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Ministry of Higher and Secondary Specialized Education of the Republic of Uzbekistan

2018

Displacement

Articles 1 - 3 of 3

Full-Text Articles in Education

Numerical Solution Of The Two-Dimensional Related Dynamic Problem Of Thermoelasticity For Isotropic Bodies, A.A Каlandarov Dec 2018

Numerical Solution Of The Two-Dimensional Related Dynamic Problem Of Thermoelasticity For Isotropic Bodies, A.A Каlandarov

Bulletin of Gulistan State University

The coupled dynamic thermoelastic problem is considered in the article. The considered boundary problem consists of the movement and heat equations correspondingly of hyperbolic and parabolic types, where the unknowns are displacement and temperature. The explicit and implicit schemes are constructed and solved numerically by two methods and the coincidence of the received results is shown.


Numerical Solution Of The Two-Dimensional Related Dynamic Problem Of Thermoelasticity For Isotropic Bodies, A.A Каlandarov Dec 2018

Numerical Solution Of The Two-Dimensional Related Dynamic Problem Of Thermoelasticity For Isotropic Bodies, A.A Каlandarov

Bulletin of Gulistan State University

The coupled dynamic thermoelastic problem is considered in the article. The considered boundary problem consists of the movement and heat equations correspondingly of hyperbolic and parabolic types, where the unknowns are displacement and temperature. The explicit and implicit schemes are constructed and solved numerically by two methods and the coincidence of the received results is shown.


Numerical Solution Of The Two-Dimensional Related Dynamic Problem Of Thermoelasticity For Isotropic Bodies, A.A Каlandarov Dec 2018

Numerical Solution Of The Two-Dimensional Related Dynamic Problem Of Thermoelasticity For Isotropic Bodies, A.A Каlandarov

Bulletin of Gulistan State University

The coupled dynamic thermoelastic problem is considered in the article. The considered boundary problem consists of the movement and heat equations correspondingly of hyperbolic and parabolic types, where the unknowns are displacement and temperature. The explicit and implicit schemes are constructed and solved numerically by two methods and the coincidence of the received results is shown.