Autorentext

Kadir Utku Can is a postdoctoral researcher at RIKEN. He received his Bachelor and Master of Science degree in Physics from Middle East Technical University, Turkey in 2010 and 2012, respectively. From 2011 to 2013, he served as a research assistant for a project investigating the hadron structure via lattice QCD, conducted at Ozyegin University, Turkey. After that, he pursued his Ph.D. studies at Tokyo Institute of Technology, being awarded a MEXT Scholarship from the Japanese Government in 2014, and received his Ph.D. from Tokyo Institute of Technology, Japan in 2017. His works chiefly focusses on low-energy QCD phenomena and related subjects.

Klappentext

This thesis presents the first lattice quantum chromodynamics (QCD) approach to the charmed baryon regime, building on the knowledge and experience gained with former lattice QCD applications to nucleon structure. The thesis provides valuable insights into the dynamics of yet unobserved charmed baryon systems. Most notably, it confirms that the expectations of model or effective field theoretical calculations of heavy-hadron systems hold qualitatively, while also demonstrating that they conflict with the quantitative results, pointing to a tension between these complementary approaches.

Further, the book presents a cutting-edge approach to understanding the structure and dynamics of hadrons made of quarks and gluons using QCD, and successfully extends the approach to charmed hadrons. In particular, the thesis investigate a peculiar property of charmed hadrons whose dynamics, i.e., structure, deviates from their counterparts, e.g., those of protons and neutrons, by employing the lattice QCD approach a state-of-the-art numerical method and the powerful ab initio, non-perturbative method.

Inhalt

PART I: Introductory Review

1. Introduction

2. Quantum Chromodynamics

3. Lattice Formulation of QCD

PART II: Formalism and Results

4. Theoretical Formalism and Simulation Setup

5. Results and Discussions

PART III: Concluding Remarks

6. Summary, Conclusions and Prospects