Innovations in Science and Technologies Volume 2 Issue 3 (2025) · pp. 368-374

ENERGY ESTIMATES OF A SPECIAL FORM FOR SOLUTIONS OF THIRD-ORDER EQUATIONS OF THE PSEUDO-ELLIPTIC TYPE

Khashimov, Abdukomil

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Abstract

 This article considers a boundary value problem for a third-order equation of the “pseudoelliptic” type. Special energy estimates are established for the generalized solution of the equation. With the help of which you can build a solution to the boundary value problem in unlimited areas, in classes of functions growing at infinity, depending on the geometric characteristics of the boundaries of the area. 

third-order equationbounded domainsunbounded domainsboundary value problemenergy estimatesSaint-Venant’s principlegeneralized solutioncutoff function

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Cite

APA 7 
Khashimov, Abdukomil (2025). ENERGY ESTIMATES OF A SPECIAL FORM FOR SOLUTIONS OF THIRD-ORDER EQUATIONS OF THE PSEUDO-ELLIPTIC TYPE. Innovations in Science and Technologies, 2(3), 368-374.
GOST R 7.0.5 
Khashimov, Abdukomil ENERGY ESTIMATES OF A SPECIAL FORM FOR SOLUTIONS OF THIRD-ORDER EQUATIONS OF THE PSEUDO-ELLIPTIC TYPE // Innovations in Science and Technologies. 2025. Т. 2. № 3. С. 368-374.
BibTeX 
@article{abdukomil2025,
  author  = {Khashimov, Abdukomil},
  title   = {ENERGY ESTIMATES OF A SPECIAL FORM FOR SOLUTIONS OF THIRD-ORDER EQUATIONS OF THE PSEUDO-ELLIPTIC TYPE},
  journal = {Innovations in Science and Technologies},
  year    = {2025},
  volume  = {2},
  number  = {3},
  pages   = {368-374}
}
RIS 
TY  - JOUR
AU  - Khashimov, Abdukomil
TI  - ENERGY ESTIMATES OF A SPECIAL FORM FOR SOLUTIONS OF THIRD-ORDER EQUATIONS OF THE PSEUDO-ELLIPTIC TYPE
JO  - Innovations in Science and Technologies
PY  - 2025
VL  - 2
IS  - 3
SP  - 368
EP  - 374
ER  -