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[Software Engineering] ECC DL : 0: 无线传感器网络上基于椭圆曲线密码的认证方案设计与实现,一篇和好的论文-Wireless sensor networks Based on Elliptic Curve Cryptography certification program design and implementation, and a good paper
Date : 2025-12-22 Size : 3.04mb User : mm
[Software Engineering] A-NOVEL-SKIN-YCBCR-COLOR-SPACE DL : 0: This paper presents a new human skin color model in YCbCr color space and its application to human face detection. Skin colors are modeled by a set of three Gaussian clusters, each of which is characterized by a centroid and a covariance matrix. The centroids and covariance matrices are estimated from large set of training samples after a k-means clustering process. Pixels in a color input image can be classified into skin or nonskin based on the Mahalanobis distances to the three clusters. Efficient post-processing techniques namely noise removal, shape criteria, elliptic curve fitting and faceinonface classification are proposed in order to !inther refine skin segmentation results for the purpose of face detection.
Date : 2025-12-22 Size : 215kb User : 陆
[Software Engineering] ECC1 DL : 0: 椭圆曲线密码系统芯片（点乘体系研究）与安全防护技术研究-Elliptic curve cryptosystem chip (point by System) and Security Technology
Date : 2025-12-22 Size : 1.85mb User : 余振华
[Software Engineering] ECC2 DL : 0: 椭圆曲线密码系统（点乘体系研究），可用于RSA密码体系-Elliptic Curve Cryptography (Multiplication System), can be used in RSA cryptosystem
Date : 2025-12-22 Size : 1.24mb User : 余振华
[Software Engineering] Ecc DL : 0: 椭圆曲线参数，方便椭圆曲线取基点和阶，a,b的值免去不必要的运算。-Elliptic curve parameters to facilitate take bp and bands of the elliptic curve, a, the value of b to avoid unnecessary operation.
Date : 2025-12-22 Size : 18kb User : 曹涛
[Software Engineering] Windows_SEA DL : 0: 使用MIRACL 為底層的函式庫，再利用C++ Builder 設計視窗化執行介面，在 Pentium 1.83G 的處理器上搭配1G 記憶體尋找可供橢圓曲線密碼系統使用的質數階橢圓曲線參數，基域為192、224、256、384、521 位元平均分別需要580、1360、1884、20907、65862 秒可搜尋到一條質數階的橢圓曲線參數，且計算一條橢圓曲線的階數平均分別需要31.6、 56.7、99.4、722.3、2726.0 秒。-Use MIRACL the bottom of the library, then interest with C++ Builder design window of execution interface on a Pentium 1.83G at the reasonable control with 1G memory looking for available for use by Elliptic Curve Cryptography quality number-order elliptic curve parameters, base field 192 224,256,384,521 bit average need 580,1360,1884,20907,65862 seconds can find a prime number order elliptic curve parameters, and the calculation of the order of an elliptic curve average 31.6, 56.7,99.4 , 722.3,2726.0 seconds.
Date : 2025-12-22 Size : 300kb User : andrew tan
[Software Engineering] Elliptic-Curve-Cryptography DL : 0: A brief algorithm to create ternary galois field of (3^x). through which large computation can be easily done.
Date : 2025-12-22 Size : 144kb User : dj
[Software Engineering] SM2_PART4 DL : 0: SM2椭圆曲线公钥密码算法。第4部分：公钥加密算法-SM2 elliptic curve public key cryptography algorithms. Part 4: public key encryption algorithm
Date : 2025-12-22 Size : 176kb User : 章章
[Software Engineering] SM2_PART3 DL : 0: SM2椭圆曲线公钥密码算法第3部分：密钥交换协议-SM2 elliptic curve public key cryptography algorithm Part 3: Key Exchange Protocol
Date : 2025-12-22 Size : 323kb User : 章章
[Software Engineering] fayi DL : 0: ECC是基于有限域上，椭圆曲线点集E所构成的群上定义的离散对数系统.有限域上椭圆曲线的选择，应避免使用超奇异曲线,以保证足够的安全性.椭圆曲线的运算为给定椭圆曲线E上的一个基点G和一个整数(1 1)nκκ≤≤，求数乘(mod )GQ pκ=，Q也是E上的一点，计算...GGG Gκ=+++ (κ个G相加)相对容易；但若给定椭圆曲线上两点G和Q，求一整数κ，使(mod )GQ pκ=，特别是当G是较高阶的基点时，则非常困难。这就是椭圆曲线离散对数问题。基于椭圆曲线离散对数问题的难解性，形成了ECC体制。-ECC is based on the gal o is field in, elliptic curve set of points Econ statutes on the group defines separate logarithm system In gal o is field elliptic curve choice, Should avoid using the ultra strange curve, guarantees thee no ugh security The elliptic curve operation for assigns on elliptic curve E basic point G and The integer (1 1) n kappa kappa <= <=, asks the number to ride(mod) GQ p kappa =, Q also is on E, computation.. GGG G kappa =+++(kappa G Adds together) is relatively easy But if assigns in thee l l iptic curve two G and Q, asks an integer kappa, causes (mod) GQ p kappa =, specially when G is compares When Gao Jie basic point, then is extremely difficult This is the elliptic curve separate logarithm question. Based on the elliptic curve separate logarithm question difficult solution, to have formed the ECC system.
Date : 2025-12-22 Size : 32kb User : 王近两
[Software Engineering] Elliptic-Curve-Encryption-Algorithm DL : 0: 能实现椭圆曲线密码的加密解密过程，功能齐全，易于实现-Can realize the elliptic curve cryptography decipher process, function is complete, easy to realize
Date : 2025-12-22 Size : 204kb User : 薛玉