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Nalini K. Ratha

Researcher at IBM

Publications -  230
Citations -  13245

Nalini K. Ratha is an academic researcher from IBM. The author has contributed to research in topics: Biometrics & Fingerprint recognition. The author has an hindex of 50, co-authored 216 publications receiving 12290 citations. Previous affiliations of Nalini K. Ratha include Michigan State University & University at Buffalo.

Papers
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Audio- and Video-Based Biometric Person Authentication : 5th International Conference, AVBPA 2005, Hilton Rye Town, NY, USA, July 20-22, 2005. Proceedings

TL;DR: Face Recognition at a Distance in Video by Combining Textural and Geometrical Scores for Discriminative Face Authentication and Characterization, Similarity Score and Uniqueness Associated with Perspiration Pattern.
Proceedings ArticleDOI

Learning face recognition from limited training data using deep neural networks

TL;DR: It is demonstrated how limited labeled data can be leveraged to obtain near state of the art performance with generalization capability across multiple databases and it is shown that the normalization in the overall network can improve the speed and resource requirement for the prediction/inferencing stage.
Proceedings ArticleDOI

Comparative analysis of registration based and registration free methods for cancelable fingerprint biometrics

TL;DR: A comparative study focusing on template representation size, useful dataset coverage, system accuracy and transform strength shows that both systems have their own advantages that are suited for use in specific applications.
Patent

Methods and Apparatus for Generation of Cancelable Fingerprint Template

TL;DR: In this paper, at least one fingerprint feature point from a given fingerprint image is selected, and the representation of the region proximate to the selected feature point is distorted by applying a random projection to the representation.
Proceedings ArticleDOI

A distributed edge detection and surface reconstruction algorithm

TL;DR: The parallel processing approach presented here can be extended to solve similar problems (e.g., image restoration, and image compression) which use regularization techniques.