Stability Analysis of Multispan Pipeline Embedded in Temperature-Dependent Matrix | Zendy

Nan Wu | Zendy; Yongshou Liu | Zendy; Guojun Tong | Zendy; Jiayin Dai | Zendy

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Stability Analysis of Multispan Pipeline Embedded in Temperature-Dependent Matrix

Author(s) -

Nan Wu,

Yongshou Liu,

Guojun Tong,

Jiayin Dai

Publication year - 2021

Publication title -

mathematical problems in engineering

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.262

H-Index - 62

eISSN - 1026-7077

pISSN - 1024-123X

DOI - 10.1155/2021/6153291

Subject(s) - instability , critical ionization velocity , span (engineering) , pipeline transport , stability (learning theory) , mechanics , matrix (chemical analysis) , stiffness , life span , critical speed , pipeline (software) , materials science , structural engineering , engineering , physics , computer science , mechanical engineering , vibration , acoustics , composite material , gerontology , medicine , machine learning

In this paper, dynamic stiffness method is used to study the stability of multispan pipelines in temperature-dependent matrix. The effects of temperature changes and different span combinations on the natural frequency, critical velocity, and critical pressure of pipelines are discussed. The main conclusions are obtained and shown as follows. The increase of temperature will lead to the decrease of the first three order natural frequencies. The first two order critical velocities and critical pressure of the system will also decrease with increasing temperature. The change of span combination has no influence on the first-order critical velocity and first-order critical pressure of the system, but it has influence on the second order. The influence of the change of span combination on the first-order natural frequency is regular, but that on the second-order and third-order is not. The increase of the velocity will change the instability form of systems with different span combinations, while the change of the pressure inside the tube will not change the instability form of the system.

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