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Design & Implementation of 8 Bit Galois Encoder for on FPGA Secure Data Transmission

机译:FPGA安全数据传输的8位Galois编码器的设计与实现

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Galois Field Theory deals with numbers that are binary in nature, have the properties of a mathematical “field,” and are finite in scope. Galois operations comprises of Addition, multiplication and logarithms[1]. Galois Field multipliers have been used for coding theory and for cryptography [9]. Both areas are complex, with similar needs, and both deal with fixed symbolic alphabets that neatly fit the extended Galois Field model. The use of FPGA Spartan XC3S400-4PQG208C in this area is new, but their utilization is intriguing for their security capabilities as well as for their performance and power characteristics. In addition, the nonvolatility of FPGA is useful for polynomial and key storage within devices, and Spartan XC3S400-4PQG208C, particularly, provide multiple security features In this paper we present GF (2m) Galois field encoder its verification on FPGA Spartan XC3S400-4PQG208C using the National Institute Standard & Technology(NIST) chosen irreducible polynomial. A complete verification of multiplication is simulated on ModelSim 10.0 a & implemented on FPGA Spartan 3 will be presented to assure its validity .
机译:Galois场论处理本质上为二进制,具有数学“场”性质且范围有限的数字。 Galois运算包括加法,乘法和对数[1]。 Galois字段乘法器已用于编码理论和密码学[9]。这两个领域都很复杂,需求相似,并且都处理固定的符号字母,这些字母完全适合扩展的Galois Field模型。在此领域中,FPGA Spartan XC3S400-4PQG208C的使用是新的,但由于其安全性以及性能和功耗特性,它们的使用很吸引人。此外,FPGA的非易失性对于设备内的多项式和密钥存储非常有用,尤其是Spartan XC3S400-4PQG208C,它提供了多种安全功能。美国国家标准技术研究院(NIST)选择了不可约多项式。在ModelSim 10.0a上模拟了一个完整的乘法验证,并将在FPGA Spartan 3上实现以确保其有效性。

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