Radon akslantirishi yordamida matematik fizika masalalarini yechish

Mualliflar

  • Shamuratov Damir ##default.groups.name.author##

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Ikki o’zgaruvchili funksiyani ko’rib chiqamiz. butun tegislikda aniqlangan va cheksizlikda yetarlicha tez kamayib boruvchi ikkita haqiyqiy o’zgaruvchili funksiya bo’lsin. funksiyaning Radon akslantirishi deb (1) funksiyaga aytiladi [1

Abstrak

1917-yil  matematik  I.Radon Fure akslantirishi bilan bog’liq bo’lgan  ko’p o’zgaruvchili  funksiyaning integral akslantirishini keltirib chiqardi. Radon akslantirishining asosiy xossalaridan biri  teskari akslanish , yaniy Radon akslantirishi orqali orginal funksiyaning qayta o’z holiga kelishi.

##submission.authorBiography##

  • Shamuratov Damir

    Berdaq nomidagi Qoraqalpoq Davlat Universiteti

Modern education and development

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Nashr qilingan

2024-09-08

Nashr

Jild 9 Nomeri 1 (2024): Modern education and development

Bo'lim

Статьи

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Radon akslantirishi yordamida matematik fizika masalalarini yechish. (2024). Modern Education and Development, 9(1), 244-248. https://modernedu-dv.com/index.php/dv/article/view/370