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<a href="#pub-attribs">Data Fields</a> </div>
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<div class="title">PAILLIER_private_key Struct Reference</div> </div>
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<p>Paillier Private Key.
</p>
<p><code>#include &lt;<a class="el" href="paillier_8h_source.html">paillier.h</a>&gt;</code></p>
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Data Fields</h2></td></tr>
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<h2 class="groupheader">Field Documentation</h2>
<a id="a952c7c468cd4d17b5b5671fe31165a8d"></a>
<h2 class="memtitle"><span class="permalink"><a href="#a952c7c468cd4d17b5b5671fe31165a8d">&#9670;&nbsp;</a></span>invp</h2>
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<td class="memname"><a class="el" href="big__1024__58_8h.html#a9b2910ed8e28bc385736f45a3d668691">BIG_1024_58</a> PAILLIER_private_key::invp[<a class="el" href="config__ff__2048_8h.html#a9d97b1d9ded0164b99640480ddac4f1e">FFLEN_2048</a>]</td>
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<p>Precomputed \( p^{-1} \pmod{2^m} \) </p>
</div>
</div>
<a id="a5146fab180da3422d66d3cf944fb0247"></a>
<h2 class="memtitle"><span class="permalink"><a href="#a5146fab180da3422d66d3cf944fb0247">&#9670;&nbsp;</a></span>invq</h2>
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<td class="memname"><a class="el" href="big__1024__58_8h.html#a9b2910ed8e28bc385736f45a3d668691">BIG_1024_58</a> PAILLIER_private_key::invq[<a class="el" href="config__ff__2048_8h.html#a9d97b1d9ded0164b99640480ddac4f1e">FFLEN_2048</a>]</td>
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<p>Precomputed \( q^{-1} \pmod{2^m} \) </p>
</div>
</div>
<a id="af888282934b457a7c74bfd5ee5af0247"></a>
<h2 class="memtitle"><span class="permalink"><a href="#af888282934b457a7c74bfd5ee5af0247">&#9670;&nbsp;</a></span>lp</h2>
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<td class="memname"><a class="el" href="big__1024__58_8h.html#a9b2910ed8e28bc385736f45a3d668691">BIG_1024_58</a> PAILLIER_private_key::lp[<a class="el" href="ff__2048_8h.html#a227e21d0b00faf73e541ec680ea433cc">HFLEN_2048</a>]</td>
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<p>Private Key modulo \( p \) (Euler totient of \( p \)) </p>
</div>
</div>
<a id="a4cef9b08dca71828a00c91d1927bf66c"></a>
<h2 class="memtitle"><span class="permalink"><a href="#a4cef9b08dca71828a00c91d1927bf66c">&#9670;&nbsp;</a></span>lq</h2>
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<td class="memname"><a class="el" href="big__1024__58_8h.html#a9b2910ed8e28bc385736f45a3d668691">BIG_1024_58</a> PAILLIER_private_key::lq[<a class="el" href="ff__2048_8h.html#a227e21d0b00faf73e541ec680ea433cc">HFLEN_2048</a>]</td>
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</div><div class="memdoc">
<p>Private Key modulo \( q \) (Euler totient of \( q \)) </p>
</div>
</div>
<a id="a2baa64964f2d29de901c3495a0b10951"></a>
<h2 class="memtitle"><span class="permalink"><a href="#a2baa64964f2d29de901c3495a0b10951">&#9670;&nbsp;</a></span>mp</h2>
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<td class="memname"><a class="el" href="big__1024__58_8h.html#a9b2910ed8e28bc385736f45a3d668691">BIG_1024_58</a> PAILLIER_private_key::mp[<a class="el" href="ff__2048_8h.html#a227e21d0b00faf73e541ec680ea433cc">HFLEN_2048</a>]</td>
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<p>Precomputed \( L(g^{lp} \pmod{p^2})^{-1} \) </p>
</div>
</div>
<a id="a8eabfd60330252513a941ff4eb60a74a"></a>
<h2 class="memtitle"><span class="permalink"><a href="#a8eabfd60330252513a941ff4eb60a74a">&#9670;&nbsp;</a></span>mq</h2>
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<td class="memname"><a class="el" href="big__1024__58_8h.html#a9b2910ed8e28bc385736f45a3d668691">BIG_1024_58</a> PAILLIER_private_key::mq[<a class="el" href="ff__2048_8h.html#a227e21d0b00faf73e541ec680ea433cc">HFLEN_2048</a>]</td>
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<p>Precomputed \( L(g^{lq} \pmod{q^2})^{-1} \) </p>
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<a id="ab3a4b6e01c3185983d6240e4e093574a"></a>
<h2 class="memtitle"><span class="permalink"><a href="#ab3a4b6e01c3185983d6240e4e093574a">&#9670;&nbsp;</a></span>p</h2>
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<td class="memname"><a class="el" href="big__1024__58_8h.html#a9b2910ed8e28bc385736f45a3d668691">BIG_1024_58</a> PAILLIER_private_key::p[<a class="el" href="ff__2048_8h.html#a227e21d0b00faf73e541ec680ea433cc">HFLEN_2048</a>]</td>
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<p>Secret Prime </p>
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<td class="memname"><a class="el" href="big__1024__58_8h.html#a9b2910ed8e28bc385736f45a3d668691">BIG_1024_58</a> PAILLIER_private_key::p2[<a class="el" href="config__ff__2048_8h.html#a9d97b1d9ded0164b99640480ddac4f1e">FFLEN_2048</a>]</td>
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<p>Precomputed \( p^2 \) </p>
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<a id="a0827afad71df06ce991fa2799cc2f381"></a>
<h2 class="memtitle"><span class="permalink"><a href="#a0827afad71df06ce991fa2799cc2f381">&#9670;&nbsp;</a></span>q</h2>
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<td class="memname"><a class="el" href="big__1024__58_8h.html#a9b2910ed8e28bc385736f45a3d668691">BIG_1024_58</a> PAILLIER_private_key::q[<a class="el" href="ff__2048_8h.html#a227e21d0b00faf73e541ec680ea433cc">HFLEN_2048</a>]</td>
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<p>Secret Prime </p>
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<h2 class="memtitle"><span class="permalink"><a href="#acf50ad57d674567ac4065000152f87c4">&#9670;&nbsp;</a></span>q2</h2>
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<td class="memname"><a class="el" href="big__1024__58_8h.html#a9b2910ed8e28bc385736f45a3d668691">BIG_1024_58</a> PAILLIER_private_key::q2[<a class="el" href="config__ff__2048_8h.html#a9d97b1d9ded0164b99640480ddac4f1e">FFLEN_2048</a>]</td>
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<p>Precomputed \( q^2 \) </p>
</div>
</div>
<hr/>The documentation for this struct was generated from the following file:<ul>
<li><a class="el" href="paillier_8h_source.html">paillier.h</a></li>
</ul>
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