Shoulder musculoskeletal modeling: from data-tracking to predictive simulations

肩部肌肉骨骼建模：从数据跟踪到预测模拟

• 批准号: RGPIN-2019-04978
• 负责人: Begon, Mickael
• 金额: $ 4.66万
• 依托单位: Université de Montréal
• 依托单位国家: 加拿大
• 项目类别: Discovery Grants Program - Individual
• 财政年份: 2022
• 资助国家: 加拿大
• 起止时间: 2022-01-01 至 2023-12-31
• 项目状态: 已结题
• 来源: https://www.nserc-crsng.gc.ca/ase-oro/Details-Detailles_eng.asp?id=757693
• 关键词: Shoulder; musculoskeletal; modeling; data; tracking

My long-term objective is to simulate biofidelic and optimal upper-limb movements to improve shoulder function or reduce risk factors for shoulder disorders. In biomechanics, internal loads (muscle-tendon and joint forces) are essential for understanding how humans move and for predicting functional outcome. Such loads can be estimated using neuro-musculoskeletal [NMSK] models. However, muscle redundancy remains an unsolved problem in NMSK modeling. The originality of our approach has been to track simultaneously EMG and skin markers to estimate the internal loads. It is promising, not only for data-tracking simulations, but also for predictive simulations (i.e. generating optimal and biofidelic movements, without experimental data). However, major obstacles remain for technology translation to clinical/ergonomic applications; the major ones correspond to my specific objectives: SO1) Provide real-time biofeedback of internal loads using an online NMSK data-tracking simulation; SO2) Identify participant-specific muscle-tendon properties; SO3) Transfer data-tracking algorithm to predictive simulations with inclusion of motor control theories (muscle synergies and the kinematic theory). SO1) To speed-up the optimization process and provide feedback to patients and clinical, the optimal control problem will be expressed as a nonlinear moving horizon estimator (with 50-100 ms time span) with enhanced convergence due to fewer variables. Since not all EMGs can be systematically measured, missing EMG will be inferred using a long short-term memory neural network from data taken on a population (n=30) performing various tasks. SO2) To personalize muscle-tendon properties, students will first focus on the identification of maximal isometric muscle forces, optimal lengths, and nonlinear shape factors between EMG and neural excitation using series of (sub)maximal efforts performed on an isokinetic dynamometer. Identification algorithms from systems biology will be adapted to NMSK models. SO3) Muscle synergies will be first extracted from our large EMG database. Use of synergies will reduce the control space and could enforce biofidelic patterns of muscle excitations (e.g. to replicate the co-contraction for glenohumeral joint stability). Moreover, the velocity of the hand will be constrained according to the kinematic theory to guide the optimization toward realistic solutions. The optimal solutions will be validated using previously-collected movements to determine the most relevant objective functions, constraints and motor control theories for generating realistic movements. My Discovery Program proposal will support 4 PhD and 10 undergraduate students who will be trained on advanced musculoskeletal biomechanics modelling in a multidisciplinary environment and state-of-the art infrastructure. Our ground-breaking algorithms will be the foundation of clinical, sports, artistic and ergonomic applications.

我的长期目标是模拟生物逼真和最佳的上肢运动，以改善肩部功能或减少肩部疾病的风险因素在生物力学中，内部负荷（肌肉肌腱和关节力）对于理解人类如何运动和预测至关重要。这种负荷可以使用神经肌肉骨骼 [NMSK] 模型来估计，但是，肌肉冗余仍然是 NMSK 建模中未解决的问题，我们方法的独创性是同时跟踪肌电图和皮肤标记。估计内部负载。这不仅对于数据跟踪模拟，而且对于预测模拟（即在没有实验数据的情况下生成最佳和生物逼真的运动）都是有希望的。然而，技术转化为临床/人体工程学应用仍然存在主要障碍；主要目标与我的具体目标相对应：SO1）使用在线 NMSK 数据跟踪模拟提供内部负载的实时生物反馈 SO2）识别参与者特定的肌肉肌腱特性 SO3）传输数据跟踪；算法到包含运动控制理论（肌肉协同和运动学理论）的预测模拟为了加速优化过程并向患者和临床提供反馈，最优控制问题将表示为非线性移动水平估计器（由于变量较少，收敛性增强，因为并非所有肌电图都可以系统测量，因此将使用长短期记忆神经网络从采集的数据中推断出缺失的肌电图。 SO2）为了个性化肌肉肌腱特性，学生将首先关注使用一系列（子）识别最大等长肌肉力、最佳长度以及肌电图和神经兴奋之间的非线性形状因素。在等速测力计上进行的最大努力将适用于 NMSK 模型 SO3) 肌肉协同作用将首先从我们的大型肌电图数据库中提取。控制空间，并可以强制肌肉兴奋的生物逼真模式（例如，复制盂肱关节稳定性的共同收缩）。此外，手的速度将根据运动学理论受到限制，以指导优化到实际的解决方案。我的发现计划提案将使用之前收集的运动来验证解决方案，以确定最相关的目标函数、约束和运动控制理论，以支持 4 名博士生和 10 名本科生接受高级培训。我们的突破性算法将成为临床、运动、艺术和人体工程学应用的基础。