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Ali Miri

Researcher at Ryerson University

Publications -  198
Citations -  2886

Ali Miri is an academic researcher from Ryerson University. The author has contributed to research in topics: Encryption & Cloud computing. The author has an hindex of 29, co-authored 189 publications receiving 2622 citations. Previous affiliations of Ali Miri include Ottawa University & University of Ottawa.

Papers
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Proceedings ArticleDOI

An intrusion detection system for wireless sensor networks

TL;DR: A detection based security scheme for wireless sensor networks where a simple dynamic statistical model of the neighboring nodes is built in conjunction with a low-complexity detection algorithm by monitoring received packet power levels and arrival rates.
Journal ArticleDOI

A survey of techniques for incremental learning of HMM parameters

TL;DR: This paper underscores the need for empirical benchmarking studies among techniques presented in literature, and proposes several evaluation criteria based on non-parametric statistical testing to facilitate the selection of techniques given a particular application domain.
Journal ArticleDOI

Iterative Boolean combination of classifiers in the ROC space: An application to anomaly detection with HMMs

TL;DR: The results of computer simulations indicate that the iterative Boolean combination (IBC) of responses from multiple HMMs can achieve a significantly higher level of performance than the Boolean conjunction and disjunction combinations, especially when training data are limited and imbalanced.
Proceedings ArticleDOI

An End-to-End QoS Mapping Approach for Cloud Service Selection

TL;DR: This paper hierarchically model the QoS specifications of cloud services using the Analytic Hierarchy Process (AHP) method, which helps to facilitate the mapping process across the cloud layers, and to rank the candidate cloud services for end users.
Journal ArticleDOI

Fast and Flexible Elliptic Curve Point Arithmetic over Prime Fields

TL;DR: An innovative methodology for accelerating the elliptic curve point formulae over prime fields using the substitution of multiplication with squaring and other cheaper operations, by exploiting the fact that field squaring is generally less costly than multiplication.