Background

Worldwide, hypertension contributes to more than 10 million deaths and it affects one-third of the adult population per year [1]. It was predicted that the incidence of hypertension among adults in 2025 will reach 1.56 billion and contribute to approximately 54% of stroke and 47% of ischemic heart disease. Furthermore, it is a major risk factor for cardiovascular disease [2]. Several factors, including genetic, environmental, and demographic factors, play a major role in the development of hypertension. However, it is believed that 30% to 60% of the variability in blood pressure (BP) is inherited [1].

Many genome-wide association studies (GWAS) have been conducted to identify single-nucleotide polymorphism (SNPs) that are significantly associated with systolic blood pressure (SBP), diastolic blood pressure (DBP), and/or hypertension.

Meta-analysis findings of the Global BPgen (Global Blood Pressure Genetics) consortium (n = 34,433) and CHARGE (The Cohorts for Heart and Aging Research in Genome Epidemiology) consortium (n = 29,136) based on populations of European ancestry identified 4 loci significantly associated with SBP (ATP2B1, CYP17A1, PLEKHA7, SH2B3), 6 associated with DBP (ATP2B1, CACNB2, CSK-ULK3, SH2B3, TBX3-TBX5, ULK4), and 1 associated with hypertension (ATP2B1) [1]. However, a genome-wide association study by Adeyemo et al [3] based on a population of African Americans (n = 1017) identified significant loci for SBP in or near the genes PMS1, SLC24A4, YWHA7, IPO7, and CACANA1H, while no significant loci were discovered to be associated with DBP or hypertension.

Unlike single-gene analysis, pathway-based approaches consider multiple genes that are related together within gene sets/pathways; these pathways are predefined gene sets from biological databases. The aim of pathway-based approaches is to assess the significance of these sets/pathways by evaluating the enrichment of genes within a pathway at the top of a list of ranked genes [4-6]. Pathway-based analysis was originally applied to gene expression data; however, it has also been applied to GWAS data [4]. In this paper, we use a pathway-based approach based on Gene Set Enrichment Analysis (GSEA) [4]. We consider both rare and common variants and incorporate other covariates, including age, gender, use of antihypertensive medications, and smoking status. Our main focus is to test the effects of both rare and common variants on SBP, DBP, the difference between them (SBP-DBP), and mean arterial pressure (defined as MAP = [2/3 DBP] + [1/3 SBP]) by applying GSEA.

Methods

Phenotype and covariate data description

This data set was provided by the organizers of the Genetic Analysis Workshop 18 (GAW18). From this data set, we considered the 157 unrelated individuals with their phenotypes. Phenotypes were taken at 4 time points and included systolic and DBP measurements and hypertension. The following covariates were also provided: age, smoking status, antihypertensive medications usage, and gender. In our analysis, we used the baseline data; among the 157 unrelated individuals we had 129 individuals who had been genotyped. Table 1 summarizes the data.

Table 1 Descriptive statistics for phenotypes and covariates at baseline for 129 unrelated individuals

Genotype data description

Genotype data were provided only for odd-numbered autosomal chromosomes. In this paper, we focus on variants on chromosome 3 (as suggested by the GAW18 organizers to allow comparisons of findings with other GAW18 contributions).

Pathway-based analysis

We considered 4 phenotypes of interest SBP, DBP, SBP-DBP, and MAP and performed pathway-based analysis. We followed the following steps [4, 5]:

Step 1: Mapping SNPs to genes

Among the 1,215,296 SNPs on chromosome three, 523,147 SNPs were mapped to 1224 known genes using NBCI2R.

Step 2: Obtaining test statistics for genes

We considered both rare and common variants and other covariates (age, smoking status, medications use, and gender) to assign a test statistic for each gene. VW-TOW (variable weight test for testing the effect of an optimally weighted combination of variants) [8] was used to construct test statistics and their p values. Assume that we have n individuals who have been genotyped at M variants and is the trait of interest for the ith individual. Each individual has a genotypic score T where {0,1,2} denotes the number of copies of the minor allele for the mth variant of the ith individual. We used a minor allele frequency (MAF) threshold of less than 1% to define rare variants. To test the effect of the optimally weighted combination (TOW) of variants x i 0 = m = 1 M w m 0 x i m , we used the statistic:

T T = i = 1 n ( y i - y - ) ( x i 0 - x ¯ 0 )

where w m 0 = i = 1 n ( y i - y - ) ( x i m - x ¯ m ) / i = 1 n ( x i m - x ¯ m ) 2 are the optimal weights.

