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물리:복제_대칭성_깨짐_해 [2023/02/12 18:15] – [1차 복제 대칭성 깨짐] admin | 물리:복제_대칭성_깨짐_해 [2023/09/05 15:46] (current) – external edit 127.0.0.1 | ||
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q_1 = \int Du \frac{\int Dv \cosh^{m_1}\left(\beta J \sqrt{q_1}\right) \tanh^2 \left(\beta J \sqrt{q_1}\right)}{\int Dv \cosh^{m_1}\left(\beta J \sqrt{q_1}\right)} | q_1 = \int Du \frac{\int Dv \cosh^{m_1}\left(\beta J \sqrt{q_1}\right) \tanh^2 \left(\beta J \sqrt{q_1}\right)}{\int Dv \cosh^{m_1}\left(\beta J \sqrt{q_1}\right)} | ||
\end{equation} | \end{equation} | ||
- | 을 반복해서 적용함으로써 $a$의 크기를 가늠할 수 있다. [[물리: | + | 을 반복해서 적용함으로써 |