- TechNet Alliance
Transcription
- TechNet Alliance
Hngzkdng"Dqfkgu"kp"ODU Hngzkdng"Dqfkgu"kp"Ownvkdqf{ U{uvgou Kpvtqfwevkqp"wukpi"vjg"gzcorng"qh"c" UWNVGZ"ygcxkpi"ocejkpg CAD-FEM UsersMeeting 2003 / CAD-FEM AG / Marc Brandenberger Hngzkdng"Dqfkgu"kp"ODU CAD-FEM UsersMeeting 2003 / CAD-FEM AG / Marc Brandenberger Hngzkdng"Dqfkgu"kp"ODU Ownvkdqf{"U{uvgou"ctg"ogejcpkecn" u{uvgou"eqpukuvkpi qh"tkikf"dqfkgu"eqppgevgf"d{ lqkpvu0 Hqtegu"cev qp"vjg"dqfkgu"rwvvkpi"vjg"yjqng u{uvgo"kpvq"nctig"fkurncegogpv oqvkqp0 Vjg"hqnnqykpi"gngogpvu"v{rkecnn{"ocmg wr"c"ODU< • Rigid Bodies • Joints • Forces • Concentrated Elasticity H?h*v+ Cpcn{ugu< • Static • Kinematic • Dynamic • Computation of Eigenmodes/-frequency F{pcoke Ukowncvkqp"qh"ODU< Integrate the resulting Nonlinear Differential Algebraic Equations to obtain the trajectories of the rigid bodies CAD-FEM UsersMeeting 2003 / CAD-FEM AG / Marc Brandenberger Hngzkdng"Dqfkgu"kp"ODU - The flexibility of a component can be an important aspect in a multibody system, e.g. - to recognize resonances, - accurately simulate forces acting on the components - accurately simulate the motion of the components CAD-FEM UsersMeeting 2003 / CAD-FEM AG / Marc Brandenberger Hngzkdng"Dqfkgu"kp"ODU 80 20 60 15 ADAMS ANSYS LS-DYNA 10 40 20 5 ) d a r G ( l e k ni W ) N ( ft ar K 0 0 ADAMS ANSYS -20 -5 -40 -10 -60 -15 -20 -80 -100 0 0.01 0.02 0.03 0.04 0.05 0.06 Zeit (sec) 0.07 0.08 0.09 0.1 0 0.01 0.02 0.03 0.04 0.05 Zeit (sec) 0.06 0.07 0.08 0.09 0.1 0.07 0.08 0.09 0.1 100 20 15 50 ADAMS ANSYS LS-DYNA 10 0 5 ) d ar G ( l e k ni W ) N ( ft ar K 0 -50 ADAMS ANSYS -5 -100 -10 -150 -15 -20 0 0.01 0.02 0.03 0.04 0.05 Zeit (sec) 0.06 0.07 0.08 0.09 0.1 -200 0 0.01 CAD-FEM UsersMeeting 2003 / CAD-FEM AG / Marc Brandenberger Hngzkdng"Dqfkgu"kp"ODU 1 Z X CAD-FEM UsersMeeting 2003 / CAD-FEM AG / Marc Brandenberger Y 0.02 0.03 0.04 0.05 Zeit (sec) 0.06 Hngzkdng"Dqfkgu"kp"ODU • Spring-Damper Elements: this element attaches between points specified on each of the two bodies connected by the element. Force is produced that acts on a line between the two points. • Bushing: The Bushing element is a six degree-of-freedom spring-damper force between two bodies. • Beam: The Beam element is a six degree-of-freedom force between two bodies, based on simple beam theory. • Flexible Body: Complete flexible linear subsystem including mass. Number of DOFs corresponds to number of active modes imported from FE. The flexible bodies experience linear elastic deformation in addition to nonlinear large displacement motion CAD-FEM UsersMeeting 2003 / CAD-FEM AG / Marc Brandenberger Hngzkdng"Dqfkgu"kp"ODU Eqorqpgpv"Oqfg U{pvjguku CAD-FEM UsersMeeting 2003 / CAD-FEM AG / Marc Brandenberger Hngzkdng"Dqfkgu"kp"ODU • • • • precise mass distribution and inertia coupling controllable number of DOFs possible to compare with Experimental Modal Analysis