Flow induced vibrations on nuclear pipings - comparison between vibration test and stochastic FE analysis with SYSTUS
Creators
Description
Calculations can predict plastification under stochastic vibrations by computation of the mean value of the maximum stress. For low level of excitation (1 to 3 g R.M.S. and elastic behaviour), the R.M.S. deformation level is correctly estimated with modal damping ranging from 1% to 2%. R.M.S. acceleration measured during campaign 2 are used along with calculation employing previously described methodology in order to check acceptable level of vibration and service life duration for a third nozzle not equipped with strain gauges on the same piping system. For higher level (10 g R.M.S. and plastic behaviour), R.M.S. calculated deformations are conservative but service life durations calculated with 7% damping are of the same level as actual ones. A higher dissipation of energy occured and can be taken into account by an increase of modal damping. (orig./GL)
Additional details
Publishing Information
- Publisher
- Balkema.
- Imprint Place
- Rotterdam (Netherlands)
- ISBN
- 90-6191-765-4
- Imprint Title
- Transactions of the 9th international conference on structural mechanics in reactor technology. Vol. D
- Imprint Pagination
- 469 p.
- Journal Page Range
- p. 27-34.
Conference
- Title
- 9. biennial international conference on structural mechanics in reactor technology (SMIRT-9).
- Dates
- 17-21 Aug 1987.
- Place
- Lausanne (Switzerland).
INIS
- Country of Publication
- Netherlands
- Country of Input or Organization
- Netherlands
- INIS RN
- 19041539
- Subject category
- S42: ENGINEERING;
- Resource subtype / Literary indicator
- Conference
- Descriptors DEI
- ACCELERATION; DAMPING; EQUATIONS OF MOTION; FAILURES; FINITE ELEMENT METHOD; FLUID FLOW; FLUID-STRUCTURE INTERACTIONS; MECHANICAL VIBRATIONS; PIPES; S CODES; STOCHASTIC PROCESSES; TRANSDUCERS; TRANSFER FUNCTIONS
- Descriptors DEC
- COMPUTER CODES; DIFFERENTIAL EQUATIONS; EQUATIONS; FUNCTIONS; NUMERICAL SOLUTION; PARTIAL DIFFERENTIAL EQUATIONS