| Literature DB >> 31470670 |
Nicola Bernabò1, Marina Ramal-Sanchez2, Luca Valbonetti2, Juliana Machado-Simoes2, Alessandra Ordinelli3, Giulia Capacchietti2, Angela Taraschi3, Barbara Barboni2.
Abstract
Mammalian spermatozoa are infertile immediately after ejaculation and need to undergo a functional maturation process to acquire the competence to fertilize the female egg. During this process, called capacitation, the actin cytoskeleton dramatically changes its organization. First, actin fibers polymerize, forming a network over the anterior part of the sperm cells head, and then it rapidly depolymerizes and disappears during the exocytosis of the acrosome content (the acrosome reaction (AR)). Here, we developed a computational model representing the actin dynamics (AD) process on mature spermatozoa. In particular, we represented all the molecular events known to be involved in AD as a network of nodes linked by edges (the interactions). After the network enrichment, using an online resource (STRING), we carried out the statistical analysis on its topology, identifying the controllers of the system and validating them in an experiment of targeted versus random attack to the network. Interestingly, among them, we found that cyclin-dependent kinase (cyclin-CDK) complexes are acting as stronger controllers. This finding is of great interest since it suggests the key role that cyclin-CDK complexes could play in controlling AD during sperm capacitation, leading us to propose a new and interesting non-genomic role for these molecules.Entities:
Keywords: acrosome reaction; actin dynamics; biological network; capacitation; computational model; cyclin–CDK complexes; spermatozoa
Year: 2019 PMID: 31470670 PMCID: PMC6747110 DOI: 10.3390/ijms20174236
Source DB: PubMed Journal: Int J Mol Sci ISSN: 1422-0067 Impact factor: 5.923
Figure 1Experimental design. The figure illustrate the four step followed during the development of the work. Step 1 represents the data collection from the literature; step 2 entails the data enrichment by using specific system biology tools; step 3 implies the creation, analysis, and visualization of the network; and step 4 represents the inferences about the mechanisms controlling actin dynamics (AD).
Figure 2Network of AD. The network represents the AD during the post-ejaculatory life of spermatozoa. The network was created with Cytoscape 3.1.2, and the node size is proportional to the number of links per node, with the color depending on the clustering coefficient (from green = 0 to red = 1).
Main Topological Parameters of ADCN_E network. List of the main topological parameters evaluated in the network with their values.
| Parameter | DB Network | STRING Network | Merged Network |
|---|---|---|---|
| N of nodes | 167 | 49 | 188 |
| N of edges | 274 | 287 | 558 |
| Clustering Coefficient | 0.037 | 0.341 | 0.127 |
| Diameter | 14 | 5 | 12 |
| Shortest Path Length | 8837 (31%) | 436 (19%) | 14832 (41%) |
| Characteristic Path Length | 5.760 | 1.505 | 5.246 |
| Averaged Number of Neighbors | 2.922 | 11.633 | 5.471 |
|
| |||
| Exponent (γ) | −1.314 | −0.608 | −1.183 |
| Coefficient of Correlation (r) | 0.996 | 0.734 | 0.988 |
| Coefficient of Determination (R2) | 0.910 | 0.527 | 0.871 |
|
| |||
| Exponent (γ) | −1.708 | −0.675 | −1.314 |
| Coefficient of Correlation (r) | 0.989 | 0.935 | 0.991 |
| Coefficient of Determination (R2) | 0.885 | 0.735 | 0.879 |
|
| |||
| Coefficient of Determination (R2) | 0.333 | 0.085 | 0.003 |
Network hubs. List of the highly connected nodes (hubs) with their corresponding number of edges.
| Node Name | Node Degree |
|---|---|
| AD | 36 |
| CDC42 | 34 |
| PKA | 30 |
| SRC | 28 |
| CDK1 | 24 |
| CCNB1 | 23 |
| CCNA2 | 22 |
| CDK2 | 22 |
| PLK1 | 22 |
| PRC1 | 21 |
| BUB1 | 20 |
| BUB1B | 20 |
| CCNB2 | 20 |
| MAD2L1 | 20 |
| CDC16 | 20 |
| CDC20 | 20 |
| CDC23 | 20 |
| PTTG1 | 20 |
| AKAP3 | 19 |
| ANAPC1 | 19 |
| CCNE1 | 19 |
| CKS1B | 19 |
| ANAPC10 | 19 |
| BUB3 | 19 |
| cAMP | 19 |
| NEK2 | 18 |
| [Ca2+]i | 15 |
| ACTA1 | 15 |
| CDKN1B | 15 |
| MAPK1 | 15 |
| RhoA | 13 |
Figure 3KDE analysis. Histogram shows the subpopulations in hubs based on the Clustering Coefficient value.
