Description Usage Arguments Details Value References See Also Examples
KCCA.test
performs a Gene-Gene Interaction (GGI) analysis based on the
difference of canonical correlations between cases and controls. The "kernel trick" is applied to the canonical correlation to allow the detection of non-linear co-association.
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Y |
numeric or factor vector with exactly two different values. |
G1 |
SnpMatrix object.
Must have a number of rows equal to the length of |
G2 |
SnpMatrix object.
Must have a number of rows equal to the length of |
kernel |
A character string matching one of the kernel name in : "rbfdot","polydot","tanhdot","vanilladot","laplacedot","besseldot","anovadot","splinedot". For more details regarding kernel function see |
n.boot |
positive integer. |
sigma |
The inverse kernel width used by the Gaussian the Laplacian ( |
degree |
The degree of the polynomial ( |
scale |
The scaling parameter of the polynomial ( |
offset |
The offset used in a polynomial ( |
order |
The order of the Bessel function to be used as a kernel ( |
The test statistic is based on the difference between a Fisher's transformation of the maximum of the kernelized canonical correlations in cases and controls. To calculate the test statistic for the interaction pvalue, KCCA.test
estimates the variance of the Fisher's transformation of the maximum of the kernelized canonical correlations in cases and controls using a bootstrap method. The computation of kcca.
can be very long.
A list with class "htest"
containing the following components:
statistic |
The value of the statistic KCCU. |
p.value |
The p-value for the test. |
estimate |
A vector of the Fisher's transformed maximum kernel canonical correlation coefficient in cases and controls. |
parameter |
The number of boostrap samples used to estimate the p-value. |
null.value |
The value of KCCU under the null hypothesis. |
alternative |
a character string describing the alternative. |
method |
a character string indicating the method used. |
data.name |
a character string giving the names of the data. |
Yuan, Z. et al. (2012): Detection for gene-gene co-association via kernel canonical correlation analysis, BMC Genetics, 13, 83.
Larson, N. B. et al. (2013): A kernel regression approach to gene-gene interaction detection for case-control studies, Genetic Epidemiology, 37, 695-703.
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