Structural Equation Model

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Money Supply and Inflation in Vietnam: An Approach from Structural Equation Model

Money Supply and Inflation in Vietnam: An Approach from Structural Equation Model

Structural Equation Model is used to analyze a complex causal relationship. This can be considered as an expansion of general linear model which allows to estimate and testify simultaneously a number of regressive equations. Moreover, SEM also helps to estimate simultaneously a number of equations with different dependent variables in a single chain of causal relationships. As far as we have discussed, transmission channels act as a mediation between money supply and its final objectives, therefore SEM completely can be applied in this case to examine the impact of monetary policy on the subsequent factors.
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Evaluation of Critical Success Factors and their InterrelationshipUsing Structural Equation Model

Evaluation of Critical Success Factors and their InterrelationshipUsing Structural Equation Model

ABSTRACT: In the Construction Industry for a project to be successful there are many factors and their inter- relationship which play an important role. The major aim of this study is to reveal those factors and their relationships existing in the industry affecting the Project Success, known as Critical Success Factors (CSF’s). In this study total 40 number of success factors are considered below 7 main categories like Mission and Goals, Managerial skills for project manager, Financial Resources, Pricing Policies, Owner Satisfaction, Owner – Contractor Relationship & Materials related Factors. To discover the interrelationship among the CSF’s Structural Equation Model (SEM) is used. Questionnaire survey was done over different types of projects to identify the common CSF’s. Thus, the interrelationships identified in this paper will make it easier to take better management over CSFs and contribute to a project's success.
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Is workplace democracy associated with wider pro democracy affect? : a structural equation model

Is workplace democracy associated with wider pro democracy affect? : a structural equation model

The present study assumes that people can learn about democracy at work, with positive spillover at the level of the society. The obvious weakness to this argument is the possibility of reversal causality, discussed above. That is, what if people who already feel positively about democracy actively search for jobs that allow them to participate in decision-making? Most researchers would control for this possibility by using instrumental variables in a non-recursive structural equation model design (Wong and Law, 1999), in indeed this was the approach of Budd et al (2017). But the use of instrumental variables in structural equation modelling decreases model parsimony, so they should be avoided if a more parsimonious alternative is available in the dataset. Fortunately, as described above, ESS5 contains an ideal control variable, Initiative (see Table 1). By including Initiative in the model, we can examine the effect of employee participation in decision-making on broader attitudes toward democracy, even whilst taking into account that some employees may have chosen jobs that allow them to participate in decision-making. In accordance with the principle of parsimony (Bollen, 1989), the model is thus linear recursive.
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Analysis of Quality of Life in Cancer Patients by Structural Equation Model

Analysis of Quality of Life in Cancer Patients by Structural Equation Model

Many people have been dead of cancer. The life quality of patients with cancer has aroused great concern from the public and specialists. In this paper, an index system of life quality is proposed to evaluate the quality of life, which includes 6 first-level indexes and 34 second-level indexes. Then, a structural equation model (SEM) based on these in- dexes and relationships among them is constructed for the analysis of quality of life in cancer patients. Furthermore, we offer a definite linear algorithm for the calculation of SEM. This method is more objective and scientific compared with traditional methods, such as descriptive analysis, some simple test methods and so on.
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Workplace Bullying: a Structural Equation Model of Organizational Leverage Points and Outcomes.

Workplace Bullying: a Structural Equation Model of Organizational Leverage Points and Outcomes.

In response to this situation, I conducted a structural equation model analysis on variables that a company might realistically have some ability to influence as well as outcomes related to workplace bullying. Specifically, I surveyed existing workers who had experienced or witnessed bullying, and I examined the relationships between bullying behavior, leadership style, perceived workplace stress, bullying severity and duration, worker control, mental health, job satisfaction, and turnover intentions. I chose not to model constructs that an employer would have no control over, like industry, market share, etc. Finally, I explored how the relationships modeled differ when comparing witnesses of bullying to victims of bullying, bullying by supervisors to bullying by coworkers, bullying by groups to bullying by individuals, and short duration bullying to longer duration bullying.
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Shame for disrespecting evidence: the personal consequences of insufficient respect for structural equation model testing

Shame for disrespecting evidence: the personal consequences of insufficient respect for structural equation model testing

