Search Results - "Rao, T. R. N."

An SFS Berger check prediction ALU and its application to self-checking processor designs by Lo, J.-C., Thanawastien, S., Rao, T.R.N., Nicolaidis, M.

“…A strongly fault secure (SFS) ALU design based on the Berger check prediction (BCP) technique is presented. The fault and error models of a large class of VLSI…”
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Decoding algebraic-geometric codes up to the designed minimum distance by Feng, G.-L., Rao, T.R.N.

“…A simple decoding procedure for algebraic-geometric codes C/sub Omega /(D,G) is presented. This decoding procedure is a generalization of Peterson's decoding…”
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Construction of Improved Geometric Goppa Codes from Klein Curves and Klein-like Curves by Kolluru, Mahadev S., Feng, G. L., Rao, T. R. N.

“…Linear error-correcting codes, especially Reed-Solomon codes, find applications in communication and computer memory systems, to enhance their reliability and…”
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Private-key algebraic-code encryptions by Rao, T.R.N., Nam, K.-H.

“…An approach to private-key cryptosystems is proposed which allows use of very simple codes of distance <or=6 and length of 250 bits or less. This scheme not…”
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Efficient mapping of ANNs on hypercube massively parallel machines by Malluhi, Q.M., Bayoumi, M.A., Rao, T.R.N.

“…This paper presents a technique for mapping artificial neural networks (ANNs) on hypercube massively parallel machines. The paper starts by synthesizing a…”
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Novel totally self-checking Berger code checker designs based on generalized Berger code partitioning by Rao, T.R.N., Feng, G.L., Kolluru, M.S., Lo, J.C.

“…Totally self-checking (TSC) Berger code checker designs are presented. The generalized Berger check partitioning is derived. It is proven that a TSC Berger…”
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A generalization of the single b-Bit byte error correcting and double bit error detecting codes for high-speed memory systems by Sihai Xiao, Xiaofa Shi, Guiliang Feng, Rao, T.R.N.

“…In this paper, a general method using the subsets (generating sets) of GF(2/sup b/) for constructing the SbEC-DED codes will be presented. The constructions…”
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Berger check prediction for array multipliers and array dividers by Lo, J.-C., Thanawastien, S., Rao, T.R.N.

“…The authors present closed-form check-predicting equations for deriving Berger checks (J.M. Berger, 1961) for array multipliers and array dividers,…”
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Firewalling the Big Fish by Rao, T N R

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Improved geometric Goppa codes--Part I: Basic theory by Feng, Gui-Liang, Rao, T R N

“…Feng and Rao present a construction of improved geometric Gopp codes which, for the case of r is less than 2 g, are often more efficient than the current…”
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Aryabhata remainder theorem : Relevance to public-key crypto-algorithms by RAO, T. R. N, YANG, Chung-Huang

“…Public-key crypto-algorithms are widely employed for authentication, signatures, secret-key generation and access control. The new range of public-key sizes…”
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A simple approach for construction of algebraic-geometric codes from affine plane curves by Gui-Liang Feng, Rao, T.R.N.

“…The current algebraic-geometric (AG) codes are based on the theory of algebraic-geometric curves. In this paper we present a simple approach for the…”
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Pseudorandom bit generators in stream-cipher cryptography by Zeng, K., Yang, C.-H., Wei, D.-Y., Rao, T.R.N.

“…Progress in the design and analysis of pseudorandom bit generators over the last decade is surveyed. Background information is provided, and the linear…”
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New double-byte error-correcting codes for memory systems by Gui-Liang Feng, Xinwen Wu, Rao, T.R.N.

“…Double-byte error-correcting codes over GF(q) were constructed by Dumer (1981, 1988, 1992, 1995), which have the parameters n=q/sup m-1/, r/spl les/2m+[m-1/3],…”
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Simplified understanding and efficient decoding of a class of algebraic-geometric codes by Gui-Liang Feng, Wei, V.K., Rao, T.R.N., Tzeng, K.K.

“…An efficient decoding algorithm for algebraic-geometric codes is presented. For codes from a large class of irreducible plane curves, including Hermitian…”
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Improved geometric Goppa codes. I. Basic theory by Gui-Liang Feng, Rao, T.R.N.

“…In this paper, we present a construction of improved geometric Goppa codes which, for the case of r<2g, are often more efficient than the current geometric…”
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Generalized Bezout's theorem and its applications in coding theory by Gui-Liang Feng, Rao, T.R.N., Berg, G.A., Zhunmei Zhu

“…This paper presents a generalized Bezout theorem which can be used to determine a tighter lower bound of the number of distinct points of intersection of two…”
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Error correcting codes over Z/2(m/) for algorithm-based fault tolerance by Feng, G L, Rao, T R N, Kolluru, M S

“…Algorithm-based fault tolerance is a scheme of low-cost error protection in real-time digital signal processing environments and other computation-intensive…”
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Error correction codes over Z sub(2m) for algorithms-based fault tolerance by Feng, G L, Rao, T R N, Kolluru, M S

“…Algorithm-based fault tolerance is a scheme of low-cost error protection in real-time digital signal processing environments and other computation-intensive…”
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Error correcting codes over Z2m for algorithm-based fault tolerance by FENG, G. L, RAO, T. R. N, KOLLURU, M. S

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