387 research outputs found

    Factors Impacting University Majoring in Vocal Music Students’ Behavioral Intention to Chaoxing Learning Platform In Changsha, Hunan, China

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    Purpose: The purpose of this study was to determine students’ behavioral intention to Chaoxing learning platform. The study was conducted in public primary university in Changsha, Hunan Province, China, with majoring vocal students who had at least one year of experience using this technology. Research design, data and methodology: This is a quantitative study, which uses survey to collect sample data through a set of questionnaires to explore the factors influencing the Behavioral Intention of using Chaoxing learning platform for vocal music majors in university. The questionnaire is made by online questionnaire of Kingsoft Form with 500 sample size. The content validity method of Item Objective Congruence (IOC) Index was used, resulting all measuring items reserved by three experts. Pilot testing of 30 participants was approved under Cronbach’s Alpha reliability test at a score of 0.7 or over. Confirmatory Factor Analysis (CFA) and Structural Equation Model (SEM) were performed for data analysis, including goodness of model fits, validity, and reliability testing. Results: The results show Perceived Enjoyment, Self-Efficacy, Teacher Support, Perceived Ease, Perceived Usefulness, Perceived Ease of Use and Attitude all support the model. Conclusions: This study has a relevant role in promoting the service of Chaoxing platform and the improvement of related technologies

    Scalable iterative data-adaptive RKHS regularization

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    We present iDARR, a scalable iterative Data-Adaptive RKHS Regularization method, for solving ill-posed linear inverse problems. The method searches for solutions in subspaces where the true solution can be identified, with the data-adaptive RKHS penalizing the spaces of small singular values. At the core of the method is a new generalized Golub-Kahan bidiagonalization procedure that recursively constructs orthonormal bases for a sequence of RKHS-restricted Krylov subspaces. The method is scalable with a complexity of O(kmn)O(kmn) for mm-by-nn matrices with kk denoting the iteration numbers. Numerical tests on the Fredholm integral equation and 2D image deblurring show that it outperforms the widely used L2L^2 and l2l^2 norms, producing stable accurate solutions consistently converging when the noise level decays

    Fully discrete semi-Lagrangian methods for advection of differential forms

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    We study the discretization of linear transient transport problems for differential forms on bounded domains. The focus is on unconditionally stable semi-Lagrangian methods that employ finite element approximation on fixed meshes combined with tracking of the flow map. We derive these methods as finite element Galerkin approach to discrete material derivatives and discuss further approximations leading to fully discrete schemes. We establish comprehensive a priori error estimates, in particular a new asymptotic estimate of order O(hr+1τ−12)O(h^{r+1}\tau^{-\frac{1}{2}}) for the L 2-error of semi-Lagrangian schemes with exact L 2-projection. Here, h is the spatial meshwidth, τ denotes the timestep, and r is the (full) polynomial degree of the piecewise polynomial discrete differential forms used as trial functions. Yet, numerical experiments hint that the estimates may still be sub-optimal for spatial discretization with lowest order discrete differential form
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