Discussion: The arguments for disregarding structural equation model testing are reviewed and found to be misguided or flawed. The fundamental test-supporting observations are: a) that the null hypothesis of the 2 structural equation model test is not nil, but notable because it contains substantive theory claims and consequences; and b) that the amount of covariance ill fit cannot be trusted to report the seriousness of model misspecifications. All covariance-based fit indices risk failing to expose model problems because the extent of model misspecification does not reliably correspond to the magnitude of covariance ill fit – seriously causally misspecified models can fit, or almost fit. Summary: The only reasonable research response to evidence of non-chance structural equation model failure is to diagnostically investigate the reasons for failure. Unfortunately, many SEM-based theories and measurement scales will require reassessment if we are to clear the backlogged consequences of previous deficient model testing. Fortunately, it will be easier for researchers to respect evidence pointing toward required reassessments, than to suffer manuscript rejection and shame for disrespecting evidence potentially signaling serious model misspecifications.
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Conclusion: Structural equation model shows that the latent variables associated with the work stress of

Conclusion: Structural equation model shows that the latent variables associated with the work stress of

GOF size values are not much different between models before being respected and after being respected. The model is an appropriate model even though the model obtained is not significant. According to Simbolon (2007), the structural equation model obtained can be accepted and has a good fit between theory and data. The insignificant p-value shows the covariance matrix of the model prediction is different from the covariance matrix of data samples, in other words, there are theoretical differences in models with empirical data. According to Spears (2008), the insignificance of the model can be caused by abnormal data usage caused by a sample that is too small, the existence of extremedata and the uneven distribution of data will cause the results of the statistical analysis to be meaningless or biased despite using asymptotic covariance matrix. By referring to this research, the model equations that are fit for predicting nurse work stress in hospital wards are as follows:
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Analysis of Psychological Health and Life Qualities of Internet Addicts Using Structural Equation Model

Analysis of Psychological Health and Life Qualities of Internet Addicts Using Structural Equation Model

As the research go deep, mathematical models are used to describe Internet addiction. Weiser (2001) builds a cognitive-behavior model of pathological Internet ad- diction (PIU). Zhang (2006) use Structural Equation Model (SEM) to analyze the relationship of motives, behaviors of Internet addiction and related social- psychological health. Wen (2008) builds appropriate standardized estimates for moderating effects in Struc- tural Equation Models.

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The construction of college student’s satisfaction model based on structural equation model

The construction of college student’s satisfaction model based on structural equation model

Structural equation modeling , Also known as covariance matrix model. Joreskog put forward the concept model of LISRET, the integration of the factor analysis and path analysis of two mainstream model[4]. As compared with the traditional statistics, with structural equation model to complete the information retained variables. Can deal with the relationship between the direct effect and indirect effect. Therefore, to tackle the same problem. Structural equation model can more accurately reflect the real situation. In recent years, structural equation model because of its special advantages are widely used in education, management, economic and other fields.
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Investigating Green Materials For Construction Of Affordable Building Using Structural Equation Model (SEM)

Investigating Green Materials For Construction Of Affordable Building Using Structural Equation Model (SEM)

The cost building has gone beyond the reach of the low- income group in Nigeria, the problem linked with the provision of housing for the workers at middle and lower class in the society was as a results of high cost of construction materials and the technical knowhow[1],[2],[3],[4]. However, the re- introduction of Green materials will mitigate this problem to some extent; these materials are eco-friendly and readily available within the environment at a moderate cost when compared with the conventional materials. [5],[6],[7]confirms earth bricks, bamboo, improve concrete panel and timber as excellent and promising materials for low-cost building construction. Furthermore, integration of green materials into building construction projects will helps in decreasing the environmental effects associated to the cost of transportation, processing, manufacture, fabrication, installation, as well as promoting recycle, reuse for construction works [8]. Therefore, this study assesses the economic viability of green materials using the structural equation model (SEM) toward the provision of an affordable building to the lower class citizen in the developing countries.
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A structural equation model for imaging genetics using spatial transcriptomics

A structural equation model for imaging genetics using spatial transcriptomics

The interplay between genetic variation, brain anatomy, and disease symptoms is complex. We use a structural equation model with latent variables [18] to model these relationships. We pose that the genetic variation is exogenous; in other words, the genetic variation in a study population is not caused by disease or brain anat- omy. This variation does have an effect on the brain. For example, in Alzheimer’s disease, genetic variants may influence the immune response and amyloid β concentra- tions in the brain, which may in turn lead to shrinkage in several brain areas [22]. Large-scale imaging initiatives, such as ADNI, offer a possibility to study this shrinkage of brain regions. This can be estimated from MRI data of diseased individuals and controls, and expressed in corti- cal thickness and subcortical volume measurements.
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Evaluation of Social Risk Using Structural Equation Model

