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<tr class="memlist"><td><a class="el" href="class_quotient_ring.html#eba485b8efc03cb16525c389519833e1">EuclideanDomain</a> typedef</td><td><a class="el" href="class_quotient_ring.html">QuotientRing< EuclideanDomainOf< PolynomialMod2 > ></a></td><td></td></tr> <tr class="memlist"><td><a class="el" href="class_abstract_ring.html#0f011366054a4edb80be92f968083538">Exponentiate</a>(const Element &a, const Integer &e) const</td><td><a class="el" href="class_abstract_ring.html">AbstractRing< EuclideanDomainOf< PolynomialMod2 >::Element ></a></td><td><code> [virtual]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_quotient_ring.html#7351765fe7217917c25b40bfd29cb7ce">GetDomain</a>() const</td><td><a class="el" href="class_quotient_ring.html">QuotientRing< EuclideanDomainOf< PolynomialMod2 > ></a></td><td><code> [inline]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_quotient_ring.html#251c7b3cdd89ceddd25fb92df81b07c4">GetModulus</a>() const</td><td><a class="el" href="class_quotient_ring.html">QuotientRing< EuclideanDomainOf< PolynomialMod2 > ></a></td><td><code> [inline]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_g_f2_n_p.html#17c7806095a9fa5ed8da633cc166a3f2">GF2NP</a>(const PolynomialMod2 &modulus)</td><td><a class="el" href="class_g_f2_n_p.html">GF2NP</a></td><td></td></tr> <tr class="memlist"><td><a class="el" href="class_g_f2_n_p_p.html#6d42a20e16bee4bd4f36245686becd94">GF2NPP</a>(unsigned int t0, unsigned int t1, unsigned int t2, unsigned int t3, unsigned int t4)</td><td><a class="el" href="class_g_f2_n_p_p.html">GF2NPP</a></td><td><code> [inline]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_g_f2_n_p.html#201782096f78be22d4a0532643e0a0fd">HalfTrace</a>(const Element &a) const </td><td><a class="el" href="class_g_f2_n_p.html">GF2NP</a></td><td></td></tr> <tr class="memlist"><td><a class="el" href="class_quotient_ring.html#80815f5757c80106ae7dc2db2799b835">Identity</a>() const</td><td><a class="el" href="class_quotient_ring.html">QuotientRing< EuclideanDomainOf< PolynomialMod2 > ></a></td><td><code> [inline, virtual]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_quotient_ring.html#32a8f4858aa802ef080984b5a00be015">Inverse</a>(const Element &a) const </td><td><a class="el" href="class_quotient_ring.html">QuotientRing< EuclideanDomainOf< PolynomialMod2 > ></a></td><td><code> [inline, virtual]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_abstract_group.html#257836994abefe25b80293f4c6b10f60">InversionIsFast</a>() const</td><td><a class="el" href="class_abstract_group.html">AbstractGroup< EuclideanDomainOf< PolynomialMod2 >::Element ></a></td><td><code> [inline, virtual]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_g_f2_n_p.html#4eb48ee2cd703818c84d531308e47546">IsUnit</a>(const Element &a) const </td><td><a class="el" href="class_g_f2_n_p.html">GF2NP</a></td><td><code> [inline]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_quotient_ring.html#f8732f66da8d4cef1932d2738a5583ad">QuotientRing< EuclideanDomainOf< PolynomialMod2 > >::IsUnit</a>(const Element &a) const </td><td><a class="el" href="class_quotient_ring.html">QuotientRing< EuclideanDomainOf< PolynomialMod2 > ></a></td><td><code> [inline, virtual]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_g_f2_n_p.html#de49365898ce399a879beb3f409b4e5b">m</a></td><td><a class="el" href="class_g_f2_n_p.html">GF2NP</a></td><td><code> [protected]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_quotient_ring.html#fa96b7fc70b6b3abbc3a1eca196d7b6c">m_domain</a></td><td><a class="el" href="class_quotient_ring.html">QuotientRing< EuclideanDomainOf< PolynomialMod2 > ></a></td><td><code> [protected]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_quotient_ring.html#07127b18d71b1a503e29436fce18e5b4">m_modulus</a></td><td><a class="el" href="class_quotient_ring.html">QuotientRing< EuclideanDomainOf< PolynomialMod2 > ></a></td><td><code> [protected]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_g_f2_n_p.html#e4a472d5d24354f4130428dece8aa726">MaxElementBitLength</a>() const</td><td><a class="el" href="class_g_f2_n_p.html">GF2NP</a></td><td><code> [inline]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_g_f2_n_p.html#9db342e042aa64b3528e877c8d7210de">MaxElementByteLength</a>() const</td><td><a class="el" href="class_g_f2_n_p.html">GF2NP</a></td><td><code> [inline]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_abstract_ring.html#e19ef788f5ce5192e5867666ef38717f">MultiplicativeGroup</a>() const</td><td><a class="el" href="class_abstract_ring.html">AbstractRing< EuclideanDomainOf< PolynomialMod2 >::Element ></a></td><td><code> [inline, virtual]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_quotient_ring.html#2b5ab1827c7e73fba29f23f5a6e0e6d4">MultiplicativeIdentity</a>() const</td><td><a