, Gauss, Korkin, Zolotarev, Minkovskiy, Voronoy, Venkov, Delone, Ryshkov, Malyshev, Barns, Vladimirov, Skott, Larmout, Stasi, Baranovskiy, Shushbaev, Anzin, Umarov i dr.). Oni poyavilis' i v rabotakh S.L.Soboleva v svyazi s postroeniem reshetchatykh optimal'nykh kubaturnykh formul. Skazannoe svidetel'stvuet ob aktual'nosti problemy Voronogo otyskanie sovershennykh form.
Autorenporträt
Zav.kafedroy "Obshchaya matematika" Karshinskogo Gosudarstvennogo universiteta. g.Karshi. Uzbekistan.B.A.Khudayarov, zav. kafedroy "Vysshaya matematika" Tashkentskogo instituta irrigatsii i melioratsii. g.Tashkent, Uzbekistan.