The two different hubs subpopulations, based on node clustering coefficient.
| Node Name | Clustering Coefficient | |
|---|---|---|
|
| CCNE1 | 0,4737 |
| ANAPC1 | 0,4708 | |
| CKS1B | 0,4708 | |
| ANAPC10 | 0,4708 | |
| CCNB2 | 0,4684 | |
| CDC16 | 0,4684 | |
| CDC23 | 0,4684 | |
| BUB3 | 0,4591 | |
| BUB1 | 0,4579 | |
| BUB1B | 0,4579 | |
| MAD2L1 | 0,4579 | |
| CDC20 | 0,4579 | |
| PTTG1 | 0,4474 | |
| NEK2 | 0,4444 | |
| CCNA2 | 0,4048 | |
| PLK1 | 0,4048 | |
| CDKN1B | 0,3952 | |
| CCNB1 | 0,3893 | |
| PRC1 | 0,3789 | |
| CDK2 | 0,3788 | |
| CDK1 | 0,3775 | |
|
| MAPK1 | 0,1429 |
| ACTA1 | 0,1346 | |
| SRC | 0,1000 | |
| CDC42 | 0,0860 | |
| [Ca2+]i | 0,0758 | |
| RhoA | 0,0641 | |
| PKA | 0,0498 | |
| AKAP3 | 0,0381 | |
| AD | 0,0331 | |
| cAMP | 0,0286 |
Nodes and bottleneck score. The table shows the first thirty-one nodes with the bottleneck score for each node.
| Name | Bottleneck Score |
|---|---|
| PKA | 81 |
| CDC42 | 59 |
| AD | 57 |
| SRC | 40 |
| p-Tyr | 22 |
| cAMP | 16 |
| RhoA | 14 |
| PIP3 | 12 |
| LIMK | 11 |
| Wasp | 11 |
| Arp2/3 | 11 |
| ROS | 8 |
| AKAP3 | 8 |
| PP2A | 8 |
| CDK1 | 8 |
| PIP2 cleavage | 7 |
| PLK1 | 7 |
| PLD | 6 |
| RAF1 | 6 |
| CAMKII | 5 |
| [Ca2+]i | 5 |
| PI4P | 5 |
| sAC | 5 |
| AKAP4 | 5 |
| PIP2 | 4 |
| proAKAP4 | 4 |
| MAPK1 | 4 |
| RhoA GTPase | 4 |
| HCO3- | 4 |
| CAV1 | 3 |
| LPAR-LPA | 3 |
Figure 4Bottlenecks network active in control of information flow within MN. The node color is depending on their bottleneck score (form light yellow for lower values to dark red for higher ones).
Figure 5Venn diagram used to compute the nodes that are both hubs and Bottle Necks.
Role of MN controllers in mammalian sperm physiology, where known.
| Node Name | Node Degree | Bottleneck Score | Function (with Focus on Mammalian Spermatozoa Physiology) |
|---|---|---|---|
| AD | 36 | 82 | |
| PKA | 30 | 88 | Key effector of the bicarbonate-dependent cAMP/protein kinase A (PKA) pathway that leads to the control of p-Tyr of sperm proteins during capacitation. Its activation is correlated to a myriad of biochemical events. |
| CDC42 | 34 | 34 | Controller of cell cycle, controller of sperm AD. |
| SRC | 28 | 23 | A non-receptor tyrosine kinase protein that in humans is encoded by the SRC gene. This protein phosphorylates specific tyrosine residues in other tyrosine kinases. An elevated level of activity of c-Src tyrosine kinase is suggested to be linked to cancer progression by promoting other signals. Mutations in this gene could be involved in the malignant progression of colon cancer. |
| CCNA2 | 22 | 14 | Controller of cell cycle, controller of sperm AD. |
| cAMP | 19 | 13 | Second messenger of the bicarbonate-dependent cAMP/protein kinase A (PKA) pathway. |
| AKAP3 | 19 | 13 | It is expressed in spermatozoa and localized to the acrosomal region of the sperm head, as well as the length of the principal piece. It may function as a regulator of motility, capacitation, and the acrosome reaction (AR) |
| CDK1 | 24 | 6 | Controller of cell cycle, controller of sperm AD. |
| ACTA1 | 15 | 15 | Polymerizes and depolymerizes during capacitation. |
| BUB1 | 20 | 7 | It plays a key role in the establishment of the mitotic spindle checkpoint and chromosome congression. |
| [Ca2+]i | 15 | 12 | Second messenger involved in virtually all the biochemical event related to the capacitation. |
| RhoA | 13 | 12 | It interacts with proteins involved in capacitation and the AR, and RhoA signaling in sperm may be targeted by AKAPs. |
Figure 6Diagram showing the effects of the removal from the network of controllers identified by our analysis (target attack), Panel A, compared with the effect of the removal of the same number of randomly selected nodes (random attack), Panel B. As it is evident, in the first case the network collapsed, in the second one no important changes in network topology are evident.
Main topological parameters assessed. The twelve main topological parameters that have been examined are defined.
| Parameter | Definition |
|---|---|
| Connected Components | Number of networks in which any two vertices are connected to each other by links, and which is connected to no additional vertices in the network. |
| Number of nodes | Total number of molecules involved. |
| Number of edges | Total number of interactions found. |
| Clustering coefficient | Calculated as |
| Network diameter | The longest of all the calculated shortest paths in a network. |
| Shortest paths | The length of the shortest path between two nodes |
| Characteristic path length | Expected distance between two connected nodes. |
| Averaged number of neighbors | Mean number of connections of each node. |
| Node degree | It is the number of interaction of each node. |
| Node degree distribution | It represents the probability that a selected node has |
| γ | Exponent of node degree equation. |
| R2 | Coefficient of determination of node degree vs. number of nodes, on logarithmized data. |