Visualize networks, graphs, citation maps, and relational data
Scanned 9/3/2026
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---
name: network-visualization-guide
description: "Visualize networks, graphs, citation maps, and relational data"
metadata:
openclaw:
emoji: "🕸️"
category: "analysis"
subcategory: "dataviz"
keywords: ["network visualization", "graph visualization", "citation network", "NetworkX", "social network", "node-link diagram"]
source: "wentor-research-plugins"
---
# Network Visualization Guide
A skill for visualizing networks, graphs, and relational data in research. Covers NetworkX for analysis, layout algorithms, publication-quality styling, and tools for citation networks, social networks, and knowledge graphs.
## Network Basics
### When to Use Network Visualization
```
Network visualization is appropriate when your data involves relationships:
- Citation networks (papers citing other papers)
- Co-authorship networks (researchers who collaborate)
- Social networks (individuals connected by interactions)
- Biological networks (protein interactions, gene regulation)
- Knowledge graphs (concepts linked by relationships)
- Trade/flow networks (countries, organizations, resources)
```
### Key Concepts
```
Nodes (vertices): The entities in your network
Edges (links): The relationships between entities
Directed: Edges have direction (A -> B)
Undirected: Edges are bidirectional (A -- B)
Weighted: Edges have a strength or value
```
## Building Networks with NetworkX
### Creating and Analyzing a Network
```python
import networkx as nx
def build_citation_network(citations: list[tuple]) -> dict:
"""
Build and analyze a citation network.
Args:
citations: List of (citing_paper, cited_paper) tuples
"""
G = nx.DiGraph()
G.add_edges_from(citations)
metrics = {
"n_nodes": G.number_of_nodes(),
"n_edges": G.number_of_edges(),
"density": nx.density(G),
"most_cited": sorted(
G.in_degree(), key=lambda x: x[1], reverse=True
)[:10],
"most_citing": sorted(
G.out_degree(), key=lambda x: x[1], reverse=True
)[:10],
"connected_components": nx.number_weakly_connected_components(G)
}
# PageRank (importance measure)
pagerank = nx.pagerank(G)
metrics["top_pagerank"] = sorted(
pagerank.items(), key=lambda x: x[1], reverse=True
)[:10]
return metrics
```
### Visualizing with Matplotlib
```python
import matplotlib.pyplot as plt
def plot_network(G: nx.Graph, layout: str = "spring",
node_size_attr: str = None,
title: str = "Network") -> None:
"""
Create a publication-quality network visualization.
Args:
G: NetworkX graph object
layout: Layout algorithm (spring, kamada_kawai, circular, spectral)
node_size_attr: Node attribute to scale node sizes by
title: Plot title
"""
layouts = {
"spring": nx.spring_layout(G, k=1.5, seed=42),
"kamada_kawai": nx.kamada_kawai_layout(G),
"circular": nx.circular_layout(G),
"spectral": nx.spectral_layout(G)
}
pos = layouts.get(layout, nx.spring_layout(G, seed=42))
# Node sizes based on degree if no attribute specified
if node_size_attr and nx.get_node_attributes(G, node_size_attr):
sizes = [G.nodes[n].get(node_size_attr, 10) * 50 for n in G.nodes]
else:
degrees = dict(G.degree())
sizes = [degrees[n] * 50 + 20 for n in G.nodes]
fig, ax = plt.subplots(figsize=(12, 10))
nx.draw_networkx_edges(G, pos, alpha=0.2, edge_color="gray", ax=ax)
nx.draw_networkx_nodes(G, pos, node_size=sizes,
node_color="steelblue", alpha=0.7, ax=ax)
# Label only high-degree nodes
threshold = sorted(dict(G.degree()).values(), reverse=True)[:10][-1]
labels = {n: n for n, d in G.degree() if d >= threshold}
nx.draw_networkx_labels(G, pos, labels, font_size=8, ax=ax)
ax.set_title(title, fontsize=14)
ax.axis("off")
plt.tight_layout()
plt.savefig("network.pdf", bbox_inches="tight", dpi=300)
```
## Layout Algorithm Selection
### Choosing the Right Layout
| Layout | Best For | Properties |
|--------|---------|------------|
| Spring (Fruchterman-Reingold) | General purpose | Clusters emerge naturally |
| Kamada-Kawai | Small-medium networks | Minimizes edge crossings |
| Circular | Comparing connectivity | All nodes equidistant from center |
| Spectral | Community structure | Based on graph Laplacian eigenvectors |
| Hierarchical (Sugiyama) | DAGs, trees | Top-down layered layout |
| Force Atlas 2 | Large networks | Gravity-based, good for Gephi |
## Specialized Tools
### Beyond Python
```
Gephi:
- Interactive exploration of large networks
- Force Atlas 2 layout, community detection
- Export publication-quality SVG/PDF
- Best for exploratory analysis
VOSviewer:
- Bibliometric networks (co-citation, co-authorship)
- Reads Web of Science and Scopus exports directly
- Density and overlay visualizations
- Standard tool in bibliometrics research
Cytoscape:
- Biological network visualization
- Extensive plugin ecosystem for bioinformatics
- Pathway analysis and enrichment
D3.js:
- Interactive web-based network diagrams
- Full customization via JavaScript
- Best for interactive publications
```
## Publication Tips
### Making Networks Readable
```
1. Reduce visual clutter:
- Filter: Show only edges above a weight threshold
- Aggregate: Collapse clusters into supernodes
- Prune: Remove isolates and low-degree nodes
2. Use visual encoding meaningfully:
- Node size = importance (degree, PageRank, citation count)
- Node color = community/category
- Edge width = relationship strength
- Edge color = relationship type
3. Always include:
- A legend explaining visual encodings
- Network statistics (N nodes, M edges, density)
- Description of the layout algorithm used
- Scale context (what does a node/edge represent?)
```
For networks with more than 500 nodes, static visualization becomes difficult to read. Consider interactive visualizations for supplementary materials, or show a filtered/aggregated view in the main paper with the full network available online.
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