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健康灵缇犬运动的非线性动力学稳定性测量

Nonlinear dynamics stability measurements of locomotion in healthy greyhounds.

作者信息

Marghitu D B, Kincaid S A, Rumph P F

机构信息

Department of Mechanical Engineering, College of Engineering, Auburn University, AL 36849, USA.

出版信息

Am J Vet Res. 1996 Nov;57(11):1529-35.

PMID:8915424
Abstract

OBJECTIVE

To characterize normal locomotion of dogs, using nonlinear dynamic stability measurements to analyze two-dimensional kinematic data.

ANIMALS

5 healthy, orthopedically sound Greyhounds.

PROCEDURE

Data were studied by sequentially constructing phase plane portraits from the angular velocity and displacement data; creating first-return (Poincaré) maps from periodically sampled data; and evaluating the dynamic stability of the gait, using Floquet multipliers calculated from the assembled data. Retroreflective markers were placed on the left craniodorsal aspect of the iliac spine, greater trochanter, lateral epicondyle of the femur, lateral malleolus, and fifth metatarsophalangeal joint. Each dog was repeatedly led at a trot along a 10-m runway. Data were collected, using a video-based, two-dimensional motion measurement and analysis system. Dogs were considered a nonlinear system and were represented by the joint angular displacements and velocities. Phase plane portraits and first-return maps were constructed to analyze the smoothed data. The Floquet theory was then used to investigate the local stability of critical points of the discrete map.

RESULTS

The femorotibial joint had the highest angular velocity, ranging from -2.5 to 4.9 radians/s. Tarsal joint velocity ranged from -2.7 to 3.2 radians/s, and the coxofemoral angle had the lowest range of -2.2 to 2.2 radians/s. The points on the first-return maps converged to the 45 degrees diagonal line and were clustered together. The largest Floquet multiplier averaged 0.452, which characterized the stability of this population and will be used to draw a comparison between this and future work.

CONCLUSIONS

Nonlinear dynamics can be effectively used to analyze two-dimensional kinematic data from animal models to quantify the dynamic stability of animal locomotion through precise mathematical measurements. The method is general and can be applied to normal or abnormal gaits.

CLINICAL RELEVANCE

Point mapping and quantitative measurement of joint movement have several advantages associated with the application to animal and human locomotion. The clinician can visually distinguish the normal gait pattern from abnormal patterns to assist in the diagnosis of musculoskeletal abnormalities (diseases).

摘要

目的

通过使用非线性动态稳定性测量方法分析二维运动学数据,来描述犬的正常运动。

动物

5只健康、骨骼健全的灵缇犬。

步骤

通过依次从角速度和位移数据构建相平面画像;从定期采样的数据创建首次返回(庞加莱)映射;并使用根据汇总数据计算出的弗洛凯乘数评估步态的动态稳定性,来研究数据。将反光标记放置在髂嵴左颅背侧、大转子、股骨外侧髁、外踝和第五跖趾关节处。每只狗沿着10米长的跑道反复小跑。使用基于视频的二维运动测量和分析系统收集数据。将狗视为非线性系统,并由关节角位移和速度表示。构建相平面画像和首次返回映射以分析平滑后的数据。然后使用弗洛凯理论研究离散映射临界点的局部稳定性。

结果

股胫关节的角速度最高,范围为-2.5至4.9弧度/秒。跗关节速度范围为-2.7至3.2弧度/秒,髋臼角的范围最低,为-2.2至2.2弧度/秒。首次返回映射上的点汇聚到45度对角线并聚集在一起。最大的弗洛凯乘数平均为0.452,它表征了该群体的稳定性,并将用于与未来的研究进行比较。

结论

非线性动力学可有效用于分析动物模型的二维运动学数据,通过精确的数学测量来量化动物运动的动态稳定性。该方法具有通用性,可应用于正常或异常步态。

临床意义

关节运动的点映射和定量测量在应用于动物和人类运动方面具有多个优势。临床医生可以从视觉上区分正常步态模式和异常模式,以协助诊断肌肉骨骼异常(疾病)。

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