New model strains equations for anisotropic bodies

Khaldjigitov, A.A., Adambaev, U.E., Djumayozov, U.Z., Khasanova, Z.Z., Халджигитов, А.А., Адамбаев, У.Э., Джумаёзов, У.З., Хасанова, З.З.

Ҳисоблаш ва амалий математика муаммолари · 2024-yil

Annotatsiya

In the work, new model equations in deformations for orthotropic bodies are proposed, from which, in a particular case, the well-known differential equations for the compat ibility of deformations for isotropic bodies follow. A closed boundary value problem of the theory of elasticity in deformations for orthotropic bodies is formulated. Discrete equations are compiled using the finite-difference method and solved using the iterative method. The reliability of the results is justified by comparing the numerical results with the solution of the Timoshenko-Goodyear problem of stretching a plate with a parabolic load applied on opposite sides.

Maqola ma’lumotlari
MualliflarKhaldjigitov, A.A., Adambaev, U.E., Djumayozov, U.Z., Khasanova, Z.Z., Халджигитов, А.А., Адамбаев, У.Э., Джумаёзов, У.З., Хасанова, З.З.
JurnalҲисоблаш ва амалий математика муаммолари
NashriyotТошкент ахборот технологиялари университети қошидаги, Ахборот-коммуникация технологиялари илмий-инновацион, маркази
ISSN2181-8460, 2181-046X
Nashr sanasi2024-05-22
Son2
Betlar17-29
TilIngliz
Ilmiy sohaFizika-matematika
Indeksga qo‘shilgan2026-08-27

Maqolaning asl sahifasi

Kalit so‘zlar

strain, strain compatibility equation, equilibrium equations, difference schemes, iterative method, деформация, уравнение совместности деформаций, уравнения равновесия, разностные схемы, итерационный метод

Ilmiy soha

Fizika-matematika

Iqtibos keltirish

APAKhaldjigitov, A.A., Adambaev, U.E., Djumayozov, U.Z., Khasanova, Z.Z., Халджигитов, А.А., Адамбаев, У.Э., Джумаёзов, У.З., & Хасанова, З.З. (2024). NEW MODEL STRAINS EQUATIONS FOR ANISOTROPIC BODIES. Ҳисоблаш ва амалий математика муаммолари, (2), 17-29. https://journals.airi.uz/index.php/pvpm/article/view/11
GOST (OAK)Khaldjigitov, A.A. va b. NEW MODEL STRAINS EQUATIONS FOR ANISOTROPIC BODIES // Ҳисоблаш ва амалий математика муаммолари. – 2024. – № 2. – P. 17-29.
MLAKhaldjigitov, A.A., Adambaev, U.E., Djumayozov, U.Z., Khasanova, Z.Z., Халджигитов, А.А., Адамбаев, У.Э., Джумаёзов, У.З., and Хасанова, З.З. “NEW MODEL STRAINS EQUATIONS FOR ANISOTROPIC BODIES.” Ҳисоблаш ва амалий математика муаммолари, (2), 17-29, 2024. https://journals.airi.uz/index.php/pvpm/article/view/11
ChicagoKhaldjigitov, A.A., Adambaev, U.E., Djumayozov, U.Z., Khasanova, Z.Z., Халджигитов, А.А., Адамбаев, У.Э., Джумаёзов, У.З., and Хасанова, З.З. “NEW MODEL STRAINS EQUATIONS FOR ANISOTROPIC BODIES.” Ҳисоблаш ва амалий математика муаммолари, (2), 17-29 (2024). https://journals.airi.uz/index.php/pvpm/article/view/11
HarvardKhaldjigitov, A.A., Adambaev, U.E., Djumayozov, U.Z., Khasanova, Z.Z., Халджигитов, А.А., Адамбаев, У.Э., Джумаёзов, У.З., and Хасанова, З.З (2024) ‘NEW MODEL STRAINS EQUATIONS FOR ANISOTROPIC BODIES’, Ҳисоблаш ва амалий математика муаммолари, (2), 17-29. https://journals.airi.uz/index.php/pvpm/article/view/11
BibTeX
@article{khaldjigitovaa2024,
  title = {NEW MODEL STRAINS EQUATIONS FOR ANISOTROPIC BODIES},
  author = {Khaldjigitov, A.A. and Adambaev, U.E. and Djumayozov, U.Z. and Khasanova, Z.Z. and Халджигитов, А.А. and Адамбаев, У.Э. and Джумаёзов, У.З. and Хасанова, З.З.},
  journal = {Ҳисоблаш ва амалий математика муаммолари},
  year = {2024},
  number = {2},
  pages = {17-29},
  url = {https://journals.airi.uz/index.php/pvpm/article/view/11}
}

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