codeberg is different ig
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Dario48true
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11 changed files with 7 additions and 15 deletions
9
home/Dario48/Pictures/folder.svg
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home/Dario48/Pictures/folder.svg
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<p class="paragraph-P1">RSA</p>
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<p class="paragraph-P2">Si scelgono a caso due numeri primi p e q </p>
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<p class="paragraph-P2">p. es.</p>
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<p class="paragraph-P3">- p = 13</p>
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<p class="paragraph-P2">- q = 7</p>
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<p class="paragraph-P2"><span class="text-T1"/></p>
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<br />
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<p class="paragraph-P2"><span class="text-T1">Si calcola il loro prodotto n = pq, chiamato modulo, e il prodotto φ(n) = (p – 1)(q – 1) (φ(x) è il numero degli interi coprimi a x)</span></p>
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<p class="paragraph-P2"><span class="text-T1">p. es</span></p>
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<p class="paragraph-P2"><span class="text-T1">- n = 91</span></p>
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<p class="paragraph-P2"><span class="text-T1">- φ(n) = 72</span></p>
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<p class="paragraph-P2"><span class="text-T1"/></p>
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<br />
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<p class="paragraph-P2"><span class="text-T1">Si sceglie un numero coprimo a φ(n) </span><span class="text-T2">e</span><span class="text-T1"> più piccolo di esso</span></p>
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<p class="paragraph-P2"><span class="text-T1">p. es</span></p>
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<p class="paragraph-P2"><span class="text-T1">- e = 7</span></p>
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<p class="paragraph-P2"><span class="text-T1"/></p>
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<br />
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<p class="paragraph-P2"><span class="text-T1">Si calcola il numero d in modo che de % φ(n) = 1</span></p>
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<p class="paragraph-P2"><span class="text-T1">p. es</span></p>
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<p class="paragraph-P2"><span class="text-T1">- d = 31</span></p>
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<p class="paragraph-P2"><span class="text-T1"/></p>
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<br />
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<p class="paragraph-P2"><span class="text-T1">La chiave pubblica è (n, e) e la chiave privata è (n, d) </span></p>
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<p class="paragraph-P2"><span class="text-T1">p. es. </span></p>
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<p class="paragraph-P2"><span class="text-T1">- pub = (91, 7)</span></p>
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<p class="paragraph-P2"><span class="text-T1">- priv = (91, 31)</span></p>
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<p class="paragraph-P2"><span class="text-T1"/></p>
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<br />
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<p class="paragraph-P2"><span class="text-T1">La forza dell'algoritmo sta nel fatto che per calcolare d da e (o viceversa) non basta la conoscenza di n ma serve il numero φ ( n ) = ( p − 1 ) ( q − 1 ) , e che il suo calcolo richiede tempi molto elevati; infatti fattorizzare in numeri primi (cioè scomporre un numero nei suoi divisori primi) è un'operazione computazionalmente costosa.</span></p>
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112
home/index.html
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Dario48's website
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