Structural characterization of the HDV virion and its ribonucleoprotein. [PDF]
Itskanov S +8 more
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Modeling and implementation of a real-time digital twin for the Stewart platform with real-time trajectory computation. [PDF]
Ding X, Xing J.
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Combined Rigid-Flexible Multibody Analysis Reveals Reduced Pedicle Screw Loads in Short-Segment Fixation for Decompressed Lumbar Spine Stabilization. [PDF]
Borrelli S +5 more
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Optimization and validation of traction performance for an eight-axle heavy-haul locomotive during gradient starting. [PDF]
Liu Y, Wu X, Ma P, Yuan X.
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Computational study of the separation of regular sphere clusters in high-Mach-number flow. [PDF]
Whalen T, Deiterding R, Laurence SJ.
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A Double Shooting Method for Two-Point Boundary Value Problems in Multibody Dynamics
Eichmeir P, Steiner W.
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AbstractMulti Body Systems (MBS) consist of a finite number of interconnected elastic and/or rigid bodies. If its number of d.o.f. varies due to contact it is advantageous to calculate dynamics in terms of subsystems. Partitioning into subsystems is fluent but at least reasonable at points of possible contact.
Bremer, H., Glockner, Ch.
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This chapter includes the main components necessary to formulate the dynamics of planar multibody systems. In this process, the fundamental issues associated with embryogenesis of multibody systems are presented. The main types of coordinates utilized in the formulations of general planar multibody systems are described.
Flores, Paulo, Lankarani, Hamid M.
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Representation of Joints in Multibody Systems
ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik, 1988AbstractA description of the interconnections between the bodies of a multibody system is given in terms of mode vectors representing constrained relative motion and generalized applied and constraint interaction across joints. The representation can be applied to develop joint libraries for general purpose multibody programs thus releasing the user ...
Schwertassek, R., Senger, K.-H.
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Dynamics of Constrained Multibody Systems
Journal of Applied Mechanics, 1984A new automated procedure for obtaining and solving the governing equations of motion of constrained multibody systems is presented. The procedure is applicable when the constraints are either (a) geometrical (for example, “closed-loops”) or (b) kinematical (for example, specified motion).
Kamman, J. W., Huston, R. L.
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