1,720,996 research outputs found
Attention-Based Deep Learning Framework for Human Activity Recognition with User Adaptation
No full textSensor-based human activity recognition (HAR) requires to predict the action of a person based on sensor-generated time series data. HAR has attracted major interest in the past few years, thanks to the large number of applications enabled by modern ubiquitous computing devices. While several techniques based on hand-crafted feature engineering have been proposed, the current state-of-the-art is represented by deep learning architectures that automatically obtain high level representations and that use recurrent neural networks (RNNs) to extract temporal dependencies in the input. RNNs have several limitations, in particular in dealing with long-term dependencies. We propose a novel deep learning framework, TrASenD, based on a purely attention-based mechanism, that overcomes the limitations of the state-of-the-art. We show that our proposed attention-based architecture is considerably more powerful than previous approaches, with an average increment, of more than 7% on the F1 score over the previous best performing model. Furthermore, we consider the problem of personalizing HAR deep learning models, which is of great importance in several applications. We propose a simple and effective transfer-learning based strategy to adapt a model to a specific user, providing an average increment of 6% on the F1 score on the predictions for that user. Our extensive experimental evaluation proves the significantly superior capabilities of our proposed framework over the current state-of-the-art and the effectiveness of our user adaptation technique
OdeN: Simultaneous Approximation of Multiple Motif Counts in Large Temporal Networks
Full text linkCounting the number of occurrences of small connected subgraphs, called temporal motifs, has become a fundamental primitive for the analysis of temporal networks, whose edges are annotated with the time of the event they represent. One of the main complications in studying temporal motifs is the large number of motifs that can be built even with a limited number of vertices or edges. As a consequence, since in many applications motifs are employed for exploratory analyses, the user needs to iteratively select and analyze several motifs that represent different aspects of the network, resulting in an inefficient, time-consuming process. This problem is exacerbated in large networks, where the analysis of even a single motif is computationally demanding. As a solution, in this work we propose and study the problem of simultaneously counting the number of occurrences of multiple temporal motifs, all corresponding to the same (static) topology (e.g., a triangle). Given that for large temporal networks computing the exact counts is unfeasible, we propose odeN, a sampling-based algorithm that provides an accurate approximation of all the counts of the motifs. We provide analytical bounds on the number of samples required by odeN to compute rigorous, probabilistic, relative approximations. Our extensive experimental evaluation shows that odeN enables the approximation of the counts of motifs in temporal networks in a fraction of the time needed by state-of-the-art methods, and that it also reports more accurate approximations than such methods
Bounding the Family-Wise Error Rate in Local Causal Discovery Using Rademacher Averages (Extended Abstract)
No full textCausal discovery from observational data provides candidate causal relationships that need to be validated with ad-hoc experiments. Such experiments usually require major resources, and suitable techniques should therefore be applied to identify candidate relations while limiting false positives. Local causal discovery provides a detailed overview of the variables influencing a target, and it focuses on two sets of variables. The first one, the Parent-Children set, comprises all the elements that are direct causes of the target or that are its direct consequences, while the second one, called the Markov boundary, is the minimal set of variables for the optimal prediction of the target. In this paper we present RAveL, the first suite of algorithms for local causal discovery providing rigorous guarantees on false discoveries. Our algorithms exploit Rademacher averages, a key concept in statistical learning theory, to account for the multiple-hypothesis testing problem in high-dimensional scenarios. Moreover, we prove that state-of-the-art approaches cannot be adapted for the task due to their strong and untestable assumptions, and we complement our analyses with extensive experiments, on synthetic and real-world data
VC-dimension and Rademacher Averages of Subgraphs, with Applications to Graph Mining
No full textFrequent subgraph mining is a fundamental task in the analysis of collections of graphs. While several exact approaches have been proposed, it remains computationally challenging on large graph datasets due to its inherent link to the subgraph isomorphism problem and the huge number of candidate patterns even for fairly small subgraphs.In this work, we study two statistical learning measures of complexity, VC-dimension and Rademacher averages, for subgraphs, and derive efficiently computable bounds for both. We show how such bounds can be applied to devise efficient sampling-based approaches for rigorously approximating the solution of the frequent subgraph mining problem. We also show that our bounds can be used for true frequent subgraph mining, which requires to identify subgraphs generated with probability above a given threshold from an unknown generative process using samples from such process. Our extensive experimental evaluation on real datasets shows that our bounds lead to efficiently computable, high-quality approximations for both applications
caSPiTa: mining statistically significant paths in time series data from an unknown network
Full text linkThe mining of time series data has applications in several domains, and in many cases the data are generated by networks, with time series representing paths on such networks. In this work, we consider the scenario in which the dataset, i.e., a collection of time series, is generated by an unknown underlying network, and we study the problem of mining statistically significant paths, which are paths whose number of observed occurrences in the dataset is unexpected given the distribution defined by some features of the underlying network. A major challenge in such a problem is that the underlying network is unknown, and, thus, one cannot directly identify such paths. We then propose caSPiTa, an algorithm to mine statistically significant paths in time series data generated by an unknown and underlying network that considers a generative null model based on meaningful characteristics of the observed dataset, while providing guarantees in terms of false discoveries. Our extensive evaluati..
