人体上下肢长预测方法的研究与应用

人体生长发育过程中，具有非等比性和向心律的特点，在生长发育结束以前测评出的形态比例关系，不能直接说明成熟后的情况。通过对7～18岁儿童少年发育状况的调研，提出了人体上下肢长与身高比例关系的预测方法。     

单向S-粗模糊集

结合模糊集理论和单向S-粗集理论,基于动态系统提出了单向S-粗模糊集的概念、结构及其性质,对此进行了讨论并给出应用实例。     

一类微分算子特征值的算法

采用Galerkin方法来构造适当的基函数,计算一类微分算子特征值的近似值,且可用第n次近似值来估计第n-1次近似值的精确度.随着n的增大,特征值λk的精确度逐步提高,只要适当选取n,就可以求得所需精确度的特征值的近似值,此算法具有一定的实用价值和理论价值.     

Assessment of three-dimensional joint kinematics of the upper limb during simulated swimming using wearable inertial-magnetic measurement units

The analysis of the joint kinematics during swimming plays a fundamental role both in sports conditioning and in clinical contexts. Contrary to the traditional video analysis, wearable inertial-magnetic measurements units (IMMUs) allow to analyse both the underwater and aerial phases of the swimming stroke over the whole length of the swimming pool. Furthermore, the rapid calibration and short data processing required by IMMUs provide coaches and athletes with an immediate feedback on swimming kinematics during training. This study aimed to develop a protocol to assess the three-dimensional kinematics of the upper limbs during swimming using IMMUs. Kinematics were evaluated during simulated dry-land swimming trials performed in the laboratory by eight swimmers. A stereo-photogrammetric system was used as the gold standard. The results showed high coefficient of multiple correlation (CMC) values, with median (first–third quartile) of 0.97 (0.93–0.95) and 0.99 (0.97–0.99) for simulated front-crawl and breaststroke, respectively. Furthermore, the joint angles were estimated with an accuracy increasing from distal to proximal joints, with wrist indices showing median CMC values always higher than 0.90. The present findings represent an important step towards the practical use of technology based on IMMUs for the kinematic analysis of swimming in applied contexts.     

关于增算子和减算子的几个不动点定理

本文引进了拟正规锥的概念，用它来确定Banach空间E的半序．在半序空间E中，给出了一些关于增算子和减算子的不动点定理，从而推广了文[1]、[2]、[3]中的某些结果．     

关于Bloch空间Cesàro算子的一点注记

在对各类解析函数所成的Banach空间上Cesaro算子特征的研究中,我们用具体的例子说明Bloch空间上的Cesaro算子是无界的.     

一类单调算子的不动点定理

用正规锥的性质和上下解方法,构造出了一组柯西序列,从而得到一类单调算子的不动点定理,并给出了收敛误差估计,改进推广了文献[4—6]中的结果.     

单调有界数列一定收敛的新证法

单调有界数列一定有极限 ,采用对区间进行平分再平分 (用二进制表示 )的方法巧妙地给出了有效的证明。用这种方法也可以来证明其它的几个基本定理。     

半序度量空间中一类减算子方程组的可解性

该文在半序度量空间中讨论了一类减算子方程组,在不要求算子连续的情形下,证明了方程组的解的存在性,并在适当的条件下得到了解的叠代收敛性．     

单边极大算子的加权弱型不等式

本文讨论了单边极大算子的加权弱型不等式．得到了加权弱型混合Φ—不等式及加权弱型（p，q）不等式成立的充分必要条件。