| Literature DB >> 31601242 |
Ziwei Dai1, Shiyu Yang2, Liyan Xu2, Hongrong Hu2, Kun Liao2, Jianghuang Wang2, Qian Wang3, Shuaishi Gao1, Bo Li4, Luhua Lai5,6,7.
Abstract
BACKGROUND: Cancer cells undergo global reprogramming of cellular metabolism to satisfy demands of energy and biomass during proliferation and metastasis. Computational modeling of genome-scale metabolic models is an effective approach for designing new therapeutics targeting dysregulated cancer metabolism by identifying metabolic enzymes crucial for satisfying metabolic goals of cancer cells, but nearly all previous studies neglect the existence of metabolic demands other than biomass synthesis and trade-offs between these contradicting metabolic demands. It is thus necessary to develop computational models covering multiple metabolic objectives to study cancer metabolism and identify novel metabolic targets.Entities:
Keywords: Cancer metabolism; Drug discovery; Flux balance analysis; Genome-scale metabolic model; Pareto optimality
Year: 2019 PMID: 31601242 PMCID: PMC6785927 DOI: 10.1186/s12964-019-0439-y
Source DB: PubMed Journal: Cell Commun Signal ISSN: 1478-811X Impact factor: 5.712
Fig. 1Four-objective optimization model for cancer metabolism. (a) Illustration of the four metabolic objectives incorporated in this model and mathematical description of its components. (b) The sampled Pareto surface projected on four ternary combinations of included objectives. Data points are presented in shade to depict the shape of Pareto surface. (c) Distributions of values for binary combinations of objectives in the sampled Pareto solutions
Fig. 2Pareto models accurately predict metabolic phenotypes of cancer cells. (a) Illustration of the strategy used in constructing the cell line-specific models based on multiple omics datasets. (b) Comparison between actual and model-predicted cell growth rates in the NCI-60 cancer cell panel. The p-value was computed using permutation test. (c) Illustration of Pareto deviation score (PDS) as a metric quantifying the impact of metabolic perturbation on cell viability. (d) Distribution of number of NCI-60 cell lines with non-zero PDS values after gene ablation in metabolic genes. (e) Quantile-quantile (Q-Q) plots comparing distributions of experimentally measured sensitivity to gene ablations between essential and nonessential metabolic genes. Left panel: CRISPR-based dataset; right panel: RNAi-based dataset. P-values were computed using one-sided Kolmogorov-Smirnov test. (f) Distributions of Spearman’s rank correlation coefficients between experimentally measured sensitivity to gene ablations and model-predicted PDS values in essential metabolic genes. P-values were computed using one-sided Wilcoxon’s signed rank test. Left panel: CRISPR-based dataset; right panel: RNAi-based dataset
Fig. 3Metabolic targets identified by Pareto surface analysis correlate with cancer progression and patient prognosis. (a) Workflow of identifying potential metabolic targets essential for cell proliferation and the Warburg effect. (b) Illustration of the criteria for target identification. (c) Venn diagram showing the overlap between model-predicted proliferation-suppressing, proliferation-promoting, Warburg effect-suppressing and Warburg effect-promoting enzymes. (d) Correlation between growth rate and the Warburg effect in NCI-60 cell lines. The p-value was computed using permutation test. (e) Fraction of genes with different relationships to breast cancer patient survival in model-predicted tumor-suppressive metabolic genes. (f) Same as in (e) but for model-predicted pro-oncogenic metabolic genes. (g) Same as in (e) cmetabolic genes
Fig. 4Experimental validation of proliferation-promoting targets. (a) KEGG pathways enriched in model-predicted proliferation-promoting targets. (b) Monotonousness scores for model-predicted proliferation-promoting enzymes. Enzymes selected for experimental validation are highlighted in red. (c-h) Relative number of cells after 4 days upon shRNA knockdown of (c) RPIA; (d) PHGDH; (e) PSAT1; (f) FTCD; (g) HAL; (h) UROC1 in the tested cell lines. P-values were computed using Wilcoxon’s rank sum test. P-value< 0.05 was considered as significant
Fig. 5Activation of lysine degradation pathway impairs cancer cell proliferation. (a) KEGG pathways enriched in model-predicted proliferation-suppressing targets. (b) Monotonousness scores for model-predicted proliferation-suppressing enzymes. Enzymes selected for experimental validation are highlighted in red. (c) Relative numbers of cells after 4 days upon AADAT over-expression in the tested cell lines. OE: over-expression. P-values were computed using Wilcoxon’s rank sum test. P-value< 0.05 was considered as significant. (d) Relative numbers of cells after 4 days upon AASS over-expression in the tested cell lines. P-values were computed using Wilcoxon’s rank sum test. P-value< 0.05 was considered as significant
Fig. 6Over-expression of metabolic enzymes inhibits the Warburg effect. (a) KEGG pathways enriched in model-predicted Warburg effect-suppressing targets. (b) Monotonousness scores for model-predicted Warburg effect-suppressing enzymes. Enzymes selected for experimental validation are highlighted in red. (c-g) Relative values of ECAR/OCR ratio after 4 days upon (c) MDH2; (d) CTPS1; (e) CTPS2; (f) PYCR1; (g) PYCR2 over-expression in the tested cell lines. P-values were computed using Wilcoxon’s rank sum test. P-value< 0.05 was considered as significant