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1.
已有研究表明,在“日常生活世界”形成的群体身份认同能提升人们的主观幸福感。作为对当前社会快速变化的一种回应,背包旅行能提供展露自我的“自由空间”,建构独特的背包客身份认同。为探明背包客在“旅游世界”建构的身份认同是否显著提升其主观幸福感这一问题,基于社会认同理论和自我决定理论,将自尊作为中介变量,检验了背包客身份认同与主观幸福感之间的关系。通过问卷调查(n=400)收集数据,运用结构方程模型偏最小二乘法(PLS-SEM)进行统计分析。发现:(1)背包客身份认同的自我归类维度、群体自我价值维度对主观幸福感有显著正向影响;(2)群体自我评价维度、群体自我价值维度对自尊具有显著正向影响;(3)自尊对主观幸福感也有显著正向影响,且自尊在群体自我价值影响主观幸福感的过程中起部分中介作用。所得结果丰富了旅游者幸福感与背包客身份认同的理论研究。  相似文献   
2.
多年来通常认为以吴方法为代表的几何定理机器证明的坐标法给出的证明不可读,或不是图灵意义下的类人解答.其实,只要对吴氏的算法做不多的改进,即将命题的结论多项式表示为其条件多项式的线性组合,就能获得不依赖于理论、算法和大量计算过程的恒等式明证.这样的恒等式可以转化为其他更简明且更有直观几何意义的点几何形式或向量及其他形式,从而获得多种证明方法.这也证明了点几何恒等式明证方法对等式型几何命题的普遍有效性.  相似文献   
3.
The importance of variable selection and regularization procedures in multiple regression analysis cannot be overemphasized. These procedures are adversely affected by predictor space data aberrations as well as outliers in the response space. To counter the latter, robust statistical procedures such as quantile regression which generalizes the well-known least absolute deviation procedure to all quantile levels have been proposed in the literature. Quantile regression is robust to response variable outliers but very susceptible to outliers in the predictor space (high leverage points) which may alter the eigen-structure of the predictor matrix. High leverage points that alter the eigen-structure of the predictor matrix by creating or hiding collinearity are referred to as collinearity influential points. In this paper, we suggest generalizing the penalized weighted least absolute deviation to all quantile levels, i.e., to penalized weighted quantile regression using the RIDGE, LASSO, and elastic net penalties as a remedy against collinearity influential points and high leverage points in general. To maintain robustness, we make use of very robust weights based on the computationally intensive high breakdown minimum covariance determinant. Simulations and applications to well-known data sets from the literature show an improvement in variable selection and regularization due to the robust weighting formulation.  相似文献   
4.
利用多项式因式分解的逆变换,结合循环矩阵和切比雪夫多项式的特殊结构,首先研究第三类和第四类切比雪夫多项式的通项公式,并给出第三类、第四类切比雪夫多项式的关于行首加r尾r右循环矩阵和行尾加r首r左循环矩阵的行列式的显式表达式,最后给出算法实施步骤.  相似文献   
5.
Ping Sun 《Discrete Mathematics》2018,341(4):1144-1149
This paper considers the enumeration problem of a generalization of standard Young tableau (SYT) of truncated shape. Let λ?μ|{(i0,j0)} be the SYT of shape λ truncated by μ whose upper left cell is (i0,j0), where λ and μ are partitions of integers. The summation representation of the number of SYT of the truncated shape (n+k+2,(n+2)m+1)?(nm)|{(2,2)} is derived. Consequently, three closed formulas for SYT of hollow shapes are obtained, including the cases of (i). m=n=1, (ii). k=0, and (iii). k=1,m=n. Finally, an open problem is posed.  相似文献   
6.
This paper attempts to prove the D-optimality of the saturated designs X1 and X11 of order 22, already existing in the current literature. The corresponding non-equivalent information matrices M1=(X1)TX1 and M11=(X11)TX11 have the maximum determinant. Within the application of a specific procedure, all symmetric and positive definite matrices M of order 22 with determinant the square of an integer and det(M1) are constructed. This procedure has indicated that there are 26 such non-equivalent matrices M, for 24 of which the non-existence of designs X such that XTX =M is proved. The remaining two matrices M are the information matrices M1 and M11.  相似文献   
7.
In this paper, we give a survey on the Hill-type formula and its applications.Moreover, we generalize the Hill-type formula for linear Hamiltonian systems and Sturm-Liouville systems with any self-adjoint boundary conditions, which include the standard Neumann, Dirichlet and periodic boundary conditions. The Hill-type formula connects the infinite determinant of the Hessian of the action functional with the determinant of matrices which depend on the monodromy matrix and boundary conditions. Further, based on the Hill-type formula, we derive the Krein-type trace formula. As applications, we give nontrivial estimations for the eigenvalue problem and the relative Morse index.  相似文献   
8.
9.
We show that if A is a finite-dimensional associative H-module algebra for an arbitrary Hopf algebra H, then the proof of the analog of Amitsur’s conjecture for H-codimensions of A can be reduced to the case when A is H-simple. (Here we do not require that the Jacobson radical of A is an H-submodule.) As an application, we prove that if A is a finite-dimensional associative H-module algebra where H is a Hopf algebra H over a field of characteristic 0 such that H is constructed by an iterated Ore extension of a finite-dimensional semisimple Hopf algebra by skew-primitive elements (e.g., H is a Taft algebra), then there exists integer PIexpH(A). In order to prove this, we study the structure of algebras simple with respect to an action of an Ore extension.  相似文献   
10.
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