SICODYN : benchmark pour l évaluation du calcul dynamique et du recalage sur une structure industrielle
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1 SICODYN : benchmark pour l évaluation du calcul dynamique et du recalage sur une structure industrielle Sylvie AUDEBERT, Charles BODEL EDF R&D Acoustics and Mechanical Analyses Department
2 Outline 1. SICODYN benchmark definition Objectives What type of demonstrator? Methodology 2. Total variability of numerical predictions in blind conditions Modal characteristics on pump components 3. Parametrical study on boundary conditions 4. Measurement uncertainty 2 identical modal analyses on a pump component Modal analyses on the pump assembly with different boundary conditions 5. Numerical-experimental correlation Modal characteristics on a pump component Modal characteristics on pump assembly Example of updating results 6. Conclusion Further works 2 - congrès NAFEMS France, octobre 21, Paris -
3 1. SICODYN benchmark definition Benchmark objectives Quantify the credibility of numerical predictions in structure dynamics Observe the total variability of numerical predictions in blind conditions Measure the robustness to variability, uncertainty and lack of knowledge Quantify the measurement uncertainty Measure the fidelity of numerical predictions to test data Measure the improvement of numerical models using experimental data Duration: years 28 to congrès NAFEMS France, octobre 21, Paris -
4 1. SICODYN benchmark definition What sort of demonstrator? Academical test NO No experimental measurements, but a validation environment represented by the variation of input parameters Ex: The Validation Challenge Workshop, May 26, Albuquerque, New Mexico Organised by Sandia National Laboratories Laboratory device NO Simplification of an industrial structure regarding the geometry, the physical and the environmental complexity Ex: SMART CEA-EDF benchmark Industrial structure with fixed common parameters NO Common material characteristics, boundary conditions, Industrial structure in real simulation context A typical industrial study with some unknown input data Basic asumption: linear behaviour 4 - congrès NAFEMS France, octobre 21, Paris -
5 1. SICODYN benchmark definition Target structure Characteristics Constraints Industrial (or quasi) complex structure Assembly of several sub-structures (bolted, riveted ) Considered in its environment Excitation possibly unknown Availibility of plans or computer-aided designed, autorisation to disclose them to participants Possibility to measure in stationary or in operating conditions Possibility to partially dismount and reassembly the structure Limited time to elaborate the finite element model 5 - congrès NAFEMS France, octobre 21, Paris -
6 1. SICODYN benchmark definition The chosen demonstrator The SULZER one-stage horizontal Booster pump The CAD model pump assembly 6 - congrès NAFEMS France, octobre 21, Paris -
7 1. SICODYN benchmark definition EDF s interest Until now: EDF demanded pump manufacturers to ensure that shaft critical speeds are not near the nominal rotating speed simulations only relative to the shaft dynamic behaviour New item in EDF technical specifications for pumps: For certain types of pumps, statoric part resonances too must not be near the rotating frequency simulations not usual Consequence: EDF and manufacturers must get confident pump models 7 - congrès NAFEMS France, octobre 21, Paris -
8 1. SICODYN benchmark definition List of partners (16) INSA Lyon FEMTO Besançon CETIM Senlis PHIMECA Engineering SAMTECH VIBRATEC EDF R&D (SULZER Pumps France) ILM Technology Ecole Polytechnique de Lausanne (Switzerland) Bristol University (United Kingdom) Politecnico di Milano (Italy) Gologanu (Roumania) MSO Industrial (Colombia) PIKITAN (Spain) CAEnable (USA) Delft University (The Netherlands) 8 - congrès NAFEMS France, octobre 21, Paris -
9 1. SICODYN benchmark definition Hierarchical process Environmental complexity Pump in operating conditions Pump fixed and connected to pipes and other pump Modal and response analyses Free-free separate component Free-free pair of components Non-connected pump fixed in concrete Free-free assembled pump Geometrical / Physical complexity 9 - congrès NAFEMS France, octobre 21, Paris -
10 The 8 main pump components 1-shaft 2-bearing casing 3-bearing support 4-cooling flange frame 5-pump casing 6-Suction flange 7-elbow 1 - congrès NAFEMS France, octobre 21, Paris -
11 2. Total variability of numerical predictions in blind conditions Variability of separate pump component eigenfrequencies Mean frequency gap (%) 15 1 Steel pump components suction flange pump casing elbow shaft frame Steel pump components 2% variability on Young s modulus 5% mean variability on eigenfrequency values Mode number Cast iron pump components 15 Cast iron pump components 2% variability on Young s modulus 11% mean variability on eigenfrequency values Mean frequency gap (%) bearing support bearing casing cooling flange Mode number 11 - congrès NAFEMS France, octobre 21, Paris -
