Graph Laplacian
لابلاسيان الرسم البياني
مصفوفة L = D − A حيث D مصفوفة الدرجات وA مصفوفة التجاور. تحليلها الذاتي يكشف الترددات الطبيعية للرسم البياني ويُستخدم لتعريف تحويل فورييه عليه.
The matrix L = D − A where D is the degree matrix and A the adjacency matrix. Its eigendecomposition reveals the graph's natural frequencies and defines a Fourier transform on the graph.
Also translated asمصفوفة لابلاس للرسم البياني، مشغّل لابلاس الرسومي
First appears in this corpus in: On Spectral Clustering: Analysis and an Algorithm (2001)
Appears in these papers
- Semi-Supervised Classification with Graph Convolutional Networks2017in the sky ✦
- Semi-Supervised Classification with Graph Convolutional Networks2017in the sky ✦
- The Graph Neural Network Model2009in the sky ✦
- Neural Message Passing for Quantum Chemistry2017in the sky ✦
- On Spectral Clustering: Analysis and an Algorithm2001in the sky ✦
- On Spectral Clustering: Analysis and an Algorithm2001in the sky ✦
- Spectral Networks and Deep Locally Connected Networks on Graphs2014in the sky ✦
- Spectral Networks and Deep Locally Connected Networks on Graphs2014in the sky ✦