To test the effect of both rare and common variants, we applied TOW to each of them separately; T r and T c denote these statistics, respectively. Then we used the test statistic of VW-TOW:

T V W _ T = min 0 λ 1 p λ

where p λ is the p value of the test T λ and T λ = λ T r v a r ( T r ) + ( 1 - λ ) T c v a r ( T c ) . To evaluate the p value of T V W _ T , we used the permutation test.

We incorporated the other covariates ( z i 1 , , z i p ) T for each individual i , by adjusting y i and x i m using linear regression:

y i = α 0 + α 1 z i 1 + + α p z i p + ε i and
x i m = α 0 m + α 1 m z i 1 + + α p m z i p + τ i m

And by using the residuals y i and x i m , the following TOW and VW-TOW were used:

T T O W = T T | y i = y i , x i m = x i m and
T V W _ T O W = T V W - T | y i = y i , x i m = x i m

Step 3: Pathway analysis

We ranked all the genes (N), that had p values and test statistics, based on their statistical significance from the smallest to the largest p values. From step 2, we had (N = 1187) genes for SBP and DBP and (N = 1188) genes for SBP-DBP and MAP. Using the GSEA method [6], we evaluated the significance of predefined gene sets/pathways obtained from online pathway databases (The Molecular Signatures Database) [9]. We used the c2 curated gene sets (v3.1), which are compiled from online pathway databases, publications in PubMed, and knowledge of domain experts [9], which consisted of 4850 gene sets, but we only considered 3638 sets that had at least 1 gene from chromosome 3 and at least 10 genes in total. Of the 3638 pathways, 69.1% have between 1 and 5 genes on chromosome 3, while 24.1% of the pathways have between 6 and 20 genes and 6.8% have between 21 and 140 genes on the same chromosome. Then we calculated the enrichment score (ES) for each set/pathway using a weighted Kolmogorov-Smirnov-like running-sum statistic. This statistic describes the overrepresentation of the genes within the set at the top of the ranked genes. We then adjusted for different sizes of genes using 1000 gene-based permutations (π) and calculated the normalized enrichment score (NES) for each set (S).

NES S = A c t u a l ( E S ( S ) ) m e a n ( E S ( S , π ) )

To estimate the significance level of NES for each set/pathway, we used the gene-based permutation approach to obtain the empirical p values of the NES. We used 1000 gene-set permutations and then we considered the set/pathway to be significantly enriched if its false discovery rate (FDR) q value is less than 0.05. We implemented the analysis using the GSEApreranked tool included in the GSEA software [6, 7].

Results

Considering common and rare variants from chromosome 3 with other covariates, and applying GSEA to our data, we ranked the top 10 gene sets/pathways based on their FDR q values for each phenotype. These ranked genes are listed in Tables 2, 3, 4, and 5 for MAP, (SBP-DBP), SBP, and DBP phenotypes, respectively. We found that no gene sets were enriched when we considered SBP or DBP. However, we were able to identify 1 significant enriched gene pathway from c2 curated gene sets (Table 2) with MAP. Interestingly, the same pathway was declared to be significantly enriched with the difference between SBP and DBP phenotype (Table 3). We identified the same gene pathway (Koyama_Sema3B_Targets_DN) in both phenotypes, and this pathway had been shown to be related to different kinds of cancer [10, 11]. In this pathway, 12 of 18 genes on chromosome 3 contributed to the enrichment score and the most interesting gene in this pathway is CD47. Several articles [12, 13] reported that this gene regulates BP.

Table 2 The top 10 gene sets/pathways from c2 curated gene sets ranked by FDR q values for MAP
Table 3 The top 10 gene sets/pathways from c2 curated gene sets ranked by FDR q-values for the difference between SBP and DBP
Table 4 The top 10 gene sets/pathways from c2 curated gene sets ranked by FDR q values for SBP
Table 5 The top 10 gene sets/pathways from c2 curated gene sets ranked by FDR q values for DBP

Because our pathway-based analysis is restricted to genes on chromosome 3, the number of pathways used for analysis exceeded the number of genes, which can have important implications in interpreting our findings. The results from our analyses should be interpreted cautiously.

Conclusions

Gene-set enrichment analysis considers multiple genes that are related biologically. In our data, we identified 1 identical enriched gene set/pathway with the MAP and the difference between SBP and DBP. The gene CD47 in this pathway was reported previously to be related to BP.

Our analysis included only 129 unrelated individuals. Sample size plays a major role in identifying enriched gene sets/pathways, which could explain the lack of significant pathways in our analysis. Future studies can be done by applying GSEA on large family-based data where incorporating both rare and common variants, taking into account the correlations between individuals and increasing the sample size, may lead to new discoveries.