Steady-State Response of a Piping System Under Harmonic Excitations Considering Pipe-Support Friction With Variable Normal Loads

Author:

Argüelles José1,Casanova Euro2

Affiliation:

1. Sinclair Knight Merz Ltd., Santiago 7500011, Chile e-mail:

2. Professor Department of Mechanics, Universidad Simón Bolívar, Caracas 1080, Venezuela e-mail:

Abstract

Dynamic loads in piping systems are mainly caused by transient phenomena generated by operating conditions or installed equipment. In most cases, these dynamic loads may be modeled as harmonic excitations, e.g., pulsating flow. On the other hand, when designing piping systems under dynamic loads, it is a common practice to neglect strong nonlinearities such as shocks and friction between pipe and support surfaces, mainly because of the excessive cost in terms of computational time and the complexity associated with the integration of the nonlinear equations of motion. However, disregarding these nonlinearities for some systems may result in overestimated dynamic amplitudes leading to incorrect analysis and designs. This paper presents a numerical approach to calculate the steady-state response amplitudes of a piping system subjected to harmonic excitations and considering dry friction between the pipe and the support surfaces, without performing a numerical integration. The proposed approach permits the analysis of three dimensional piping systems, where the normal forces may vary in time and is based in the hybrid frequency–time domain method (HFT). Results of the proposed approach are compared and discussed with those of a full integration scheme, confirming that HFT is a valid and computationally feasible option.

Publisher

ASME International

Subject

Mechanical Engineering,Mechanics of Materials,Safety, Risk, Reliability and Quality

Reference25 articles.

1. Response of Sliding Structures to Bi-Directional Excitation;J. Sound Vib.,2001

2. Non–Sticking Oscillation Formulae for Coulomb Friction Under Harmonic Loading;J. Sound Vib.,2001

3. Modeling of a Two-Dimensional Coulomb Friction Oscillator;J. Sound Vib.,2003

4. Inclusion of Support Friction into a Computerized Solution of Self-Compensating Pipeline;ASME J. Manuf. Sci. Eng.,1972

5. Dynamic Response of Piping System on Rack Structure With Gaps and Frictions;Nucl. Eng. Des.,1989

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