Pages that link to "Item:Q1709334"
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The following pages link to Three-particle quantization condition in a finite volume: 2. General formalism and the analysis of data (Q1709334):
Displaying 17 items.
- Determination of \(s\)- and \(p\)-wave \(I = 1/2\: K\pi\) scattering amplitudes in \(N_{\mathrm{f}} = 2 + 1\) lattice QCD (Q721631) (← links)
- The \(I= 1\) pion-pion scattering amplitude and timelike pion form factor from \(N_{f}=2+1\) lattice QCD (Q1731631) (← links)
- Relativistic \(N\)-particle energy shift in finite volume (Q2025963) (← links)
- Implementing the three-particle quantization condition for \(\pi^+\pi^+K^+\) and related systems (Q2087249) (← links)
- Relativistic-invariant formulation of the NREFT three-particle quantization condition (Q2087311) (← links)
- Tritonlike molecules of three identical baryons (Q2134889) (← links)
- Nuclear matrix elements from lattice QCD for electroweak and beyond-standard-model processes (Q2231827) (← links)
- Numerical exploration of three relativistic particles in a finite volume including two-particle resonances and bound states (Q2283349) (← links)
- Analytic expansions of multi-hadron finite-volume energies. I: Two-particle states (Q2682262) (← links)
- The basis of three-particle hyperspherical harmonics in 'democratic' variables (Q3770024) (← links)
- Three-particle Lellouch-Lüscher formalism in moving frames (Q6041745) (← links)
- Three relativistic neutrons in a finite volume (Q6055820) (← links)
- Particle-dimer approach for the roper resonance in a finite volume (Q6105662) (← links)
- Lüscher equation with long-range forces (Q6568173) (← links)
- Three-particle formalism for multiple channels: the \(\eta\pi\pi + K\overline{K}\pi\) system in isosymmetric QCD (Q6609321) (← links)
- Finite-volume scattering on the left-hand cut (Q6619178) (← links)
- Generalized boost transformations in finite volumes and application to Hamiltonian methods (Q6619264) (← links)
