| Literature DB >> 31665034 |
Bojie Yang1, Quansheng Liu2, Yuanhong Bi3,4.
Abstract
BACKGROUND: Autophagy and apoptosis are two important physiological processes that determine cell survival or death in response to different stress signals. The regulatory mechanisms of these two processes share B-cell lymphoma-2 family proteins and AMBRA1, which are present in both the endoplasmic reticulum and mitochondria. B-cell lymphoma-2 family proteins sense different stresses and interact with AMBRA1 to regulate autophagy and apoptosis, which are respectively mediated by Beclin1 and Caspases. Therefore, we investigated how different levels of stress on B-cell lymphoma-2 family proteins that bind to AMBRA1 in the endoplasmic reticulum and mitochondria regulate the switch from autophagy to apoptosis.Entities:
Keywords: AMBRA1; Apoptosis; Autophagy; B-cell lymphoma-2; Endoplasmic reticulum; Mitochondria
Mesh:
Substances:
Year: 2019 PMID: 31665034 PMCID: PMC6819422 DOI: 10.1186/s12976-019-0113-5
Source DB: PubMed Journal: Theor Biol Med Model ISSN: 1742-4682 Impact factor: 2.432
Fig. 1The autophagy-apoptosis network with two modules: the ER and mitochondria. The ER and mitochondria are represented by boxes outlined with green and blue dashed lines, respectively. State transitions are indicated by dotted lines with arrowheads, and promotion and inhibition are denoted by solid lines with arrowheads and dots, respectively
Parameters and their descriptions (protein concentrations are in arbitrary units, and the unit of time is h)
| Parameter | Significance | Value |
|---|---|---|
|
| rate of Bcl2 synthesis | 0.05 |
|
| basal rate of Bcl2 degradation | 0.01 |
|
| stress-dependent rate of Bcl2 degradation | 0.6 |
|
| Caspases-dependent rate of Bcl2 degradation | 0.1 |
|
| AMBRA1-dependent rate of ER-Bcl2 degradation | 0.3 |
|
| AMBRA1-dependent rate of mito-Bcl2 degradation | 0.4 |
|
| basal rate of AMBRA1 activation | 0.001 |
|
| ER-Bcl2-dependent rate of AMBRA1 degradation | 0.3 |
|
| mito-Bcl2-dependent rate of AMBRA1 degradation | 0.4 |
|
| basal rate of AMBRA1 inactivation | 0.01 |
|
| AMBRA1-dependent rate of Beclin1 activation | 0.3 |
|
| basal rate of Caspases activation | 0 |
|
| inactivated Beclin1-dependent Caspases activation constant | 0.05 |
|
| Bax-dependent rate of Caspases activation | 0.4 |
|
| basal Caspases inactivation constant | 0.1 |
|
| Beclin1-dependent rate of Caspases inactivation | 0.37 |
|
| Beclin1activation rate | 1 |
|
| basal Beclin1inactivation rate | 0.01 |
|
| Caspases-dependent rate of Beclin1 inactivation | 5 |
| Jcp | Caspases Michaelis constant | 0.01 |
|
| rate of Bcl2-Beclin1 complex association | 0.1 |
|
| rate of Bcl2-Beclin1 complex dissociation | 1 |
|
| rate of Bcl2-Bax complex association | 8 |
|
| rate of Bcl2-Bax complex dissociation | 0.1 |
| stress level | 0.5 | |
| Bcl2t | total level of Bcl2 | 1 |
| Baxt | total level of Bax | 0.25 |
| Caspt | total level of Caspases | 1 |
| Becic | inactive, Bcl2-bounded Beclin1 | 0.2 |
| Bect | total level of Beclin1 | 1 |
Fig. 2Time series of ER-Bcl2, mito-Bcl2, AMBRA1, Casp and Beca under different stress levels on the ER and mitochondria. a S1 = 0.1, S2 = 0.2; b S1 = 4.5, S2 = 0.2; c S1 = 0.1, S2 = 2; d S1 = 4.5, S2 = 2. The arrows indicate Casp activation times
Fig. 3Time before apoptosis activation in which Casp reached its highest level for different values. a S1 at S2 = 0.2; b S2 at S1 = 0.1; c grayscale intensity showing the dependency of time on both S1 and S2
Fig. 4Bifurcation diagrams of both Beca (black lines) and Casp (gray lines). Codimension-one bifurcation curves with respect to a S1 at S2 = 0.2 and b S2 at S1 = 0.2. Stable steady states and unstable steady states are represented by solid and dotted lines, respectively. F is the equilibrium fold bifurcation point. c Codimension-two bifurcation diagram with respect to S1 and S2; the black line is the equilibrium fold bifurcation curve
Fig. 5Codimension-two bifurcation diagrams of S1 and S2 for different levels of feedback regulation. a k14; b k15; c k17; d k19; e k1; f Jcp. B and M denote bistability and monostability, respectively