class="el" href="class_quotient_ring.html">QuotientRing< EuclideanDomainOf< PolynomialMod2 > ></a></td><td><code> [inline, virtual]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_quotient_ring.html#c4188ae1dccb83f17c118748afd60df8">MultiplicativeInverse</a>(const Element &a) const </td><td><a class="el" href="class_quotient_ring.html">QuotientRing< EuclideanDomainOf< PolynomialMod2 > ></a></td><td><code> [virtual]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_quotient_ring.html#e4dc3dd42c8bc2bd37eff95e8a001f1a">Multiply</a>(const Element &a, const Element &b) const</td><td><a class="el" href="class_quotient_ring.html">QuotientRing< EuclideanDomainOf< PolynomialMod2 > ></a></td><td><code> [inline, virtual]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_abstract_ring.html#26709c02c869d09d756653ae1129f8a9">operator=</a>(const AbstractRing &source)</td><td><a class="el" href="class_abstract_ring.html">AbstractRing< EuclideanDomainOf< PolynomialMod2 >::Element ></a></td><td><code> [inline]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_quotient_ring.html#847f1d958a70c9caf1713321a6055c52">operator==</a>(const QuotientRing< EuclideanDomainOf< PolynomialMod2 > > &rhs) const </td><td><a class="el" href="class_quotient_ring.html">QuotientRing< EuclideanDomainOf< PolynomialMod2 > ></a></td><td><code> [inline]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_quotient_ring.html#d75b4078b485d09683b5c9eec944a714">QuotientRing</a>(const EuclideanDomain &domain, const Element &modulus)</td><td><a class="el" href="class_quotient_ring.html">QuotientRing< EuclideanDomainOf< PolynomialMod2 > ></a></td><td><code> [inline]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_quotient_ring.html#3f91d1daa995dbe41f7526d88c377977">Reduce</a>(Element &a, const Element &b) const </td><td><a class="el" href="class_quotient_ring.html">QuotientRing< EuclideanDomainOf< PolynomialMod2 > ></a></td><td><code> [inline, virtual]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_abstract_group.html#c01536b91c4fa3d0e0f929917143595b">ScalarMultiply</a>(const Element &a, const Integer &e) const</td><td><a class="el" href="class_abstract_group.html">AbstractGroup< EuclideanDomainOf< PolynomialMod2 >::Element ></a></td><td><code> [virtual]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_abstract_ring.html#56b1047d5e1c57d9b3c52e20af464cfe">SimultaneousExponentiate</a>(Element *results, const Element &base, const Integer *exponents, unsigned int exponentsCount) const </td><td><a class="el" href="class_abstract_ring.html">AbstractRing< EuclideanDomainOf< PolynomialMod2 >::Element ></a></td><td><code> [virtual]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_abstract_group.html#00a5cd4b22aab947ec107ec93ad13122">SimultaneousMultiply</a>(Element *results, const Element &base, const Integer *exponents, unsigned int exponentsCount) const </td><td><a class="el" href="class_abstract_group.html">AbstractGroup< EuclideanDomainOf< PolynomialMod2 >::Element ></a></td><td><code> [virtual]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_g_f2_n_p.html#349a067c766caf6b98678d51cfa1de03">SolveQuadraticEquation</a>(const Element &a) const </td><td><a class="el" href="class_g_f2_n_p.html">GF2NP</a></td><td></td></tr> <tr class="memlist"><td><a class="el" href="class_quotient_ring.html#a4b1b1638b50483bf4904fc909f54883">Square</a>(const Element &a) const </td><td><a class="el" href="class_quotient_ring.html">QuotientRing< EuclideanDomainOf< PolynomialMod2 > ></a></td><td><code> [inline, virtual]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_g_f2_n_p.html#3773fda3605db932623a4a3138498040">SquareRoot</a>(const Element &a) const </td><td><a class="el" href="class_g_f2_n_p.html">GF2NP</a></td><td></td></tr> <tr class="memlist"><td><a class="el" href="class_quotient_ring.html#08834bbb0829ab02b7f33fd1fd6ef65a">Subtract</a>(const Element &a, const Element &b) const</td><td><a class="el" href="class_quotient_ring.html">QuotientRing< EuclideanDomainOf< PolynomialMod2 > ></a></td><td><code> [inline, virtual]</code></td></tr> <tr class="memlist"><td><a class="el" href="class_abstract_group.html#15ec43995b991cdb5bb6d82f8b498cfd">~AbstractGroup</a>()</td><td><a class="el" href="class_abstract_group.html">AbstractGroup< EuclideanDomainOf< PolynomialMod2 >::Element ></a></td><td><code> [inline, virtual]</code></td></tr></table><hr size="1"><address style="text-align: right;"><small>Generated on Fri Jun 1 11:11:38 2007 for Crypto++ by <a href="http://www.doxygen.org/index.html"><img src="doxygen.png" alt="doxygen" align="middle" border="0"></a> 1.5.2 </small></address></body></html>⌨️ 快捷键说明
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