Evaluation of Social Risk Using Structural Equation Model

A quantitative method to evaluate social risk using structural equation model (SEM) is developed. Evaluation of social risk is the essential step in early warning of social risk. On the basic of the society stability, a scientific and applicable index system of social risk is put forward, which includes 6 first-level indexes and 40 second-level indexes. Based on these indexes and relationships among them, a structural equation model is introduced, and an improved partial least square (PLS) algorithm by finding the best iterative initial value is proposed.
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Measuring Job Satisfaction Among Lecturers In Public University Using Structural Equation Model

Measuring Job Satisfaction Among Lecturers In Public University Using Structural Equation Model

The two main components of SEM are the path model and the measurement model. The path model or path analysis quantifies specific cause-and-effect relationships between observed variables (Bollen, 1989; Jöreskog, 1993). The measurement model quantifies linkages between (i) hypothetical constructs that might be known but unobservable components and (ii) observed variables that represent a specific hypothetical construct in the form of a linear combination. Structural equation model or SEM was developed as a unifying and flexible mathematical framework to specify the computer application (Byrne, 2001; Blunch, 2013). Amos (Analysis of moment structure) integrates an easy-to-use graphical interface with an advanced computing engine for this type of analysis. Amos provides very clear and easy representation of path diagrams in SEM models for students and fellow researchers. The numeric methods implemented in Amos are among the most effective and reliable available (Arbuckle, 2012). Structural Equation Modeling (SEM) is an alternative method for testing our understanding of complex ecological processes. SEM is a collection of procedures that tests hypothesized relationships among observed variables (Grace, 2008; Schumacker and
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Structural equation model testing and the quality of natural killer cell activity measurements

Structural equation model testing and the quality of natural killer cell activity measurements

practical point of view"[1]. One of us (Hayduk) was engaged in a SEMNET [2] discussion of model fit testing, and objected to the close-yet-failing structural equation model being described as adequate. We re-examined the relevant measurement procedures and subsequently located a cleanly fitting model which provided evidence of important systematic effects coordinated with the effec- tor to target ratios used during the measurement of natu- ral killer (NK) cell activity. This article summarises the Browne et al. [1] data, discusses the clean-fitting model, and investigates alternative models in an attempt to better characterise the factor that produces the progressive meas- urement interference.
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Relationships between the Determinants of Sustainable Performance and Employee Motivation: A Structural Equation Model

Relationships between the Determinants of Sustainable Performance and Employee Motivation: A Structural Equation Model

In the present work, the estimation of the models was carried out using the maximum likelihood method, while the chi-square test was used for the evalua- tion of the goodness of adaptation, which always ends up showing sensitivity to the sample size, orienting, for this reason and very often, towards the adoption and consideration of alternative indices. In fact, consistently with the arguments of Hu and Bentler [49], they were used alternatively: the RMR (Root Mean Re- sidual), the CFI (Comparative Fit Index), the IFI (incremental Fit Index) and the RMSEA (Root mean square error of approximation). In order to verify the hy- poteses proposed and apply the maximum likelihood method, Lisrel was used. Lisrel is a software able to implement a model of structural equations.
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A structural equation model looking at student’s participatory behavior and their success in Calculus I

A structural equation model looking at student’s participatory behavior and their success in Calculus I

Finally, when looking at the relationships between the exogenous and endogenous variables, we note that many theoretically supported effects were not found. In our model, we found no direct or indirect effects from homework to confidence, while Hutchison et al. (2006) found that first year engineering students “cited their ability to complete assignments as influencing their effi- cacy beliefs” (p. 43). Additionally, we found no effects (direct or indirect) between help-seeking behavior and our operationalization of mindset, even though seeking help from others is taken to be evidence of a resilient mindset (Yeager and Dweck 2012). However, this may be due to the questionably problematic nature of the MindSet variable in our model. Carefully designed studies would be needed to further investigate these relationships. Also, as previously mentioned, Participation had no effect on any dimension of success, which is counter to previous findings on this same data set (Keller et al. 2016; Rasmussen and Ellis 2013). A possible explanation to this might be found in the modification indices which suggested that the model fit might be improved if item 34b (visiting instructor’s office hours) was an indicator for the latent construct Participation. While it was our intention for Participation to measure the frequency and quality of in-class contributions on the part of the student, this modification suggests that perhaps this collection of items is, in fact, measuring the willingness or ability of the students to interact with the instructor—something that is as much a commentary on the instructor’s demeanor and pedagogical style as it is on the inclination of the student to be active and engaged in the classroom. This suggests that future research should look at how success is affected when both student and instructor characteristics are considered simultaneously and the mediating effects therein.
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A Structural Equation Model for Measuring the Impact of Human

