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Alexander Jung

11 accepted papers

2026

CONCEPT ACTIVATION VECTORS: A UNIFYING VIEW AND ADVERSARIAL ATTACKS

ICASSP 2026poster

Concept Activation Vectors (CAVs) are a tool from explainable AI, offering a promising approach for understanding how human-understandable concepts are encoded in a model's latent spaces. They are computed from hidden-layer activations of inputs belonging either to a concept class or to non-concept…

Cited by 0SourcePDFScholar
2020

Classifying Partially Labeled Networked Data VIA Logistic Network Lasso

ICASSP 2020accepted

We apply the network Lasso to classify partially labeled data points which are characterized by high-dimensional feature vectors. In order to learn an accurate classifier from limited amounts of labeled data, we borrow statistical strength, via an intrinsic network structure, across the dataset. The…

Cited by 0SourceScholar
2019

Sparse Subspace Clustering for Evolving Data Streams

ICASSP 2019accepted

The data streams arising in many applications can be modeled as a union of low-dimensional subspaces known as multi-subspace data streams (MSDSs). Clustering MSDSs according to their underlying low-dimensional subspaces is a challenging problem which has not been resolved satisfactorily by existing…

Cited by 0SourceScholar
2017

Learning conditional independence structure for high-dimensional uncorrelated vector processes

ICASSP 2017accepted

We formulate and analyze a graphical model selection method for inferring the conditional independence graph of a high-dimensional nonstationary Gaussian random process (time series) from a finite-length observation. The observed process samples are assumed uncorrelated over time but having a time-v…

Cited by 0SourceScholar
2017

Smooth graph signal recovery via efficient Laplacian solvers

ICASSP 2017accepted

We consider the problem of recovering a smooth graph signal from noisy samples observed at a small number of nodes. The signal recovery is formulated as a convex optimization problem using Tikhonov regularization based on the graph Laplacian quadratic form. The optimality conditions for this optimiz…

Cited by 0SourceScholar
2016

Graph signal recovery from incomplete and noisy information using approximate message passing

ICASSP 2016accepted

We consider the problem of recovering a graph signal from noisy and incomplete information. In particular, we propose an approximate message passing based iterative method for graph signal recovery. The recovery of the graph signal is based on noisy signal values at a small number of randomly select…

Cited by 0SourceScholar