1988
DOI: 10.1109/12.2239
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Fault tolerance in a systolic residue arithmetic processor array

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Cited by 30 publications
(6 citation statements)
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“…Encryption algorithm: {c j } = {r j } ⊕{K j } mod m (8) Decryption algorithm: {r j }={c j } ⊕{-K j }mod m ={c j } Ĭ {K j } mod m (9) Where -K j is additive inverse of K j mod m The scheme of generating random binary sequence using feed back shift register are discussed in [18]. The same concept can be extended to generate non-binary key sequence.…”
Section: A Additive Ciphermentioning
confidence: 99%
See 1 more Smart Citation
“…Encryption algorithm: {c j } = {r j } ⊕{K j } mod m (8) Decryption algorithm: {r j }={c j } ⊕{-K j }mod m ={c j } Ĭ {K j } mod m (9) Where -K j is additive inverse of K j mod m The scheme of generating random binary sequence using feed back shift register are discussed in [18]. The same concept can be extended to generate non-binary key sequence.…”
Section: A Additive Ciphermentioning
confidence: 99%
“…CRT decomposition is also used in reducing chip area of edge sampler circuit by employing the method of delay technique [7]. RNS systolic approach offers an impressive amount of fault tolerance at low cost in hardware, which is discussed in [8]. The residue number system based on CRT is also used in cryptographic applications.…”
Section: Introductionmentioning
confidence: 99%
“…An FIR filter has been built and tested by Cosentino to verify this model. 25 The advantage of this technique seems to be that only one output conversion per quintuple would be required. An error calculator has been described, which uses the error syndrome pair as an address such that it outputs the complement of the error.…”
Section: Fault Tolerance Of Systolic Arithmetic Processor Arraysmentioning
confidence: 99%
“…By contrast, the RRNS codes are less widely known in the field of wireless communications. The so-called residue number system (RNS) arithmetic has drawn wide attention in computer science and in high-speed parallel signal processing due to its fault-tolerant properties [11], [12]. Error control coding theory using RRNS codes has recently been substantially advanced [13]- [18], raising our interest in investigating the properties of RRNS codes in different application environments, while extending its applications to new fields.…”
mentioning
confidence: 99%