A Structural Equation Model for Measuring the Impact of Human

employee retention, and organizational loyalty plays a mediation role in human resource 305. management and employee retention[r]

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A Structural Equation Model of HIV-related Symptoms, Depressive Symptoms, and Medication Adherence

A Structural Equation Model of HIV-related Symptoms, Depressive Symptoms, and Medication Adherence

Findings from this study should be considered within its limitations. Participants were a convenience sample of volunteers from outpatient HIV treatment clinics and thus findings may not be generalizable to all PLWH. The cross-sectional nature of the study analysis prevents causal inferences about the relationships among variables that we observed. Other potentially important variables that may affect medication adherence such as health beliefs, HIV stigma, and social support were not measured in the present study and may be important to consider in future studies. Utilization of more robust measures for variables of interest could have resulted in more promising results. Specifically, our use of the ACTG depression scale may serve as one of the limitations for the study. Although seven items of the ACTG depression scale were drawn from the widely used CES-D, the relation between the ACTG depression items and the CES-D may not be comparable because the response scale for ACTG scale is different from the CES-D scale. Due to the nature of secondary data analysis, we were unable to utilize a more robust measure of depression. Limitations inherent with self-report measures may also have influenced our results. Finally, the relationship between symptoms and depression may not simply be a unidirectional association but may be a bidirectional association. It may be that general physical symptoms related to HIV infection exacerbate depressive symptoms or vice versa, creating a vicious cycle. The sample size was not sufficient to conduct a more complicated statistical model to test bidirectional relationships between our variables of interest.
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DirectLiNGAM: A Direct Method for Learning a Linear Non-Gaussian Structural Equation Model

DirectLiNGAM: A Direct Method for Learning a Linear Non-Gaussian Structural Equation Model

Structural equation models (SEM) (Bollen, 1989) and Bayesian networks (BN) (Pearl, 2000; Spirtes et al., 1993) are widely applied to analyze causal relationships in many empirical studies. A linear acyclic model that is a special case of SEM and BN is typically used to analyze causal effects between continuous variables. Estimation of the model commonly uses only the covariance structure of the data and in most cases cannot identify the full structure, that is, a causal ordering and connection strengths, of the model with no prior knowledge on the structure (Pearl, 2000; Spirtes et al., 1993).
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Prediction of type A behaviour: A structural equation model

Prediction of type A behaviour: A structural equation model

Although research concerning the Type A concept has decreased in the last decade, this does not mean that all relationships have already been answered. It is for this reason that this study investigated the possible cognitive organisational factors that could cause Type A behaviour (as depicted in Price’s model given in Figure 1). The cognitive organisational factors under investigation were the locus of control, career orientation, self-concept and entrepreneurial attitude of individuals. The element of control seems to be an important characteristic of the Type A behaviour pattern (Benight & Kinicki, 1988; Clark & Miller, 1991; Glass, Snyder & Hollis, 1974). It does, in fact, play an important role in emotional reactions that lead to tension or anxiety (Glass et al., 1974). Glass (1977) is of the opinion that a Type A behavioural style is activated when an individual’s sense of control is threatened. Clark and Miller (1991) report that a desire for control potentially gives rise to anger, which is a component of the more ‘toxic’ Type A behaviour in terms of the development of coronary-artery disease. Many studies indicate generally weak associations between Type A behaviour and locus of control (Begley, 1995; Feather & Volkmer, 1988; Furnham, 1983; Glass, 1977; Gomez, 1997; Morrison, 1997; Norden, 1995; Spector & O’Connel, 1994; Wolf, Hunter, Webber & Berenson, 1981). Kirkcaldy et al. (2002) demonstrate that an external locus of control in combination with Type A personality characteristics point towards significantly lower work satisfaction in a sample of 332 German managers. Certain career orientations, as identified by the career anchors of Schein (1978), seem to be a further potential construct related to Type A behaviour. Studies by Burke (1983, 1985) identify a low but significant positive correlation between Type A behaviour (measured by JAS scores) and the career orientations (in terms of Schein, 1978) of self-investors and careerists and a significant negative correlation Type A behaviour and the career orientations of artisans (Jenkins, Zyzanski & Rosenman, 1979).
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