M
M. Anwarul Hasan
Researcher at University of Waterloo
Publications - 11
Citations - 256
M. Anwarul Hasan is an academic researcher from University of Waterloo. The author has contributed to research in topics: Multiplication & Finite field. The author has an hindex of 7, co-authored 11 publications receiving 235 citations.
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Journal ArticleDOI
Hybrid Attribute- and Re-Encryption-Based Key Management for Secure and Scalable Mobile Applications in Clouds
TL;DR: Novel modifications to attribute-based encryption are proposed to allow authorized users access to cloud data based on the satisfaction of required attributes such that the higher computational load from cryptographic operations is assigned to the cloud provider and the total communication cost is lowered for the mobile user.
Book ChapterDOI
Error Detection in Polynomial Basis Multipliers over Binary Extension Fields
TL;DR: This paper considers fault tolerant multiplication in finite fields with detection of errors of bit-parallel and bit-serial polynomial basis multipliers over finite fields of characteristic two using the parity prediction technique.
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Re-Encryption-Based Key Management Towards Secure and Scalable Mobile Applications in Clouds.
TL;DR: The proposed cloud-based re-encryption model is secure, efficient, and highly scalable in a cloud computing context, as keys are managed by the client for trust reasons, processor-intensive data re- Encryption is handled by the cloud provider, and key redistribution is minimized to conserve communication costs on mobile devices.
Book ChapterDOI
Highly Regular Architectures for Finite Field Computation Using Redundant Basis
TL;DR: The architecture has an important feature of implementation complexity trade-off which enables the multiplier to be implemented in a partial parallel fashion and it is shown that with redundant basis the inversion problem is equivalent to solving a set of linear equations with a circulant matrix.
Book ChapterDOI
Fast Normal Basis Multiplication Using General Purpose Processors
TL;DR: A vector-level algorithm is presented which essentially eliminates the bit-wise inner products needed in the conventional approach to the normal basis multiplication and another algorithm which significantly reduces the dynamic instruction counts.