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Micky Marine

Publications and source records attributed to Micky Marine.

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Resultant Delta-V Estimation from EDR Data Recorded in Automobiles that have Undergone Impact-Induced Yaw Rate

There are several references in the public literature that discuss the effect impact-induced yaw motion has on the measurement of acceleration, vis-\`a-vis accelerometers, in automobile collisions [1], [2], [3], [4]. It is well-understood that direct integration of accelerometer data does not provide accurate velocity components for a vehicle undergoing appreciable rotational motion whether the accelerometers are installed at the vehicle center of gravity or not. Direct integration of accelerometer data is, nonetheless, how event data recorders (EDRs) calculate Delta-V components and care must be taken on the part of the analyst in interpreting this information when the vehicle from which it came was known to have experienced significant yaw motion. As such, in this paper we set out to: (1) examine whether the correct resultant Delta-V at the center of gravity can be determined from the directly-integrated EDR Delta-V components, and (2) to assess what useful Delta-V information can be readily gotten from EDRs that are typically not installed at the vehicle center of gravity.

physics.class-ph

Three-Dimensional Rigid-Body Impact Mechanics for Automobile Collisions

Two-dimensional (planar) rigid-body impact mechanics for application in automobile collisions have been described by a number of researchers over the last several decades. Little has been discussed, however, regarding three-dimensional rigid-body impact mechanics in this regard. Two commercially available accident simulation programs, PC-Crash and Virtual CRASH, offer three-dimensional rigid-body impact mechanics as one of their collision models but documentation of the complete development of their three-dimensional equations, particularly with respect to necessary constraint strategies at the impulse center, are not readily available. In this paper, a three-dimensional rigid-body impact mechanics derivation is presented. In order to solve the set of impact mechanics equations of motion it is necessary to develop constraint relationships. The constraint strategy described in the literature pertaining to the PC-Crash Full-Impact/Sliding-Impact scenarios for two dimensions is extended to the three-dimensional case and the ramifications regarding post-impact relative velocity at the impulse center is discussed. A second strategy in which an impulse component is aligned with the contact plane component of the initial relative velocity at the impulse center is presented and compared to the PC-Crash scenarios. Lastly, while these two strategies incorporate a single impulse ratio/friction parameter for the contact plane, a strategy involving two independent impulse ratio/friction parameters is briefly discussed.

physics.class-ph