3.2. Inferential Statistical Analyses
The research findings reveal a complex interplay among the variables, with significant correlations identified between the scales and subscales. Understanding these relationships is crucial for fostering innovation and enhancing performance in the academic careers of young researchers.
H1: Positive Relationship Between Job Satisfaction and Research Performance.
H01: No Positive Relationship Between Job Satisfaction and Research Performance.
The first research hypothesis explores the correlation between job satisfaction and research performance, suggesting that researchers with higher job satisfaction tend to achieve better research outcomes. This unidirectional hypothesis aimed to assess how satisfaction, particularly its subscales—working conditions (WC), research and researcher evaluation (RE), and career development (CD)—influences performance, thereby clarifying the direction of the association between these variables.
In this study, the two variables of the research model were analyzed simultaneously using bivariate statistics. Key indicators in this analysis included association measures that indicate the degree of covariance between professional satisfaction and research performance. Given the potential for these values to covary, a correlational analysis (detailed in
Table 3) was conducted to test this hypothesis.
This analysis assessed the correlation coefficient between the independent variable (Satisfaction) and the dependent variable (Performance), reflecting the extent of concurrent variation between them.
The Pearson correlation coefficient (r) for the aforementioned unidirectional hypothesis measures the degree of correspondence or linear relationship between the two variables analyzed. In this case, r = 0.385 and p < 0.001 indicate a statistically significant correlation. The numerical index suggests a moderate to strong correlation, attributed to the high level of significance (p < 0.001).
To determine the direction and nature of the relationship between the variables (thereby confirming the strength of the correlation), simple linear regression was employed.
Table 4.
Regression Analysis Results Regarding the Effect of Satisfaction Variable on Academic Performance (N=96).
Table 4.
Regression Analysis Results Regarding the Effect of Satisfaction Variable on Academic Performance (N=96).
Models |
R |
R Square |
Adjusted R Square |
Std. Error of the Estimate |
Change Statistics |
R Square Change |
F Change |
df1 |
df2 |
Sig. F Change |
1 |
0.385 |
0.148 |
0.148 |
0.76804 |
0.148 |
79.935 |
1 |
459 |
0.000 |
The analysis of the regression coefficients indicates that the prediction is based on the recorded values, and the coefficient of determination R² reflects the proportion of variability in the dependent variable explained by the regression model. In this instance, R² = 0.148, implying that the regression model accounts for 14.8% of the variability in research performance. The correlation coefficient
r is 0.385, which suggests a moderate positive relationship between job satisfaction and research performance. This means that 14.8% of the variability in performance can be attributed to changes in job satisfaction levels. Furthermore, the unstandardized coefficient (
Table 5), or the slope of the regression line, is b = 0.407. This coefficient indicates that for each one-unit increase in job satisfaction, there is an estimated 0.407-unit increase in research performance.
The standardized regression coefficient (β=0.385) is comparable to the Pearson correlation coefficient between job satisfaction and research performance, indicating a significant relationship with a p-value of less than 0.001. It is important to note that the regression analysis was conducted on a sample of researchers rather than the entire population, which introduces the potential for variation between the sample regression coefficient and the population parameter. Therefore, a confidence interval was calculated to provide an estimate of where the true population slope might lie. In this study, the confidence interval for the unstandardized coefficient ranges from 2.509 to 3.437, suggesting a high probability that the actual coefficient for the population falls within this range. Additionally, the analysis of variance (ANOVA) results in
Table 6 provide a comparative evaluation of the three predictors, shedding light on their relative contributions to the model.
The ANOVA table provides the results of the variance analysis for the three predictors in relation to research performance, effectively testing the regression model using the F-test statistic. The data shows that the F-value is substantial, with a corresponding p-value significantly lower than 0.000, indicating a meaningful linear relationship between the examined variables. The regression coefficients from the estimated model facilitate the formulation of the regression equation:
This equation implies that for each one-unit increase in job satisfaction (X) on a scale of 1 to 6, the research performance score (Y) increases by 190.624 points. Consequently, our research hypothesis is supported, demonstrating a direct and positive influence of job satisfaction on research performance among the sampled researchers. The results show a statistically significant positive association between job satisfaction and research performance among the 96 researchers studied. Those who are satisfied with their working conditions, the process of research evaluation, and career development support tend to achieve higher performance outcomes. Thus, we reject the null hypothesis that posited no positive relationship between job satisfaction and research performance.
