pagerank-analyzer

Computes PageRank scores and analyzes graph structures using sublinear algorithms.

70.1k|8.4k|Updated Jun 2, 2025
One-click install
npx skills add https://github.com/ruvnet/claude-flow --skill pagerank-analyzer
Or copy as Structured Prompt for Agent
Please help me install this Agent Skill.
Skill: pagerank-analyzer
Source: https://github.com/ruvnet/claude-flow/tree/main/.agents/skills/agent-pagerank-analyzer
Command: npx skills add https://github.com/ruvnet/claude-flow --skill pagerank-analyzer

SYSTEM DOCUMENTATION & REQUIREMENTS

What problem does it solve?

Analyzing large-scale networks to identify influential nodes, optimize communication topologies, and detect communities requires specialized graph algorithms that are difficult to implement and scale manually.

Core Features & Use Cases

  • PageRank Computation: Calculate standard and personalized PageRank scores for large graphs using the sublinear-time-solver MCP tools.
  • Network Topology Optimization: Analyze and optimize agent swarm communication topologies, load distribution, and consensus network structures.
  • Influence and Community Analysis: Identify key influencers, detect communities, and model influence propagation in social and web graphs.
  • Use Case: Given a social network adjacency matrix, compute PageRank scores to rank the most influential users, then design a targeted marketing campaign around the top-ranked nodes.

Quick Start

Ask the agent to compute PageRank scores for your network's adjacency matrix and identify the top ten most influential nodes.

Frequently Asked Questions about pagerank-analyzer

High-intent search queries and answers about installing and using this skill.

FAQPage Schema
How do I compute PageRank for a large graph?

Provide the graph as a sparse adjacency matrix in COO format with values, row indices, and column indices, then call the pageRank tool with a damping factor and convergence epsilon. The sublinear algorithm handles graphs with millions of nodes efficiently.

What is personalized PageRank used for?

Personalized PageRank biases the random walk toward a specific preference vector, making it useful for recommendation systems. Pass a personalized vector alongside the adjacency matrix to rank items relative to a particular user's interests.

Can PageRank analysis optimize agent swarm topologies?

Yes, computing PageRank over an agent communication graph identifies hub nodes and bottlenecks. The scores guide reconnection strategies that improve load distribution and communication efficiency in distributed swarms.

What input format does the PageRank computation require?

The computation expects a sparse adjacency matrix, typically in COO format with explicit row count, column count, edge weights, and index arrays. Dense matrices can be converted to sparse representations for memory efficiency.

What are the limitations of sublinear PageRank algorithms?

Sublinear algorithms trade exactness for speed, producing approximations bounded by the epsilon parameter. For small graphs where exact computation is cheap, traditional iterative methods may be simpler and more precise.