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Dimitris Perdios

Researcher at École Polytechnique Fédérale de Lausanne

Publications -  23
Citations -  246

Dimitris Perdios is an academic researcher from École Polytechnique Fédérale de Lausanne. The author has contributed to research in topics: Iterative reconstruction & Image quality. The author has an hindex of 6, co-authored 22 publications receiving 171 citations.

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Proceedings ArticleDOI

A deep learning approach to ultrasound image recovery

TL;DR: Deep-neural networks (DNN) has redefined the paradigm of signal recovery, leading to remarkable results for CS reconstruction of natural images.
Journal ArticleDOI

Ultrafast Ultrasound Imaging as an Inverse Problem: Matrix-Free Sparse Image Reconstruction

TL;DR: Two different techniques are presented, which take advantage of fast and matrix-free formulations derived for the measurement model and its adjoint, and rely on sparsity of US images in well-chosen models to restore high-quality images from fewer raw data than state-of-the-art approaches.
Proceedings ArticleDOI

Deep Convolutional Neural Network for Ultrasound Image Enhancement

TL;DR: This work proposes an approach which relies on a convolutional neural network trained exclusively on a simulated dataset for the purpose of improving images reconstructed from a single plane wave (PW) insonification, and shows that the proposed approach can be applied in real-time settings.
Posted Content

CNN-Based Image Reconstruction Method for Ultrafast Ultrasound Imaging

TL;DR: Extensive numerical evaluations demonstrate that the proposed two-step convolutional neural network (CNN)-based image reconstruction method can reconstruct images from single PWs with a quality similar to that of gold-standard synthetic aperture imaging, on a dynamic range in excess of 60 dB.
Journal ArticleDOI

A Physical Model of Nonstationary Blur in Ultrasound Imaging

TL;DR: In this paper, a physical model of non-stationary blur in the context of plane-wave and diverging-wave imaging is proposed, where the blur operation is expressed as a composition of a U.S. propagation operator and a delay-and-sum operator.