OPTIMUS
LMS Virtual Lab
VL.Optimization
NOESIS Optimus
NOESIS PLM Optimization
Vurtual Lab Optimization | ÃÖÀû¼³°è
Standard Optimization Configuration
¡¡ ´Ù¾çÇÑ DOE±â¹ýÀ» »ç¿ëÀ¸·Î ÀÎÇÑ Virtual.LabÀ» »ç¿ëÇÑ ±â´É ¼º´ÉÀÇ ½Ã¹Ä·¹ÀÌ¼Ç ½Ã ÃÖÀû ¼³°è°¡ °¡´É Çϵµ·Ï ¸ðµç ÇÊ¿ä µµ±¸¸¦ Á¦°øÇÕ´Ï´Ù.
ÀÏ¹Ý ±¸¼Ó ¹®Á¦ ÇØ°áÀ» À§ÇÑ ÃÖÀû ¼³°è ¾Ë°í¸®Áò - Sequential Quadratic Programming°ú Generalized Reduced Gradient ÀÌ Á¦°øµÊ.
Virtual.Lab ÃÖÀû ¼³°è¸¦ À§ÇÑ ÀÔ·Â º¯¼ö¿Í Ãâ·Â¿¡ ´ëÇÑ Á¤ÀÇ
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 °¢ Attribute º° ÀԷº¯¼ö :
¡¡ ¸ðµç CATIA º¯¼ö: ¸ðµç ¸ðµâ¿¡ °øÅëÀ¸·Î »ç¿ëµÊ.
Design parameters (lengths, thickness, radius,..) as well as CAE parameters from the CATIA CAE Analysis tools (GPS, GAS, FMS,..)
LMS Virtual.Lab Noise and Vibration:
mount flexibility of an assembly,
modification sets (mass modification, spring-damper modification,..) of an FRF-based or       Modal-based modification analysis.
      Both are representing ideal inputs for an optimization as the corresponding       simulations are fast.
Shell and Beam Properties
Material Properties
In case linked to CATIA: all CATIA parameters are available
Locations of IO points: e.g. where to apply a force
Solution parameters: frequency values, algorithm settings
   
LMS Virtual.Lab Acoustics:
Absorbant boundary conditions: absorbing fluid properties, absorbing panel properties
Transfer relations (admittance)
Acoustic boundary conditions: panel normal displacements, acoustic pressures,¡¦
In case linked to CATIA: all CATIA parameters are available
Field Point Mesh definition
Solution parameters: frequency values, algorithm settings
   
LMS Virtual.Lab Motion:
Virtually ALL Motion inputs are available as input parameters: bushing stiffnesses,         constraints,¡¦
In case linked to CATIA: all CATIA parameters are available LMS Virtual.Lab Durability:
In case linked to CATIA: all CATIA parameters are available


 Ãâ·Â º¯¼ö:
Ioutputs(i.e. sensors)°ª¿¡¼­, ´ÙÀ½°ú °°Àº À¯¿ëÇÑ ºÎºÐÀ» ã¾Æº¼ ¼ö ÀÖ´Ù:
Load functions and response functions can provide sensors.
Pressure, velocity, displacements, acceleration, stress,¡¦
Frequency Domain
Time Domain
        - 1 E.g. the force during a bump event of a car from Motion
        - 2 Local stresses in a component

RMS Value in specified frequency band
Min and Max values in specified frequency band
Linear averaged values in specified frequency band
   
Vector based results (e.g. acoustic pressure on the field points) can be converted into Load or Response functions which then can provide sensors
   
From Motion expressions, sensors can be created.