The quantitative, predictive correlation research design was used for the study. The quantitative approach used predictive correlational statistics to describe and measure the degree of association between two or more variables [8]. The study's independent variables relating to the research topic of factors influencing cloud computing adoption in zero-trust environments were from the TAM and TOE models: relative advantage, complexity, compatibility, organizational competency, top management support, training and education, trading partner support, competitive pressure, perceived ease of use, and perceived usefulness. The dependent variables were cloud adoption intention, perceived ease of use, and perceived usefulness. Research questions were investigated using a predictive correlational research design to examine the relationships between the variables as presented. Hypotheses were developed, and a logical system was used to test the hypotheses. A deductive approach was used to test null and alternate hypotheses.
6.1 Data Collection Strategy
Pollfish, a third-party survey service, was used for the data collection using a survey questionnaire measurement tool [54]. Target respondents were filtered by demographic, career, age, and gender, as well as the requirement of survey screening questions. A priori sample size calculation determined the minimum sample size necessary to answer the study's research questions. The G*Power sample size application was used to determine the sample size to ensure an adequate sample for the research. The output consisted of input parameters that included effect size (f2 = 0.15), error probability (0.05), power (0.95), 11 predictors, and a minimum of N = 178 respondents for the data analysis collection. The data collection criteria consisted of IT professionals with experience in cloud services and zero-trust security. All the respondents (N = 178) lived in the continental United States and worked as IT professionals in government and public administration organizations. The survey included males and females aged 25 years and over. Respondents participated by rating each survey question to generate data for statistical analysis. The measurement instrument used a 5-point Likert scale rating (1 = strongly disagree, 2 = disagree, 3 = neutral, 4 = agree, 5 = strongly agree). It evaluated the relationships between the variables described in Table 1 to draw inferences on the factors driving cloud computing adoption in zero-trust environments.
Table 1. Construct Descriptions
Construct
|
Variable type
|
Level of measurement
|
Relative advantage
|
Independent
|
Ordinal
|
Compatibility
|
Independent
|
Ordinal
|
Complexity
|
Independent
|
Ordinal
|
Organizational competency
|
Independent
|
Ordinal
|
Training & education
|
Independent
|
Ordinal
|
Top management support
|
Independent
|
Ordinal
|
Competitive pressure
|
Independent
|
Ordinal
|
Trading partner support
|
Independent
|
Ordinal
|
Perceived ease of use
|
Dependent
|
Ordinal
|
Perceived usefulness
|
Dependent
|
Ordinal
|
Cloud adoption intention
|
Dependent
|
Ordinal
|
6.2 Data Analysis Strategy
The analysis collected sample data to compute statistics that estimate parameters such as variances or causal effects to define the populations [55]. The JASP SPSS software was used to perform bivariate statistics using t-tests, ANOVA, and correlation. It predicted numerical outcomes using linear and logistic regression and identified groups with cluster analysis, factor analysis, and discriminant scaling [56]. The data analysis generated from the quantitative research uncovered behaviors and trends. It did not provide insight into why respondents think, feel, or act in specific ways. It highlighted trends across data sets or study groups, not the motivation behind observed behaviors [57]. The data analysis focused on understanding the data's relationships and connection to the research questions' context. It involved multiple iterative processes that use statistical tests to interpret data [58]. Correlation and regression were used for the statistical analysis. Correlation measures the linear relationship between variables and describes the relationship's strength and direction of the two variables. Regression helps to understand the predictive power of the independent variables affecting the dependent variables if relationships exist. It illustrates the extent of change in the dependent variable's value causing the changes in the independent variables' value. The regression seeks to predict an outcome from several predictors [56].
6.3 Descriptive Statistics
The descriptive statistics summarize the research data points' trends, behaviors, and patterns. Numbers and figures illustrate the summarization of the respondents' collected data set values, such as the mean, median, mode, standard deviation, range, and skew [59]. Of the 178 participants, 100 were men, and 78 were women. Based on participants' age groups, the highest percentage of participants were aged 35 to 44 (39.88%), followed by participants aged 26 to 34 (26.40%), 45 to 54 (21.35%), and > 54 (12.36%). Participants described their level of education as postgraduate (37.64%), university (35.39%), high school (15.17%), vocational-technical college (11.24%), and middle school (0.07%). Table 2 presents the descriptive means, standard error of means, and standard deviations for the study's constructs. Cloud adoption intention had the highest mean score (4.08), while complexity had the lowest (3.46). Standard deviation scores ranged from 0.54 for relative advantage to 0.74 for competitive pressure. A Cronbach's alpha analysis was performed to measure the reliability of the survey questions. Table 3 presents the Cronbach's alpha reliability coefficients. The values for the constructs were well above 0.70, indicating the survey's reliability use for the study.
