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It suggested that under static status, the nasal septum, nasal columella and the lateral feet of nasal alar were the most concentrated areas of stress distribution. They are key mechanical parts of deformed nasal.3.2 Nasal displacement load analysis of patients with unilateral cleft lip and nasal alar collapse Deformed nasal displacement load three-dimensional finite element analysis showed that if the ipsilateral and contralateral nasal parts obtain similar geometry, the positions around nasal columella in ipsilateral nostril were the most stress concentrated region, next parts were the nasal septum and the lateral nasal alar.

提示静态状态下,鼻中隔、鼻小柱和两侧鼻翼外侧角是应力分布最集中部位,也是畸形鼻部的关键力学部位。3.2单侧唇裂鼻翼塌陷畸形患者的鼻部位移载荷形变后力学分析单侧唇裂鼻畸形患者的位移载荷三维有限元分析表明,畸形鼻部的患侧要获得和健侧近似的几何形态,其患侧鼻孔近鼻小柱周围应力分布最为集中,其次为鼻中隔和患侧鼻翼外方。

Meanwhile, they are notdecided by commutation relation of electro-value operatore A and B.

本文从测不准关系出发,讨论两个力学量能否同时有确定值,不仅与力学量算符的对易关系有关,而且还与微观粒子体系所处的状态有关。

They include the fundamental concepts of jet bundle geometry needed in describing time-dependent mechanical systems, decomposition of jet bundles into a direct sum according to the constraints, horizontal distributions on constraint mainifolds, the global formulation of D'Alembert-Lagrange's equations and Chaplygin's equations, and nonholonomic mechanics on a Riemann-Cartan manifold. Meanwhile, the geometric significance of Chetaev's conditions and $\rd$-$\delta$ commutation relation are discussed in depth.

本文主要综述非完整约束系统几何动力学的外附型和内禀型Lagrange理论,包括非定常力学系统所需要的射丛几何学的基本概念、射丛按约束的直和分解、约束流形上的水平分布、 D'Alembert-Lagrange方程与Chaplygin方程的整体描述、以及Riemann-Cartan流形上的非完整力学,文中对Chetaev条件和d-δ交换关系的几何意义作了深入讨论。

Applied analysis method and comparison method,analysis is carried on structure of marks of shot put.

推铅球技术训练的理论依据和基础是人体的生物力学特征和运动力学规律。

A theoretical formula of vuggy rock compressibility is proposed based on the theory of material mechanics and elastic theory.

根据材料力学和弹性力学的有关理论,推导出了溶洞介质的压缩系数计算公式。

In order to study impact mechanical properties of the basalt fiber reinforced concrete, the BFRC specimens with 0、0.1% and 0.3% fibre volume content were prepared. The Φ100mm split hopkinson pressure bar apparatus was adopted tocarry out the impact compressive experiment. The dynamic stress-strain curves were obtained. The impact mechanics performance of BFRC were studied through analyzing the impact compressure strength and deformation.

摘 要:为了研究玄武岩纤维混凝土(basalt fiber reinforced concrete,简称BFRC)的冲击力学性能,制备了纤维体积掺量分别为0、0.1%和0.3%的BFRC试件,采用Φ100mm分离式霍普金森压杆(split hopkinson pressure bar,简称SHPB )设备对BFRC试件进行了冲击压缩试验,得到了BFRC的动态应力应变曲线,从冲击压缩强度和变形两方面研究了不同应变率下BFRC的冲击力学性能。

To tackle this problem within the continuum mechanics approach, one should establish new mechanics models, and further, use molecular dynamics simulation or other experimental to give reasonable verifications and supplements to the theory.

运用连续介质力学方法研究此类问题,首先需要建立新的力学模型;此外,还应当运用分子动力学(molecular dynamics,简称MD)模拟技术或者其他实验手段来对理论进行合理的检验及补充。

Furthermore, correlation between poisson ratio and relative density has been given, this is the key to establish yield criterion of powder metals.

在此基础上,本文从粉末体具有土和致密体的双重性质出发,依据土力学和塑性力学,提出并建立了粉末体的屈服准则。

Cytokinesis was a typical mechanical process characterized by an obvious change of cellular cortical mechanical properties.

胞质分裂是一个典型的力学过程,涉及细胞皮质力学特性的明显改变。

The studyshows that Chetaev's model for mechanicalsystems with non-holonomic con-straints can be reduced to three essential factors:(1)a kind of direct sum ofjet bundles according to the constraints,(2)D′Alembert's principle,(3)pos-tulate of ideal constraints.The first among the three factors only has geomet-ric significance and the second is a fundamental physics principle independentof any constraints.

研究表明,非完整约束力学系统的Chetaev模型归结为三个要素:(1)射丛按约束的直和分解;(2)D′Alembert原理;(3)理想约束条件,其中(1)仅具有几何意义,(2)为与约束无关的基本物理原理,而(3)是对约束力学系统的限制条件。

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