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#' CorrIndex
#'
#' Calculate the CorrIndex of the cross-correlation matrix of S_true and estimated S.
#' The closer the value is to 0, the closer estimated S is to S_true.
#' @param cross_correlation_matrix Cross-correlation matrix
#' @return CorrIndex, which means the closeness between S and S_true , is returned.
#' @examples
#' S_true <- matrix(runif(5*5), nrow=5, ncol=5)
#' S <- matrix(runif(5*5), nrow=5, ncol=5)
#' CorrIndex(cor(S_true, S))
#' @export
CorrIndex <- function(cross_correlation_matrix){
# 1. Calculate the absolute value of the elements.
abs_cross_correlation_matrix <- abs(cross_correlation_matrix)
# 2. Calculate the maximum value for each row.
max_row <- apply(abs_cross_correlation_matrix, 1, max)
# 3. Calculate the maximum value for each column.
max_col <- apply(abs_cross_correlation_matrix, 2, max)
# 4. Divide by the maximum value for each row.
row_divided <- abs_cross_correlation_matrix / max_row
# 5. Divide by the maximum value for each column.
col_divided <- abs_cross_correlation_matrix / max_col
# 6. Calculate the sum for each row.
row_sum <- apply(row_divided, 1, sum)
# 7. Calculate the sum for each column.
col_sum <- apply(col_divided, 2, sum)
# 8. Subtract 1 from the sum for each row.
row_subtracted <- row_sum - 1
# 9. Subtract 1 from the sum for each column.
col_subtracted <- col_sum - 1
# 10. Calculate the sum of the difference between the sum for each row and 1 and the sum for each column and 1.
sum(row_subtracted) + sum(col_subtracted)
}
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