Innovations in Science and Technologies 3-jild 2-son (2026) · 223-230-betlar

BOUNDARY VALUE PROBLEM FOR A THIRD-ORDER EQUATION WITH MULTIPLE CHARACTERISTICS

Kurbonov, Odiljon

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Annotatsiya

In this article the author studied one boundary value problem for a third-order nonlinear equation with multiple characteristics. The unique solvability to the problem was proven. The uniqueness of the solution to the boundary value problem was proven by the method of energy. To prove the existence of a solution to this problem, an auxiliary problem was considered, for which the Green function was constructed. By solving an auxiliary problem, the original problem was reduced to a integral equation. The solvability of the integral equation was established using the contraction mapping principle.

Boundary value problemuniquenessexistenceintegral equationsthe contraction mapping principle.

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Iqtibos olish

APA 7 
Kurbonov, Odiljon (2026). BOUNDARY VALUE PROBLEM FOR A THIRD-ORDER EQUATION WITH MULTIPLE CHARACTERISTICS. Innovations in Science and Technologies, 3(2), 223-230.
GOST R 7.0.5 
Kurbonov, Odiljon BOUNDARY VALUE PROBLEM FOR A THIRD-ORDER EQUATION WITH MULTIPLE CHARACTERISTICS // Innovations in Science and Technologies. 2026. Т. 3. № 2. С. 223-230.
BibTeX 
@article{odiljon2026,
  author  = {Kurbonov, Odiljon},
  title   = {BOUNDARY VALUE PROBLEM FOR A THIRD-ORDER EQUATION WITH MULTIPLE CHARACTERISTICS},
  journal = {Innovations in Science and Technologies},
  year    = {2026},
  volume  = {3},
  number  = {2},
  pages   = {223-230}
}
RIS 
TY  - JOUR
AU  - Kurbonov, Odiljon
TI  - BOUNDARY VALUE PROBLEM FOR A THIRD-ORDER EQUATION WITH MULTIPLE CHARACTERISTICS
JO  - Innovations in Science and Technologies
PY  - 2026
VL  - 3
IS  - 2
SP  - 223
EP  - 230
ER  -