Book
1 Lagrangian
2 E1
- 2.1 dispersion relation
  - 2.1.1 heavy mass
3 E2
4 E2 connected
- 4.0.1 FT \(\phi^2\)
- 4.0.2 Test ensemble
5 E3
6 Matrix element
7 test area
- 7.0.1 g=0 {g=0 plot_GEVP tmp}
8 report fit \(m_0\)
9 fit \(a_{00}\)
10 report fit phase shift \(\delta\)
- 10.0.1 Lattice dispersion relation
- 10.1 2 parameter fit
11 Fit of the energy levels
12 Fit QC3
13 Polynomial fit E3
14 \(E_{\phi_1}\) vs \(E_{3\phi_0}\)
15 \(E_{\phi_1}\) - \(E_{3\phi_0}\)
16 \(m_0=-4.89\)
- 16.1 E1
- 16.2 Heavy mass
17 g=0.025
18 GEVP g0.025
- 18.1 P=(1,0,0)
19 GEVP g=0
- 19.1 current set GEVP g=0
- 19.2 old set
20 Fit 2 particle quantization (g=0.025)
21 Fit QC3 (g=0.025)
- 21.1 p=(0,0,0)
  - 21.1.1 latt disp rel
- 21.2 p=(1,1,1)
  - 21.2.1 latt disp rel
22 Smearing
- 22.1 Gaussian Smearing
- 22.2 Laplace smearing
23 GEVP g=0 m0=-4.9 m1=-4.68
- 23.1 GEVP P=(0,0,0)
- 23.2 GEVP P=(1,0,0) g0.25
  - 23.2.1 ../../g0.25/out/G2t_T64_L28_msq0-4.900000_msq1-4.650000_l02.500000_l12.500000_mu5.000000_g0.250000_rep0_output
24 g=0.25
25 g=0.125
- 25.1 GEVP P=(0,0,0) g0.125
- 25.2 GEVP P=(1,0,0) g0.125
26 g=0.06
27 g=0.1
28 normalised GEVP (GEVPn)
- 28.0.1 GEVP
- 28.0.2 GEVPn
References
Published with bookdown

phi4-analysis

Chapter 6 Matrix element

In this chapter we report the test done to compute the matrix element \[\langle \phi_1|\phi_1\phi_0^3|3\phi_0 \rangle\]