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George I. Kamberov

dblp:128/2023 · DBLP profile ↗
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5ranked-venue papers
5as first author
1since 2021 · last 2025
0000-0003-4560-4900ORCID · verified

Domains — the database's venue-derived domains; a paper can count in several

Artificial intelligence and machine learning · 5 · 5 first-author · 1 since 2021Graphics, computer vision, multimedia, augmented reality and games · 5 · 5 first-author · 1 since 2021

Expertise — from the expertise taxonomy: the topics of the expert's papers under the CCF categories. A weight counts papers with recency: 1 for a paper about the topic, 0.3 when the topic is its context, halved every five years.

Artificial intelligence
2 papers
Trustworthy machine learning · 97% 3D vision · 3%
Computer graphics and multimedia
2 papers
Geometric modeling and processing · 100%

Topics — the 8 heaviest of 8, each with the papers that count most for it

TopicWeightPapersLastEvidence papers
Machine learning › Trustworthy machine learning › robustness
adversarial examples
0.912025
Doppelgangers and Adversarial Vulnerability · CVPR 2025
Machine learning › Trustworthy machine learning
robustness
0.912025
Doppelgangers and Adversarial Vulnerability · CVPR 2025
Geometric modeling and processing › discrete geometry › discrete differential geometry › differential geometry
differential geometry of surfaces
0.112007
Geometric Integrability and Consistency of 3D Point Clouds · ICCV 2007
Geometric modeling and processing › point cloud processing
normal estimation
0.112007
Geometric Integrability and Consistency of 3D Point Clouds · ICCV 2007
Geometric modeling and processing
point cloud processing
0.112007
Geometric Integrability and Consistency of 3D Point Clouds · ICCV 2007
Geometric modeling and processing
surface reconstruction
0.012002
Recovering Surfaces from the Restoring Force · ECCV (2) 2002
Computer vision › 3D vision › 3d shape analysis
3d shape understanding
0.012000
Ill-Posed Problems in Surface and Surface Shape Recovery · CVPR 2000
Computer vision › 3D vision › 3d shape reconstruction
surface recovery
0.012000
Ill-Posed Problems in Surface and Surface Shape Recovery · CVPR 2000

Methods — techniques the papers use, named apart from their topics

perceptual metric · 0.9classification theory · 0.9integrability constraint · 0.1gauss map · 0.0differential geometry · 0.0
YearPublicationVenuePosition
2025 Doppelgangers and Adversarial Vulnerability
abstract
Machine learning (ML) classifiers can make mistakes that are perceptually and cognitively disturbing to humans. The most notorious examples of such errors are adversarial visual metamers. This paper investigates the phenomenon of adversarial Doppelgängers (AD), which encompasses adversarial visual metamers, and compares the performance and robustness of ML classifiers to human performance.We find that ADs are inputs that are close to each other with respect to a perceptual metric defined in this paper, and show that ADs are qualitatively different from the usual adversarial examples. The vast majority of classifiers are vulnerable to ADs and robustness-accuracy trade-offs may not improve them. Some classification problems do not admit any AD-robust classifiers because the underlying classes are ambiguous. We provide criteria to determine whether a classification problem is well defined; describe the structure and attributes of AD-robust classifiers; introduce and explore the notions of conceptual entropy and regions of conceptual ambiguity for classifiers that are vulnerable to AD attacks; and discuss methods to bound the AD fooling rate of an attack. We define the notion of classifiers that exhibit hypersensitive behavior, that is, classifiers whose only mistakes are adversarial Doppelgängers. Improving the AD robustness of hypersensitive classifiers is equivalent to improving accuracy. We identify conditions guaranteeing that all classifiers with sufficiently high accuracy are hypersensitive.
George I. Kamberov
CVPR1
2014 Unsupervised Detection of Video Sub-scenes
abstract
The analysis of videos taken by active operators recording human interactions and activities in the field presents a new set of challenges. For brevity in this paper we will call such subject centric field grade videos ad hoc videos of events. Human test subjects readily segment ad hoc videos of events into scene-like segments. These segmentations can not be replicated by the state of the art automatic video segmentation algorithms. We propose and evaluate a method to segment ad hoc videos of events into atomic semantics units. Motivated by [Bel74] we call these units sub-scenes. Our experiments show that the segments detected by human subjects are sequences of sub-scenes. Thus the sub-scenes appear to be a semantic version of the video shots that are used to piece together scenes by state of the art video segmentation algorithms.
George I. Kamberov, Matt Burlick, Lazaros Karydas, Olga Koteoglou
ICPR1
2007 Geometric Integrability and Consistency of 3D Point Clouds
abstract
Numerous applications processing 3D point data will gain from the ability to estimate reliably normals and differential geometric properties. Normal estimates are notoriously noisy, the errors propagate and may lead to flawed, inaccurate, and inconsistent curvature estimates. Frankot-Chellappa introduced the use of integrability constraints in normal estimation. Their approach deals with graphs z = f(x,y)- We present a newly discovered general orientability constraint (GOC) for 3D point clouds sampled from general surfaces, not just graphs. It provides a tool to quantify the confidence in the estimation of normals, topology, and geometry from a point cloud. Furthermore, similarly to the Frankot-Chellappa constraint, the GOC can be used directly to extract the topology and the geometry of the manifolds underlying 3D point clouds. As an illustration we describe an automatic Cloud-to-Geometry pipeline which exploits the GOC.
George I. Kamberov, Gerda Kamberova
ICCV1
2002 Recovering Surfaces from the Restoring Force
George I. Kamberov, Gerda Kamberova
ECCV (2)1
2000 Ill-Posed Problems in Surface and Surface Shape Recovery
abstract
We present new theoretical results which have implications in answering one of the fundamental questions in computer vision: recognition of surfaces and surface shapes. We state the conditions under which: (i) a surface can be recovered, uniquely, from the tangent plane map, in particular from the Gauss map; (ii) a surface shape can be recovered from the metric and the deforming forces. In case where such conditions are not satisfied we classify all exceptions, i.e. the surfaces and surface shapes for which the recovery and registration problems are ill-posed.
George I. Kamberov, Gerda Kamberova
CVPR1