000 | a | ||
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999 |
_c32429 _d32429 |
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008 | 230831b xxu||||| |||| 00| 0 eng d | ||
020 | _a9783031206979 | ||
082 |
_a005.8 _bMAR |
||
100 | _aMartinez-Guerra, Rafael | ||
245 | _aEncryption and decryption algorithms for plain text and images using fractional calculus | ||
260 |
_bSpringer, _c2023 _aCham : |
||
300 |
_axviii, 240 p. ; _bill., (some col.), _c25 cm |
||
365 |
_b89.99 _cEUR _d94.90 |
||
490 |
_aSynthesis Lectures on Engineering, Science, and Technology, _v2690-0327 |
||
504 | _aIncludes bibliographical references and index. | ||
520 | _aThis book offers an alternative for encrypting and decrypting messages using objects called integer and fractional-order estimators or observers, by means of security codes. The authors first establish the class of observers capable of carrying out this work. Then, the type of observers to treat either the integer or fractional order type and their main characteristics is mentioned. The book also presents an essential property of some systems such as Liouville, which is vital for the encryption and decryption of messages in integer and fractional order nonlinear systems by using the synchronization property of chaotic systems. Finally, it addresses some logistic maps such as Mandelbrot sets including Julia and fractal sets, taking advantage of their characteristics to encrypt or recover messages. | ||
650 | _aAsymptotically stable | ||
650 | _a Bit integer | ||
650 | _aBlum Blum shub | ||
650 | _aCiphertext | ||
650 | _aColpitts oscillator | ||
650 | _a Fractional -order chaotic system | ||
650 | _aGamma function | ||
650 | _a Instability theorem | ||
650 | _aJulia set | ||
650 | _aKeystream | ||
650 | _aLaplace transform | ||
650 | _aLyapunov's direct method | ||
650 | _aNon autonomous system | ||
650 | _aPseudorandom numbers | ||
650 | _aRecovered message | ||
650 | _aStream Cipher | ||
650 | _aTransmitter | ||
700 | _aMontesinos-Garcia, Juan Javier | ||
700 | _aFlores-Flores, Juan Pablo | ||
942 |
_2ddc _cBK |