DERIVATION OF DIFFERENTIAL EQUATIONS FOR SPINDLE OSCILLATION IN A SYSTEM OF RECTANGULAR COORDINATES

Isomiddinov, Anvarjon

Наманган муҳандислик­технология институти илмий­техника журнали · 2025-yil

Annotatsiya

This article develops mathematical models for the deformation of structural elements such as rods under spatially dynamic loading. The resulting vibration equations are described by systems of second-order partial differential equations with natural boundary and initial conditions.

Maqola ma’lumotlari
MualliflarIsomiddinov, Anvarjon
JurnalНаманган муҳандислик­технология институти илмий­техника журнали
Nashr sanasi2025-12-30
Jild10
Son4
Betlar200-208
TilIngliz
DOI10.61151/stjniet.v10i4.937

Kalit so‘zlar

displacement, deformation, variational principle, variations in kinetic and potential energies, variation in the work of an external force, mathematical model, boundary value problem, system of partial differential equations, boundary and initial conditions

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