Network analysis of human brain connectivity is critically important for understanding brain function and disease states. Embedding a brain network as a whole graph instance into a meaningful low-dimensional representation can be used to investigate disease mechanisms and inform therapeutic interventions. Moreover, by …
arXiv research
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Bayesian framework proves thresholds for multi-graph alignment feasibility.
Paper proposes a new method for population-wise matching of sulcal graphs.
DMGE learns cross-domain user behavior embeddings using multi-graphs and GNNs.
New framework learns labels at both bag and graph levels.
Friend recommendation system using heterogeneous edge embeddings.
This paper generalizes graph representation for diverse data types.
Paper improves risk bound for MTL with graph-dependent data.
Graphical models represent multivariate and generally not normalized probability distributions. Computing the normalization factor, called the partition function, is the main inference challenge relevant to multiple statistical and optimization applications. The problem is of an exponential complexity with respect to t…
Framework combines HMM and MTGCN for spatiotemporal causal inference in clinical data.
We prove that the ends of a properly immersed simply or one connected minimal surface in H(2)xR contained in a slab of height less than πof H(2)xR, are multi-graphs. When such a surface is embedded then the ends are graphs. When embedded and simply connected, it is an entire graph.
A novel multi-view spectral clustering model fuses and clusters data views.
SF-GCN improves semi-supervised classification by fusing multi-view data structures.
Proposes a method to improve urban spatiotemporal forecasting using multi-modal graph interaction.
One fundamental issue in managing bike sharing systems is the bike flow prediction. Due to the hardness of predicting the flow for a single station, recent research works often predict the bike flow at cluster-level. While such studies gain satisfactory prediction accuracy, they cannot directly guide some fine-grained …
Unlike , the homogeneous spaces have a great variety of entire vertical minimal graphs. In this paper we explore conditions which guarantees that a minimal surface in is such a graph. More specifically: we introduce the definition of a generalized slab in $\mathbb{E…
In this work we study convex relaxations of quadratic optimisation problems over permutation matrices. While existing semidefinite programming approaches can achieve remarkably tight relaxations, they have the strong disadvantage that they lift the original -dimensional variable to an -d…
Enhances graph classification with multiple graphs.
Knowledge graphs have emerged as an important model for studying complex multi-relational data. This has given rise to the construction of numerous large scale but incomplete knowledge graphs encoding information extracted from various resources. An effective and scalable approach to jointly learn over multiple graphs …
End-to-end trainable graph matching using improved combinatorial solvers.
Low-dimensional embeddings of nodes in large graphs have proved extremely useful in a variety of prediction tasks, from content recommendation to identifying protein functions. However, most existing approaches require that all nodes in the graph are present during training of the embeddings; these previous approaches …
Matrix completion models are among the most common formulations of recommender systems. Recent works have showed a boost of performance of these techniques when introducing the pairwise relationships between users/items in the form of graphs, and imposing smoothness priors on these graphs. However, such techniques do n…
A new framework predicts stock movements using news sentiment and relational data.
The study explores planar Cayley graphs and their connection to Kleinian groups.
The success of graph embeddings or node representation learning in a variety of downstream tasks, such as node classification, link prediction, and recommendation systems, has led to their popularity in recent years. Representation learning algorithms aim to preserve local and global network structure by identifying no…
Paper develops an online EM algorithm for graph signal inference from streaming data.
Origin-destination (OD) matrices are often used in urban planning, where a city is partitioned into regions and an element (i, j) in an OD matrix records the cost (e.g., travel time, fuel consumption, or travel speed) from region i to region j. In this paper, we partition a day into multiple intervals, e.g., 96 15-min …
New 3D protein analysis methods improve accuracy.
ALMGIG uses adversarial learning to generate and infer novel molecules efficiently.
In this paper we study constant mean curvature surfaces in a product space, , where is a complete Riemannian manifold. We assume the angle function $ν= \meta{N}{\partial_t}$ does not change sign on . We classify these surfaces according to the infimum of the G…
A new graph neural network framework captures long-range interactions efficiently.
Invariant and equivariant networks have been successfully used for learning images, sets, point clouds, and graphs. A basic challenge in developing such networks is finding the maximal collection of invariant and equivariant linear layers. Although this question is answered for the first three examples (for popular tra…
Multi-view spectral clustering, which aims at yielding an agreement or consensus data objects grouping across multi-views with their graph laplacian matrices, is a fundamental clustering problem. Among the existing methods, Low-Rank Representation (LRR) based method is quite superior in terms of its effectiveness, intu…
Predict stock movement by considering cross effects among stocks.
A new framework SIMBA improves graph classification performance on size-imbalanced datasets.
A scalable method for graph partitioning and matching using Gromov-Wasserstein discrepancy.
In recent years there has been an increased interest in statistical analysis of data with multiple types of relations among a set of entities. Such multi-relational data can be represented as multi-layer graphs where the set of vertices represents the entities and multiple types of edges represent the different relatio…
tf_geometric simplifies graph deep learning in TensorFlow.
Enhances community detection in correlated networks with node attributes.
We introduce the problem of hidden Hamiltonian cycle recovery, where there is an unknown Hamiltonian cycle in an -vertex complete graph that needs to be inferred from noisy edge measurements. The measurements are independent and distributed according to $\calP_n$ for edges in the cycle and $\calQ_n$ otherwise. This …