Semiparametric spectral modeling of the Drosophila connectome
arXiv:1705.03297
Abstract
We present semiparametric spectral modeling of the complete larval Drosophila mushroom body connectome. Motivated by a thorough exploratory data analysis of the network via Gaussian mixture modeling (GMM) in the adjacency spectral embedding (ASE) representation space, we introduce the latent structure model (LSM) for network modeling and inference. LSM is a generalization of the stochastic block model (SBM) and a special case of the random dot product graph (RDPG) latent position model, and is amenable to semiparametric GMM in the ASE representation space. The resulting connectome code derived via semiparametric GMM composed with ASE captures latent connectome structure and elucidates biologically relevant neuronal properties.
References in corpus (2)
Cited by in corpus (9)
- Link prediction in dynamic networks using random dot product graphs
- Efficient Estimation for Random Dot Product Graphs via a One-step Procedure
- AutoGMM: Automatic Gaussian Mixture Modeling in Python
- Optimal Bayesian Estimation for Random Dot Product Graphs
- Random Forests for Adaptive Nearest Neighbor Estimation of Information-Theoretic Quantities
- Learning 1-Dimensional Submanifolds for Subsequent Inference on Random Dot Product Graphs
- Latent structure blockmodels for Bayesian spectral graph clustering
- Manifold structure in graph embeddings
- Geodesic Learning via Unsupervised Decision Forests