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Dorin Comaniciu

Researcher at Princeton University

Publications -  632
Citations -  43059

Dorin Comaniciu is an academic researcher from Princeton University. The author has contributed to research in topics: Segmentation & Object detection. The author has an hindex of 74, co-authored 622 publications receiving 40541 citations. Previous affiliations of Dorin Comaniciu include Siemens & Rutgers University.

Papers
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Proceedings ArticleDOI

Combined semantic and similarity search in medical image databases

TL;DR: A search methodology which enables the physician to fulfill intelligent search scenarios on medical image databases combining ontology-based semantic and appearance-based similarity search is presented.
Journal ArticleDOI

A self-taught artificial agent for multi-physics computational model personalization

TL;DR: Vito, a self-taught artificial agent, learns a representative decision process model through exploration of the computational model: it learns how the model behaves under change of parameters, and automatically learns an optimal strategy for on-line personalization.
Proceedings ArticleDOI

Patient-specific modeling of left heart anatomy, dynamics and hemodynamics from high resolution 4D CT

TL;DR: This work proposes to advance the state-of-the-art by exploiting a comprehensive, patient-specific left heart model extracted from 4D Computed Tomography (CT) data, and derives realistic hemodynamics, constrained by the local anatomy, along the entire heart cycle.
Book ChapterDOI

Fast Automatic Segmentation of the Esophagus from 3D CT Data Using a Probabilistic Model

TL;DR: A two step method is proposed which first finds the approximate shape of the esophagus shape using a "detect and connect" approach and achieves a mean segmentation error of 2.28mm with less than 9s computation time.
Journal ArticleDOI

A parameter estimation framework for patient-specific hemodynamic computations

TL;DR: A key feature of the proposed method is a warm-start to the optimization procedure, with better initial solution for the nonlinear system of equations, to reduce the number of iterations needed for the calibration of the geometrical multiscale models.