Graphs are fundamental mathematical structures used to model pairwise relationships between objects. A graph consists of nodes (also known as vertices) that represent entities or objects, and edges (also known as links) that denote the connections or interactions between these entities. This versatile framework allows graphs to effectively capture and represent complex interdependencies and structures found in various domains, such as social networks, transportation systems, biological networks, and more. Understanding the properties and behaviors of graphs is essential for analyzing and interpreting the intricate relationships inherent in interconnected data.
In this session, we will concentrate on two primary areas within the realm of graph-based data analysis:
A Knowledge Graph is a specialized type of graph that represents structured information about entities and their interrelations in a specific domain. Unlike general graphs, knowledge graphs emphasize semantic relationships and often incorporate rich metadata. Key characteristics include:
Use Cases of Knowledge Graphs:
Graph Neural Networks extend traditional neural networks to operate on graph-structured data, enabling the modeling of complex relationships and dependencies between entities. Key benefits of GNNs include:
Applications of GNNs: