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Description: 用于生成GF(2^m)有限域中乘法器的Verilog HDL源文件的C程序-Used to generate GF (2 ^ m) limited domain Multiplier Verilog HDL source file of C program
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Size: 199680 |
Author: ChenQiu |
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Description: 用于生成GF(2^m)有限域中常数乘法器的Verilog HDL源文件的C程序-Used to generate GF (2 ^ m) limited domain constant multiplier Verilog HDL source files of C procedures
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Size: 172032 |
Author: ChenQiu |
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Description: 在gf(2^13)中,固定因子乘法器(基于自然基,0-128)-In gf (2 ^ 13), the fixed-factor multiplier (based on the natural base ,0-128)
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Size: 47104 |
Author: 张凯斌 |
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Description: 脉动乘法器:一个GF(2m)域上的Digit-Serial 脉动结构(Systolic)的乘法器-Pulse Multiplier: a GF (2m) domain on the Digit-Serial pulsation structure (Systolic) the multiplier
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Size: 2560000 |
Author: chenyi |
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Description:
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Size: 2048 |
Author: 石小磊 |
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Description: Verilog hdl语言 伽罗华域GF(q)乘法器设计,可使用modelsim进行仿真-Language Verilog hdl Galois field GF (q) multiplier design, can use the ModelSim simulation
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Size: 2048 |
Author: 许立宾 |
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Description: 伽罗华域GF(q)乘法器verilog设计.rar-Galois field GF (q) multiplier verilog design.rar
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Size: 2048 |
Author: 海天之洲 |
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Description: 伽罗华域GF(q)乘法器设计,完整的源代码。-Galois field GF (q) multiplier design, the complete source code.
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Size: 2048 |
Author: dayu1994 |
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Description: The Berlekamp multiplier [3] uses two basis representations, the polynomial basis
for the multiplier and the dual basis for the multiplicand and the product. Because it is
normal practice to input all data in the same basis, this means some basis transformation
circuits will be required. Fortunately for m = (3, 4, 5, 6, 7, 9, 10) the basis conversion
from the dual to the polynomial basis - and vice versa - is merely a reordering of the basis
coefficients [38]. For the important case m = 8 - for example the error-correcting systems
used in CDs, DAT and many other applications operate over GF(28) - this basis conversion
requires a reordering and two additions of the basis coefficients (Appendix C). In practice
therefore, two additional XOR gates are required. Even including the extra hardware for
basis conversions, the Berlekamp multiplier is known to have the lowest hardware
requirements of all available bit-serial multipliers [24].
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Size: 156672 |
Author: guctiida |
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Description: 伽罗华域GF(q)乘法器设计 伽罗华域GF(q)乘法器设计-Jia LuoHuaYu GF (q) multiplier design
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Size: 2048 |
Author: fangxiaolong |
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Description: 伽罗华域GF(q)乘法器设计-Galois field GF (q) Multiplier
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Size: 2048 |
Author: eee |
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Description: 通过verilog hdl语言实现伽罗华域GF(q)乘法器设计-By verilog hdl language Galois field GF (q) Multiplier
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Size: 2048 |
Author: 李永超 |
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Description: 伽罗华域GF(q)乘法器设计,FPGA实现-Galois field GF (q) multiplier design, FPGA realization
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Size: 1024 |
Author: 吴敏 |
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Description: 自己收集的常用的FPGA模块设计,大家分享啊
异步FIFO设计/伪随机序列应用设计/积分梳状滤波器(CIC)设计/伽罗华域GF(q)乘法器设计/除法器设计/常用加法器设计/常用乘法器设计/RS(204,188)译码器的设计/CORDIC数字计算机的设计-Common FPGA module design your own collection, to share ah
Asynchronous FIFO design/application design pseudo-random sequence/integrator comb filter (CIC) Design/Galois field GF (q) Multiplier/divider design/common adder design/common multiplier design/RS (204,188) decoder design/CORDIC digital computer design
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Size: 27648 |
Author: 老于 |
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Description: 193位8段的GF(2m)域上的Digit-Serial 脉动结构(Systolic)的乘法器-a 193bit GF(2m) Ditital-Serial Systolic Multiplier
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Size: 63488 |
Author: yefeng |
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Description: 伽罗华域GF(q)乘法器设计在FPGA板上的应用-Galois field GF (q) application of multiplier design on the FPGA board.
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Size: 2048 |
Author: 高浚玮 |
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Description: 采用verilog实现的有限域GF(28)弱对偶基乘法器,本原多项式: p(x) = x^8 + x^4 + x^3 + x^2 + 1 ,多项式基: {1, a^1, a^2, a^3, a^4, a^5, a^6, a^7},弱对偶基: {1+a^2, a^1, 1, a^7, a^6, a^5, a^4, a^3+a^7}-Verilog achieved using the finite field GF (28) weak dual basis multiplier
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Size: 14336 |
Author: 刘建涛 |
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Description: 伽罗华域乘法器设计,包含了两个模块,设计较为简单(Galois field multiplier design, contains two modules, the design is relatively simple)
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Size: 1024 |
Author: 未曾走远 |
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