since 2006
Help Sitemap
This page shows how I failed to solve the harmonic oscillator problem.
.
.
.
where π(1) ＜ ・・・ ＜π(k) and π(k + 1) ＜ ・・・ ＜π(n).
---
---
---
Δ2(t1, t2) ＝ 0.
---
Δ1(t1) ＝ 0 ⇒ Δ2k+1(t2k+1) ＝ 0
---.
Δ4(t1, t2, t3, t4) ＝ c4 exp[-b4(t1 - t2)2] exp[-b4(t1 - t3)2] exp[-b4(t1 - t4)2] exp[-b4(t2 - t3)2] exp[-b4(t2 - t4)2] exp[-b4(t3 - t4)2].
Δ4(t1, t2, t, t) ＝ c4 exp[-b4(t1 - t2)2] exp[-2b4(t1 - t)2] exp[-2b4(t2 - t)2]
＝ c4 exp[-b4(t1 - t2)2] exp[-4b4t2 + 4b4(t1 + t2)t - 2b4(t12 + t22)].
Δ6(t1, t2, t3, t4, t5, t6) ＝ 0.
Δ4k-2(t1, ・・・, t4k-2) ＝ 0.
where π(1) ＜π(2) ＜π(3) ＜π(4) and ・・・ and π(4k-3) ＜π(4k-2) ＜π(4k-1) ＜π(4k) and π(4) ＜π(8) ＜ ・・・ ＜π(4k).
 |
 |
 |
 |