12 3. Parametrical study on boundary conditions Parametrical analysis on the clamped boundary condition Configuration 1: frame completly fixed in concrete Configuration 2: frame partially fixed in concrete deux rangés de nœuds où les con d encastrement ont été appliquées 12 - congrès NAFEMS France, octobre 21, Paris -
13 Representation of connections between pump components Bolted assembly: rigid connections via rigid relationships, elements or sticked surfaces Ball and hydrodynamic bearings: estimated radial and axial stiffnesses 13 - congrès NAFEMS France, octobre 21, Paris -
14 4. Measurement uncertainty Focus on: variability between two measurements Example : pump casing One modal analysis in 29, the other one in 21 at Sulzer Service in Velaux (Marseille) Same methods and means of measurements Two operators and two different structures Outstanding conclusions Ability to pair modes from each experiment Frequency shift: max 3% BUT: maximum MAC between pairs is lower than 6% Ecart fréquentiel (%) 3,5 3 2,5 2 1,5 1,5 Ecart frequentiel relatif Fréquences des modes (29) 14 - congrès NAFEMS France, octobre 21, Paris -
15 4. Measurement uncertainty Focus on: pump connected to pipes Modal analysis is more difficult to do Modal sum: MAC modes couplés / modes non couplés 9,E-3 7,E-3 5,E-3 3,E-3 Pompe couplée Pompe non couplée ,E-3 64,526 Hz 6, 5, 1, 15, 2, 25, 3, -1,E-3 Correlation is OK for first mode But more difficult on other shapes 72,98 Hz 126,168 Hz 133,672 Hz 142,417 Hz 192,93 Hz 239,533 Hz 243,886 Hz 268,834 Hz 76,89 Hz 134,359 Hz 197,521 Hz 161,964 Hz 211,891 Hz 233,45 Hz 251,19 Hz congrès NAFEMS France, octobre 21, Paris -
16 5. Numerical-experimental correlation Experimental-numerical comparison of separate component modal analyses: the pump casing example Min., Max., Exp. Frequency (Hz) ,2 MAC,8,7,6,5,4,3,2,1 Mode number Frequency error,1 -,1 -,2 -, Mode number Partner 1 Partner 2 Partner 3 Partner 4 Partner 5 Partner 6 Partner 7 Partner 8 Mode number 16 - congrès NAFEMS France, octobre 21, Paris -
17 5. Numerical-experimental correlation Bearing support 12 Min., Max., Exp. Frequency (Hz) Frequency error Mode number,2,1 -,1 Frequency (Hz) Mode number Série1 Série2 Série3 Série4 Série5 Série6 Série7 Série8 -,2 -, Mode number S6 S1 Participant 3rd experimental mode missing Experimental values between minmax numerical values 17 - congrès NAFEMS France, octobre 21, Paris -
18 5. Numerical-experimental correlation Pump assembly: numerical-experimental correlation 19 Hz 91 Hz Non identified mode Flexion of the pump casing 9 Hz 45 Hz 111 Hz 13 Hz 77 Hz Flexion along z longitudinal axis 92 Hz 146 Hz 178 Hz 134 Hz Flexion along x transversal axis 17 Hz 62 Hz 28 Hz 194 Hz 162 Hz Torsion around x axis 18 - congrès NAFEMS France, octobre 21, Paris -
19 5. Numerical-experimental correlation Example of updating results for the pump casing component Frequency (Hz) MAC number,6,5,4,3,2, Mode number Numerical mode number S1 S5 Experimental mode number initial updated experiment Mode initial updated Frequency error (%) Young s modulus: 2.E E+11 Density: 78 kg/m 3 unchanged Poisson s coefficient:.3 unchanged 19 - congrès NAFEMS France, octobre 21, Paris -
20 Purpose for a comparative and updating process Compare numerical results Compare experimental results Participant 1 Participant 2 Participant n Measurement 1 Measurement 2 Experimental variability Numerical variability Conceptual modeling Mathematical modeling Model parameters, input data Discretisation Software, numerical methods Measurement system Identification process Realisation (identical structures, systems modified after a partial dismount/reassembly) Compare numerical-experimental results Fidelity to test data 2 - congrès NAFEMS France, octobre 21, Paris -
21 6. Conclusion Conclusion on reliability on modal models of sub-structures Numerical aspects Narrow numerical variability on eigenmodes Numerical-experimental correlation Blind simulations Experimental eigenfrequency values are within the min.-max. numerical eigenfrequency value interval Modeshape correlation not quite satisfactory (based on MAC criterion) Updated simulations Improvement of the eigenfrequency values, but MAC inchanged Ability of numerical models to accuratly predict the global modal behaviour of a complex structure Is the updating of the sub-structure model parameters necessary to increase the reliability of the built-up structure? 21 - congrès NAFEMS France, octobre 21, Paris -
22 6. Conclusion Questions to be pointed out Can a purely blind numerical model accuratly represent the dynamical behaviour of a built-up structure in its environment? What are the relative parts of the modeling error and the parametrical error? Can a parameter updating compensate the modeling error? What parameter variations are acceptable, in order to obtain an admissible numerical model (i.e. which intercepts the experimental set of output data)? What are the minimal adequate experimental measurements necessary to obtain a confident model? What necessary measurements, function of the final use of the numerical model? What modelisation points to first improve (connection representations, boundary conditions, sub-structure models)? 22 - congrès NAFEMS France, octobre 21, Paris -
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