In examining the second hypothesis (H2), we aimed to determine whether professional commitment acts as a predictor of research performance, positing that researchers with a higher level of professional commitment are more likely to demonstrate superior performance in their research activities. The null hypothesis (H02) proposed that there is no significant relationship between professional commitment and research performance. The evaluation of professional commitment, measured using nine items adapted from the Utrecht scale [
8], considered its impact on researchers' success and research outcomes. Initial analysis of this relationship was conducted through correlation analysis, as shown in
Table 7.
The Pearson correlation coefficient for the relationship between professional commitment and research performance is r = 0.492, indicating a medium-strength positive correlation that is statistically significant at the 99% confidence level. This suggests that higher levels of professional commitment among researchers are associated with proportionally higher levels of research performance. To further investigate the direction and nature of this relationship, a simple linear regression analysis was conducted. This regression analysis enables us to model and predict the variable of research performance based on the level of professional commitment. The analysis, as outlined in
Table 8, allows for statistical inference, providing estimates for the dependent variable (research performance) when the independent variable (professional commitment) is specified. This approach underscores the potential for professional commitment to serve as a predictive factor for research success, validating the hypothesis that increased commitment is likely to lead to improved research outcomes.
The analysis of the regression coefficients suggests that the prediction is based on the observed data. The coefficient of determination R² is identified as 0.242, indicating that approximately 24% of the variability in research performance can be explained by professional commitment. This value, being less than 1, indicates that while the regression model significantly explains a portion of the relationship between the variables, it does not account for all of the variance, implying there are other factors at play. Specifically, in this study examining the association between commitment and research performance, the Pearson correlation coefficient was found to be r = 0.492, and R² = 0.242, indicating a medium-strength positive correlation where 24% of the variability in research performance is attributable to variability in professional commitment. It is important to note that this percentage pertains to the variance in performance measured through a qualitative Likert scale (1-6) and does not include the variance derived from open-ended questions with numerical responses. Furthermore, the unstandardized regression coefficient b = 0.471 suggests that for each unit increase in professional commitment, there is an estimated increase of 0.471 units in research performance, according to the regression model presented in
Table 9.
The standardized regression coefficient β = 0.492 mirrors the Pearson correlation coefficient between commitment and performance, indicating a statistically significant relationship with a significance level of
p < 0.01. Additionally, the confidence interval for the unstandardized coefficient ranges between 22.49% and 30.44%, which suggests a high probability that the population's unstandardized coefficient values will fall within this interval, further supporting the robustness of the relationship between professional commitment and research performance in the studied sample. Regarding the values of the correlation and determination coefficients, the ANOVA results (
Table 10) illustrate the analysis of variance for business excellence as influenced by research performance and professional commitment. The ANOVA table presents the outcome of the F-test statistic used to test the significance of the regression model. The results indicate a high F-value, coupled with a significance (Sig.) value less than 0.01, demonstrating that the linear relationship between research performance and professional commitment is statistically significant. This small significance value confirms that there is a substantial probability that the observed relationship in the sample also exists in the population. The large F coefficient further substantiates the strength and relevance of the model, suggesting that the variance explained by the regression is unlikely due to chance.
Testing the parameters of the regression model using the t-test, combined with a confidence level indicating significance (Sig. less than 0.01), demonstrates that the regression coefficient β (the slope of the regression line) reflects a significant relationship between the two variables. This finding allows us to assert that for each unit increase in leadership performance (X) on a scale from 1 to 5, the business excellence score (Y) increases by 190.624 points.
Consequently, the regression coefficients of the estimated model enable us to formulate the regression equation. This implies that a more meticulous, inspired, and enthusiastic approach by a researcher towards their work is associated with a higher likelihood of achieving superior research outcomes. Therefore, we can conclude that the research hypothesis is supported by the data, leading to the rejection of the null hypothesis previously stated.
Hypothesis 3 posits that professional commitment mediates the relationship between job satisfaction and research performance, denoted as:
H3: Professional commitment mediates the relationship between job satisfaction and research performance.
H03: Professional commitment does not mediate the relationship between job satisfaction and research performance.
