Ilim ha’m ja’miyet № 1-1 (2022) · Саҳифаҳои 3-4

EKINSHI TÁRTIPLI DIFFERENCIAL-OPERATOR TEŃLEME USHÍN QOYÍLǴAN KOSHI MÁSELESINIŃ SHESHIMI HAQQÍNDA

Alaminov, M.X., Igilikov, A.J.

Дар манбаъ хондан

Аннотатсия

In article the uniqueness and stability of the solution of Cauchy problem for the second order differential-operator equation are considered. The theorem is proved using the method of logarithmic convexity.

funksiyaoperatoryagonalikturg‘unlikikkinchi tartibli differentsial-operator tenglamaKoshi masalasiGilbert fazosiфункцияоператорединственность

Манбаи метамаълумот: бойгонии OAI-PMH-и маҷалла · Sindex матни пурраро нигоҳ намедорад, ба манбаъ пайванд медиҳад.

Иқтибос гирифтан

APA 7 
Alaminov, M.X. & Igilikov, A.J. (2022). EKINSHI TÁRTIPLI DIFFERENCIAL-OPERATOR TEŃLEME USHÍN QOYÍLǴAN KOSHI MÁSELESINIŃ SHESHIMI HAQQÍNDA. Ilim ha’m ja’miyet, (1-1), 3-4.
GOST R 7.0.5 
Alaminov, M.X., Igilikov, A.J. EKINSHI TÁRTIPLI DIFFERENCIAL-OPERATOR TEŃLEME USHÍN QOYÍLǴAN KOSHI MÁSELESINIŃ SHESHIMI HAQQÍNDA // Ilim ha’m ja’miyet. 2022. № 1-1. С. 3-4.
BibTeX 
@article{m.x.2022,
  author  = {Alaminov, M.X. and Igilikov, A.J.},
  title   = {EKINSHI TÁRTIPLI DIFFERENCIAL-OPERATOR TEŃLEME USHÍN QOYÍLǴAN KOSHI MÁSELESINIŃ SHESHIMI HAQQÍNDA},
  journal = {Ilim ha’m ja’miyet},
  year    = {2022},
  number  = {1-1},
  pages   = {3-4}
}
RIS 
TY  - JOUR
AU  - Alaminov, M.X.
AU  - Igilikov, A.J.
TI  - EKINSHI TÁRTIPLI DIFFERENCIAL-OPERATOR TEŃLEME USHÍN QOYÍLǴAN KOSHI MÁSELESINIŃ SHESHIMI HAQQÍNDA
JO  - Ilim ha’m ja’miyet
PY  - 2022
IS  - 1-1
SP  - 3
EP  - 4
ER  -