Table 2. Descriptive Statistics of Independent and Dependent Variables
Variable
|
M
|
SE
|
SD
|
Relative advantage
|
3.715
|
0.040
|
0.538
|
Compatibility
|
3.740
|
0.043
|
0.569
|
Complexity
|
3.456
|
0.049
|
0.659
|
Organizational competency
|
3.704
|
0.053
|
0.705
|
Top management support
|
3.746
|
0.052
|
0.697
|
Training and education
|
3.805
|
0.054
|
0.723
|
Trading partner support
|
3.900
|
0.047
|
0.632
|
Competitive pressure
|
3.789
|
0.055
|
0.740
|
Perceived ease of use
|
3.983
|
0.054
|
0.716
|
Perceived usefulness
|
3.885
|
0.044
|
0.582
|
Cloud adoption intention
|
4.084
|
0.054
|
0.724
|
Note. N = 178. The variables minimum (2.0) and maximum (5.0). The information reflects the constructs' mean and standard deviation of the research dependent and independent variables.
Table 3. Cronbach's Alpha Variable Value
Variable
|
Cronbach's α
|
Relative advantage
|
0.909
|
Compatibility
|
0.897
|
Complexity
|
0.919
|
Organizational competency
|
0.900
|
Top management support
|
0.902
|
Training and education
|
0.904
|
Trading partner support
|
0.903
|
Competitive Pressure
|
0.907
|
Perceived ease of use
|
0.903
|
Perceived usefulness
|
0.900
|
Cloud adoption intention
|
0.907
|
6.4 Regression Analysis
Multiple linear regression was determined to be the effective method for evaluating correlations between the dependent and independent variables. Three regression models were used to answer the study's research questions. Assumptions for each model were tested and evaluated separately before the model outputs were used to determine the hypothesis testing results. The regression models required data to be checked for normality, homoscedasticity, multicollinearity, linearity, and independence of errors [60]. The analysis used JASP, a Statistical Package for the Social Sciences (SPPS) software.
The normality assumptions for the models were evaluated using Q-Q plots for each construct. The standardized residuals were closely aligned with the regression line, indicating that normality was not violated. The homoscedasticity test, which assumed that the variance of the dependent variable was equal across different independent variable values, was also verified. At each point, the residual variation was similar across the models. Figs. 2 - 4 show a balanced random distribution of residuals around the baseline, indicating that the homoscedasticity assumption was not violated.
The linearity assumption determines whether the dependent variable is linearly related to the independent variables. Pearson's correlation coefficient was used to test the assumption, and the acceptable values range from -1 to 1. The associated correlation levels between the dependent and independent variables were classified as weak to strong. An R-value range between 0.1 to 0.3 would indicate a weak correlation. The correlation is moderate if the R-value is 0.3 to 0.5. Any R-value greater than 0.5 is considered a strong correlation. Table 4 presents the linear relationships between the dependent and independent variables.
Table 4. Pearson Correlation Summary Between the DV and IV
Variable Relationship
|
Pearson's r
|
Correlation
|
Trading partner support -> cloud adoption intention
|
0.557
|
Strong positive relationship
|
Competitive pressure -> cloud adoption intention
|
0.403
|
Moderate positive relationship
|
Perceived ease of use -> cloud adoption intention
|
0.619
|
Strong positive relationship
|
Perceived usefulness -> cloud adoption intention
|
0.625
|
Strong positive relationship
|
Relative advantage -> perceived ease of use
|
0.372
|
Weak positive relationship
|
Compatibility -> perceived ease of use
|
0.610
|
Strong positive relationship
|
Complexity -> perceived ease of use
|
0.161
|
Weak positive relationship
|
Top management support -> perceived ease of use
|
0.541
|
Strong positive relationship
|
Training and education -> perceived ease of use
|
0.534
|
Strong positive relationship
|
Relative Advantage -> perceived usefulness
|
0.486
|
Moderate positive relationship
|
Compatibility -> perceived usefulness
|
0.695
|
Strong positive relationship
|
Complexity -> perceived usefulness
|
0.265
|
Weak positive relationship
|
Organizational competency -> perceived usefulness
|
0.594
|
Strong positive relationship
|
Top management support -> perceived usefulness
|
0.579
|
Strong positive relationship
|
Training and education -> perceived usefulness
|
0.566
|
Strong positive relationship
|
Perceived ease of use -> perceived usefulness
|
0.623
|
Strong positive relationship
|
Note. The correlation association between the dependent and independent variables for the multicollinearity analysis.
