قدمت ورقة البحث هذه استخدام المصفوفات الجزئية المنتهيـة لتـشفير الرسـائل المرمـزة بنظـام ASCII معتمدين على طريقة هِلْ )Hill cipher( 1929م من خلال : 1
. تجزئة مصفوفة النص الأصلي إلى عدد محدود من المصفوفات الجزئية المنتهية لزيادة عدد مفـاتيح التشفير داخل النص الواضح، بحيث نحصل على رسائل مشفرة بأكثر من مفتاح مما يجعلهـا صـعبة الكسر، ويحافظ على أمن المعلومات داخل النصوص والرسائل المبثوثة.
2. الاعتماد على ترميز Coding ASCII) ASCII( المستخدم في حواسيبنا الحالية .
3. استخدام دالة هِلْ )f(X)=(A.X+B)mod(n) (Hill إذ ْ) A,X, B(مصفوفاتلها
شروط خاصة لتشفير نص موضوع داخل كل مصفوفة جزئية من مصفوفة النص الأصلي P. 4. قابلية تطبيق الطريقة حاسوبيا ً لتعطي نتائج سريعة وكبيرة.
This paper presents the use of finite Matrices to encrypt messages encoded
using ASCII system, dependent on the method (Hill cipher) 1929 by:
1. Using finite Matrices to divide the text into partial Matrices.
2. Depending on encoding ASCII (ASCII Coding).
3. Using the matrices A,X,B have special conditions to make Hill function
( f(X)=(A.X+B)mod(n)) able to encrypt the text P that corresponding in the matrix. This matrix contains partial Matrices to get encryption messages with different keys to make it difficult to break, and save the security of information in the texts.
4. Method can be applied on the computer to give quick and great results.
References used
Christof Paar, Jan Pelzl, 2010. Understanding Cryptography, © Springer- Verlag Berlin Heidelberg.
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