controllable damping ratio for each mode • Only small deformations of flexible body is considered • Assumption: 90% of combined Rigid+Flexible simulations are within small deformations of the flexible component • Nonlinear geometrice effects with multiple flexible bodies Contacts between flexible bodies and rest of model not easy to model Most MBS programs rely on FEM software -> 2 programs to handle • • CAD-FEM UsersMeeting 2003 / CAD-FEM AG / Marc Brandenberger Hngzkdng"Dqfkgu"kp"ODU HG" oqfgn CAD-FEM UsersMeeting 2003 / CAD-FEM AG / Marc Brandenberger MBS model with flexible body Uvtguu" fkuvtkdwvkqp Hngzkdng"Dqfkgu"kp"ODU Rtqlgmvkndguejngwpkigt Work done by: Adrian Vetter and Prof. Heiner Frommer of the Zürcher Hochschule Winterthur CAD-FEM UsersMeeting 2003 / CAD-FEM AG / Marc Brandenberger Hngzkdng"Dqfkgu"kp"ODU CAD-FEM UsersMeeting 2003 / CAD-FEM AG / Marc Brandenberger Hngzkdng"Dqfkgu"kp"ODU CAD-FEM UsersMeeting 2003 / CAD-FEM AG / Marc Brandenberger Hngzkdng"Dqfkgu"kp"ODU CAD-FEM UsersMeeting 2003 / CAD-FEM AG / Marc Brandenberger Hngzkdng"Dqfkgu"kp"ODU Ukowncvkqp"fgt"Mqndgpdtgoug"*Xgtmp°rhwpi"CFCOU/UKOWNKPM+ Spalthöhe am Z y linderaustritt H 1 D ruckdif f erenz dp Spaltquerschnitt am Zy linderaustritt F1 Position ZA Integral Pos. Z A Ventilspaltquerschnitt F2 Position KE Pos. KE Substitution d kin. Viskosität nü rho H1 F1 H1 Integral F1 F2 Integral d F2 nü d H1 F1 Integral D ruckdif f erenz dp F2 d D ichte rho DK DK nü nü Variabl en 1 rho m Substitution a a Position KE c a DK DK Position Z A a rho c cK a Kolbenkraf t FK c rho m Substitution c c cK Vari ablen 2 D ichte rho rho Konstanten cK Position KE Drehfedersteifi gkei t Drehfedersteifi gkei t Position ZA Drehfederdaem pfung Position Schl Drehfederdäm pfung Projektilgeschw Vorspannungswinkel Vorspannungswinkel Wi nkel beschl euni gungSchl aghebel Nockendrehzahl Winkel beschl Nockendrehzahl CAD-FEM UsersMeeting 2003 / CAD-FEM AG / Marc Brandenberger Zyl i nderanfang Resul tate Zyl i nderanfang Resul tate adam s_sub Hngzkdng"Dqfkgu"kp"ODU CAD-FEM UsersMeeting 2003 / CAD-FEM AG / Marc Brandenberger Hngzkdng"Dqfkgu"kp"ODU Ykpmgndguejngwpkiwpi"fgu"Uejncijgdgnu"okv"Uvcttmútrgtp1hngzkdngp"Mútrgtp 1.50E+05 1.00E+05 Ykpmgndguejngwpkiwpi"]fgi1u 4_ 5.00E+04 0.00E+00 -5.00E+04 -1.00E+05 Modell mit Starrkörpern -1.50E+05 Modell mit flexiblen Körpern -2.00E+05 -2.50E+05 0.011 0.012 0.013 0.014 0.015 0.016 0.017 0.018 0.019 \gkv"]u_ CAD-FEM UsersMeeting 2003 / CAD-FEM AG / Marc Brandenberger Hngzkdng"Dqfkgu"kp"ODU Ykpmgndguejngwpkiwpi"fgu"Uejncijgdgnu 1.50E+05 1.00E+05 Ykpmgndguejngwpkiwpi"]fgi1u 4_ 5.00E+04 0.00E+00 -5.00E+04 -1.00E+05 Simulation -1.50E+05 Messung -2.00E+05 -2.50E+05 0.011 0.012 0.013 0.014 0.015 0.016 \gkv"]u_ CAD-FEM UsersMeeting 2003 / CAD-FEM AG / Marc Brandenberger 0.017 0.018 0.019 0.02 0.021 0.02
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