The multicollinearity assumption addresses high correlations between two or more independent variables that could adversely affect the use of a multiple regression model. The existence of multicollinearity could cause misleading results when determining the influence of the independent variables. Variance inflation factors (VIF) were used to test the multicollinearity assumption. Tables 5-7 present the VIF values of the multicollinearity assumption test for the models. The VIF values were not >5, indicating multicollinearity was not violated.
Table 5. VIF Values for Model 1
Variable
|
VIF Value
|
Relative advantage
|
1.790
|
Compatibility
|
2.675
|
Complexity
|
1.376
|
Top management support
|
1.911
|
Training and education
|
1.746
|
Table 6. VIF Values for Model 2
Variable
|
VIF Value
|
Relative advantage
|
1.801
|
Compatibility
|
3.153
|
Complexity
|
1.438
|
Organizational competency
|
2.501
|
Top management support
|
2.182
|
Training and education
|
1.919
|
Perceived ease of use
|
1.835
|
Table 7. VIF Values for Model 3
Variable
|
VIF Value
|
Trading partner support
|
2.061
|
Perceived ease of use
|
1.825
|
Competitive pressure
|
1.579
|
Perceived usefulness
|
2.357
|
The Durbin-Watson test evaluates the autocorrelation in the regression models' residuals to test for independence of errors. The test produces a statistic value ranging from 0 to 4. Any value that is close to 2 indicates a low autocorrelation. A value close to 0 or 4 indicates positive or negative high autocorrelation. A value equal to 2 indicates no autocorrelation. The Durbin-Watson values for Model 1 = 2.201, Model 2 = 2.068, and Model 3 = 2.199 indicate that all models' independent error assumptions were met.
Regression Model 1, Table 8, summarizes the independent variables impacting the dependent variable's perceived ease of use. R2 is the coefficient of determination that measures the dependent variable's proportion of variance explained by the independent variables. The adjusted R2 value indicates that the independent variables predicted 43.5% of the perceived ease of use variance.
Table 8. Model 1 Summary
Model
|
R
|
R²
|
Adjusted R²
|
H₁
|
0.671
|
0.451
|
0.435
|
Note. Predictors: relative advantage, compatibility, complexity, top management, training and education. Dependent variable: perceived ease of use.
The analysis of variance (ANOVA) determines the model's statistical significance. Table 9 presents the results of the ANOVA test showing the F statistic to be very significant, with a p-value of < 0.001, indicating that the model significantly predicted the independent variables influencing the dependent variable's perceived ease of use, F(5, 172) = 28.246, p < .001.
Table 9. Model 1 ANOVA Test
Note. The intercept model is omitted, as no meaningful information can be shown. Predictors: relative advantage, compatibility, complexity, top management, training and education. Dependent variable: perceived ease of use.
The regression coefficients in Table 10 present the measurement of each independent variable testing the hypotheses of Model 1's research questions (R1 – R5).
Table 10. Model 1 Regression Coefficients
|
|
Unstandardized
Coefficients
|
|
Standardized
Coefficients
|
|
|
Model
|
|
B
|
Standard Error
|
Beta
|
t
|
p
|
H₀
|
(Intercept)
|
3.983
|
0.054
|
|
74.226
|
<0.001
|
H₁
|
(Intercept)
|
0.942
|
0.322
|
|
2.926
|
0.004
|
|
Relative Advantage
|
0.072
|
0.101
|
0.054
|
0.718
|
0.474
|
|
Compatibility
|
0.473
|
0.116
|
0.376
|
4.068
|
<0.001
|
|
Complexity
|
-0.174
|
0.072
|
-0.161
|
-2.422
|
0.016
|
|
Top Management Support
|
0.215
|
0.080
|
0.209
|
2.677
|
0.008
|
|
Training and Education
|
0.211
|
0.074
|
0.213
|
2.857
|
0.005
|
Note. Dependent variable: perceived ease of use.