The hypothesis suggests that the influence of job satisfaction on research performance is contingent upon the level of professional commitment, as conceptualized in the following mediation model:
IV (Job Satisfaction) -> MV (Commitment) -> DV (Performance)
To evaluate the extent to which professional commitment serves as a mediating factor, thereby adding predictive value to the relationship between job satisfaction and research performance, a multiple regression analysis was employed (refer to
Table 11). Hierarchical regression was utilized to control for the effects of both commitment and satisfaction on the research performance of early-career researchers.
This methodological approach not only isolates and identifies the specific influence of these factors on performance but also provides predictive insights, allowing us to estimate the mediation effect within the theoretical framework using previously established predictors.
In this context, hierarchical regression analysis allows for a clear understanding of how job satisfaction impacts research performance indirectly through professional commitment.
The stepwise introduction of variables helps in isolating the unique contribution of professional commitment as a mediator, thereby elucidating its role in enhancing the explanatory power of the model. This dual nature of the research, combining explanatory and predictive elements, underscores the nuanced interplay between job satisfaction, commitment, and performance, and highlights the importance of fostering professional commitment to achieve sustainable academic excellence.
The multiple regression analysis reveals that the prediction model is grounded on the empirical values obtained, thereby allowing for the identification of the coefficient of determination R², which quantifies the proportion of variability explained by the predictor variables. In this study, R² = 0.248 which, although less than 1, indicates that the regression model accounts for a substantial portion of the relationship between the variables under investigation. Specifically, the correlation coefficient r = 0.498 and R² = 0.248 suggest that the two predictor variables collectively explain approximately 24.8% of the variance in research performance, as detailed in
Table 12.
While this reflects a statistically significant contribution of the predictors, it also implies that these variables do not substantially increase the explained variance beyond what was observed in previous analyses.
This indicates that while job satisfaction and professional commitment are meaningful predictors of research performance, their combined predictive power does not markedly surpass the variance explained by either variable alone in earlier models. This outcome underscores the nuanced role of each predictor in explaining research performance and suggests the presence of other factors that may also significantly contribute to the variance in performance outcomes.
The ANOVA table provides a detailed analysis of variance for the two predictor variables—job satisfaction and professional commitment—under the influence of research performance. This involves testing the regression model through the F-test statistic. The analysis reveals that the F statistic is considerably high, with an associated significance level (Sig.) of 0.000. This low p-value indicates a statistically significant linear relationship between the predictors and research performance.
Furthermore, the regression coefficient (
Table 13) for the mediating variable, professional commitment, is significantly different from zero, which suggests that professional commitment mediates the relationship between job satisfaction and research performance.
To investigate the distinct contributions of job satisfaction and professional commitment to research performance, we conducted an analysis to determine which predictor variable adds more explanatory value (sub-hypothesis H3.1).
Specifically, the aim was to identify the predictor that contributes unique variance to the relationship between job satisfaction, professional commitment, and research performance, and to assess whether professional commitment serves as a mediator between the other two variables.
In this stepwise regression analysis, potential predictors of research performance were entered into the model in blocks (see
Table 14).
Initially, professional commitment was introduced as the first block. Subsequently, job satisfaction and research performance were included in the second block. This approach allowed for the isolation of the effects of each predictor and the assessment of their relative contributions to the model.
The final regression model incorporated multiple significant values identified in the earlier stages of this research, enabling a robust analysis of the unique contributions of each predictor to research performance. This layered approach highlights the extent to which professional commitment adds explanatory power beyond that provided by job satisfaction alone, thus testing the sub-hypothesis H3.1 and shedding light on the mediating role of professional commitment in this context.
Your analysis suggests that commitment and satisfaction both significantly contribute to predicting research performance. Here's a breakdown of the findings: R² Values: For the first predictor block, the R² values are 0.242 and 0.148, indicating that commitment explains 24% of the variance in academic performance, while satisfaction explains 14%; Adjusted R²: The adjusted R² for the second block is 0.390, meaning that together, commitment and satisfaction account for 39% of the variance in academic success; ΔR²: The ΔR² value is 0.94%, indicating the additional contribution of commitment over satisfaction in predicting academic performance. Both predictors combined explain 39% of the performance variance.
In conclusion, while both commitment and satisfaction significantly contribute to predicting research performance, controlling for the influence of these factors reveals that commitment provides additional explanatory power for the performance levels of young researchers. It acts as a moderator in the variance of performance outcomes related to research activities. This finding underscores the pivotal role of professional commitment, not only in directly influencing performance but also in enhancing the impact of job satisfaction on research success.