Upper and lower Higgs boson mass bounds from a chirally invariant lattice Higgs-Yukawa model
arXiv:1002.2569
Abstract
Motivated by the advent of the Large Hadron Collider the aim of the present work is the non-perturbative determination of the cutoff-dependent upper and lower mass bounds of the Standard Model Higgs boson based on first principle calculations, in particular not relying on additional information such as the triviality property of the Higgs-Yukawa sector or indirect arguments like vacuum stability considerations. For that purpose the lattice approach is employed to allow for a non-perturbative investigation of a chirally invariant lattice Higgs-Yukawa model, serving here as a reasonable simplification of the full Standard Model, containing only those fields and interactions which are most essential for the intended Higgs boson mass determination. These are the complex Higgs doublet as well as the top and bottom quark fields and their mutual interactions. To maintain the chiral character of the Standard Model Higgs-fermion coupling also on the lattice, the latter model is constructed on the basis of the Neuberger overlap operator, obeying then an exact global lattice chiral symmetry.
PhD Thesis
References in corpus (9)
- Accelerating Dynamical Fermion Computations using the Rational Hybrid Monte Carlo (RHMC) Algorithm with Multiple Pseudofermion Fields
- Revised value of the eighth-order QED contribution to the anomalous magnetic moment of the electron
- The phase structure of a chirally invariant lattice Higgs-Yukawa model - numerical simulations
- Lower Higgs boson mass bounds from a chirally invariant lattice Higgs-Yukawa model with overlap fermions
- Exploring the HMC trajectory-length dependence of autocorrelation times in lattice QCD
- Chiral Lattice Gauge Theories and The Strong Coupling Dynamics of a Yukawa-Higgs Model with Ginsparg-Wilson Fermions
- Chiral Lattice Gauge Theories from Warped Domain Walls and Ginsparg-Wilson Fermions
- A simple construction of fermion measure term in U(1) chiral lattice gauge theories with exact gauge invariance
- A recurrence scheme for least-square optimized polynomials