Regression Model 2, Table 11, summarizes the independent variables impacting the dependent variable's perceived usefulness. R2 is the coefficient of determination that measures the dependent variable's proportion of variance explained by the independent variables. The adjusted R2 is 0.559, indicating that the independent variables explained 55.9% of the variance in perceived usefulness.
Table 11. Model 2 Summary
Note. Predictors: relative advantage, compatibility, complexity, organization competency, top management, training and education, and perceived ease of use. Dependent variable: perceived usefulness.
The ANOVA test determines the model's statistical significance. Table 12 presents the results of the ANOVA test showing the F statistic to be very significant, with a p-value of < 0.001. This result indicates that the model significantly predicted the independent variables influencing the dependent variable's perceived usefulness, F(7, 170) = 33.053, p < .001.
Table 12. Model 2 ANOVA Test
Model
|
|
Sum of Squares
|
df
|
Mean Square
|
F
|
p
|
H₁
|
Regression
|
34.577
|
7
|
4.940
|
33.053
|
< 0.001
|
|
Residual
|
25.405
|
170
|
0.149
|
|
|
|
Total
|
59.982
|
177
|
|
|
|
Note. The intercept model is omitted, as no meaningful information can be shown.
The regression coefficients in Table 13 present the measurement of each independent variable testing the hypotheses of Model 2's research questions (R6 - R12).
Table 13. Model 2 Regression Coefficients
|
|
Unstandardized
Coefficients
|
|
Standardized
Coefficients
|
|
|
Model
|
|
B
|
Standard Error
|
Beta
|
t
|
p
|
H₀
|
(Intercept)
|
3.885
|
0.044
|
|
89.047
|
<0.001
|
H₁
|
(Intercept)
|
0.727
|
0.237
|
|
3.061
|
0.003
|
|
Relative advantage
|
0.127
|
0.072
|
0.118
|
1.756
|
0.081
|
|
Compatibility
|
0.320
|
0.091
|
0.313
|
3.533
|
<0.001
|
|
Complexity
|
-0.055
|
0.053
|
-0.062
|
-1.035
|
0.302
|
|
Organizational competency
|
0.062
|
0.065
|
0.075
|
0.949
|
0.344
|
|
Top management support
|
0.073
|
0.062
|
0.087
|
1.186
|
0.237
|
|
Training and education
|
0.101
|
0.056
|
0.126
|
1.823
|
0.070
|
|
Perceived ease of use
|
0.198
|
0.055
|
0.244
|
3.604
|
<0.001
|
Note. Dependent variable: perceived usefulness.
Regression Model 3, Table 14, summarizes the independent variables impacting the dependent variable's cloud adoption intention. The R2 value is 0.489, and the adjusted R2 value is 0.477, indicating that the independent variables explained 47.7% of the variance in cloud computing adoption intention.
Table 14. Model 3 Summary
Note. Predictors: competitive pressure, trading partner support, perceived ease of use, perceived usefulness. Dependent variable: cloud adoption intention.
The ANOVA test determines the model's statistical significance. Table 15 presents the results showing the F statistic to be very significant, with a p-value < 0.001. This result indicates that the model significantly predicted the independent variables influencing cloud adoption intention, F(4, 173) = 41.387, p < .001.
Table 15. Model 3 ANOVA Test
Note. The intercept model is omitted, as no meaningful information can be shown. Predictors: competitive pressure, trading partner support, perceived ease of use, perceived usefulness. Dependent variable: cloud adoption intention
The regression coefficients in Table 16 present the measurement of each independent variable testing the hypotheses of Model 3's research questions (R13 – R16).
Table 16. Model 3 Regression Coefficients
|
|
Unstandardized
Coefficients
|
|
Standardized
Coefficients
|
|
|
Model
|
|
B
|
Standard Error
|
Beta
|
t
|
p
|
H₀
|
(Intercept)
|
4.084
|
0.054
|
|
75.281
|
<0.001
|
H₁
|
(Intercept)
|
0.560
|
0.287
|
|
1.953
|
0.052
|
|
Trading partner support
|
0.183
|
0.089
|
0.160
|
2.052
|
0.042
|
|
Perceived ease of use
|
0.352
|
0.074
|
0.348
|
4.738
|
<0.001
|
|
Competitive pressure
|
-0.029
|
0.067
|
-0.030
|
-0.440
|
0.661
|
|
Perceived usefulness
|
0.391
|
0.104
|
0.315
|
3.771
|
<0.001
|
Note. Dependent variable: cloud adoption intention