Efficient mining of the most significant patterns with permutation testing
Full text linkThe extraction of patterns displaying significant association with a class label is a key data mining task with wide application in many domains. We introduce and study a variant of the problem that requires to mine the top-k statistically significant patterns, thus providing tight control on the number of patterns reported in output. We develop TopKWY, the first algorithm to mine the top-k significant patterns while rigorously controlling the family-wise error rate of the output, and provide theoretical evidence of its effectiveness. TopKWY crucially relies on a novel strategy to explore statistically significant patterns and on several key implementation choices, which may be of independent interest. Our extensive experimental evaluation shows that TopKWY enables the extraction of the most significant patterns from large datasets which could not be analyzed by the state-of-the-art. In addition, TopKWY improves over the state-of-the-art even for the extraction of all significant patterns
SizeShiftReg: a Regularization Method for Improving Size-Generalization in Graph Neural Networks
Full text linkIn the past few years, graph neural networks (GNNs) have become the de facto model of choice for graph classification. While, from the theoretical viewpoint, most GNNs can operate on graphs of any size, it is empirically observed that their classification performance degrades when they are applied on graphs with sizes that differ from those in the training data. Previous works have tried to tackle this issue in graph classification by providing the model with inductive biases derived from assumptions on the generative process of the graphs, or by requiring access to graphs from the test domain. The first strategy is tied to the quality of the assumptions made for the generative process, and requires the use of specific models designed after the explicit definition of the generative process of the data, leaving open the question of how to improve the performance of generic GNN models in general settings. On the other hand, the second strategy can be applied to any GNN, but requires access to information that is not always easy to obtain. In this work we consider the scenario in which we only have access to the training data, and we propose a regularization strategy that can be applied to any GNN to improve its generalization capabilities from smaller to larger graphs without requiring access to the test data. Our regularization is based on the idea of simulating a shift in the size of the training graphs using coarsening techniques, and enforcing the model to be robust to such a shift. Experimental results on standard datasets show that popular GNN models, trained on the 50% smallest graphs in the dataset and tested on the 10% largest graphs, obtain performance improvements of up to 30% when trained with our regularization strategy
Mining sequential patterns with VC-dimension and rademacher complexity
Full text linkSequential pattern mining is a fundamental data mining task with application in several domains. We study two variants of this task-the first is the extraction of frequent sequential patterns, whose frequency in a dataset of sequential transactions is higher than a user-provided threshold; the second is the mining of true frequent sequential patterns, which appear with probability above a user-defined threshold in transactions drawn from the generative process underlying the data. We present the first sampling-based algorithm to mine, with high confidence, a rigorous approximation of the frequent sequential patterns from massive datasets. We also present the first algorithms to mine approximations of the true frequent sequential patterns with rigorous guarantees on the quality of the output. Our algorithms are based on novel applications of Vapnik-Chervonenkis dimension and Rademacher complexity, advanced tools from statistical learning theory, to sequential pattern mining. Our extensive experimental evaluation shows that our algorithms provide high-quality approximations for both problems we consider
Permutation strategies for mining significant sequential patterns
No full textThe identification of significant patterns, defined as patterns whose frequency significantly deviates from what is expected under a suitable null model of the data, is a key data mining task with application in several areas. We present PROMISE, an algorithm for identifying significant sequential patterns while guaranteeing that the probability that one or more false discoveries are reported in output (i.e., the Family-Wise Error Rate - FWER) is less than a user-defined threshold. PROMISE employs the Westfall-Young method to correct for multiple hypothesis testing, a more powerful method than the commonly used Bonferroni correction. PROMISE crucially hinges on the generation of (random) permuted datasets with features similar to the input dataset, for which we provide two efficient strategies. We also provide a rigorous analysis of one of such strategies, which is based on a properly defined swap operation, proving a rigorous bound on the number of swaps it requires. The results of our experimental evaluation show that PROMISE is an efficient method that allows the discovery of statistically significant sequential patterns from transactional datasets while properly controlling for false discoveries
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