شماره ركورد كنفرانس :
3536
عنوان مقاله :
VLSI Architecture for Bit Parallel Systolic Multipliers for Special Class of GF(2m) using Dual Bases
Author/Authors :
Hafizur Rahaman Department of Information Technology - Bengal Engineering and Science University, Shibpur,India , Jimson Mathew Computer Science Dept. - University of Bristol, Bristol, UK , A. M Jabir A. M. Jabir is with Dept. of Computer Science and Electronics - Oxford Brookes University, Oxford, UK , D. K Pradhan Computer Science Dept. - University of Bristol, Bristol, UK
كليدواژه :
error correction , systolic , bit parallel , RS codes , Finite Field
سال انتشار :
دي 1394
عنوان كنفرانس :
پانزدهمين همايش بين المللي معماري كامپيوتر و سيستم هاي ديجيتال
زبان مدرك :
لاتين
چكيده لاتين :
This paper presents the efficient VLSI architecture for bit parallel systolic multiplication over dual base for trinomial and pentanomial in GF(2m) for effective use in RS decoders. This architecture supports pipelining. Here irreducible trinomial of form p(x) = xm + xn + 1 and pentanomial of the form p(x) = xm +xk+2 + xk+1 +xk+1 generate the fields in GF(2m). For ECC algorithms, NIST recommends the five reduction polynomials which are either trinomial or pentanomial. Since the systolic multiplier has the features of regularity, modularity and unidirectional data flow, this structure is well suited to VLSI implementations. For trinomial, the systolic structure of proposed bit parallel dual multipliers requires only m2 two inputs and gates and at most (m2-1) two inputs EXOR gates. For pentanomial, it requires only m2 two inputs and gates and (m2+3m-3) two inputs EXOR gates. The proposed multipliers have clock cycle latency of m. The length of the largest delay path and area of this architecture are less compared to the bit parallel systolic multiplication architectures reported earlier. This architecture can also operate over both the dual-base and polynomial base.
كشور :
ايران
تعداد صفحه 2 :
6
از صفحه :
1
تا صفحه :
6
لينک به اين مدرک :
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