Skip to main content

previous disabled Page of 624
and
  1. No Access

    Chapter

    Investigating the Quantum Properties of Nucleons from a Wave View

    According to the , are excitation of the , which can be sub-divided into two types. The first type of includes , , other , and gauge ; they have no internal sub-component and can travel freely thro...

    Donald C. Chang in On the Wave Nature of Matter (2024)

  2. No Access

    Chapter

    Renormalization Group and DSEs in Non-kinematic Renormalization

    The goal of the fourth chapter is to understand which features of renormalized Green functions and the renormalization group change if one uses non-kinematic renormalization conditions. In Sect. 4.1, we generaliz...

    Paul-Hermann Balduf in Dyson–Schwinger Equations, Renormalization… (2024)

  3. No Access

    Chapter

    The Vacuum is a Dielectric Medium According to the Maxwell Theory; Its Basic Field is the Electric Vector Potential Z

    We discovered that, according to the , the should behave like a . A was his introduction of the theory of light propagation required that the must behave like a . If the is an empty space, D must a...

    Donald C. Chang in On the Wave Nature of Matter (2024)

  4. No Access

    Chapter

    Conclusion: Matter is Composed of Waves

    This book presents a revolutionary idea: matter is made of ! In traditional physics, matter is thought to be made up of massive , each of which is like a “point mass”. In this book, we propose that sub-atomic ...

    Donald C. Chang in On the Wave Nature of Matter (2024)

  5. No Access

    Chapter

    Conclusion

    We have examined the high-order perturbative renormalization of quantum field theory. Besides an extensive review of known concepts, we have reached the following results

    Paul-Hermann Balduf in Dyson–Schwinger Equations, Renormalization… (2024)

  6. No Access

    Chapter

    Derivation of the Dirac Equation from the Wave Equation of the Vacuum

    In this chapter, we show that the can be derived naturally based on the . In fact, the is a direct consequence of the . Since the is a massive , according to our model, the should be a special case ...

    Donald C. Chang in On the Wave Nature of Matter (2024)

  7. Chapter

    Broken Spacetime Symmetry in Classical Matter

    The most common type of a low-energy collective mode occurring in nature is a classical matter wave, usually manifested as sound. This features many of the attributes of Nambu–Goldstone bosons, notably a vanis...

    Tomáš Brauner in Effective Field Theory for Spontaneously Broken Symmetry (2024)

  8. No Access

    Chapter

    Massive Photon Phenomenology in Stringy Photon Model

    It is well known that in the string theory a particle is assumed to be an extended object [87, 88].

    Soon-Tae Hong in BRST Symmetry and de Rham Cohomology (2024)

  9. No Access

    Chapter

    Introduction to Path Integral Methods

    Path integrals were introduced by Feynman as an alternative formulation to the conventional hamiltonian approach used in quantum mechanics. The quantum many-body problem can also be formulated in an alternativ...

    Jaime Merino, Alfredo Levy Yeyati in Many-Body Techniques in Condensed Matter Physics (2024)

  10. Chapter

    Introduction

    This chapter introduces in layman’s terms the two central concepts of the book: effective field theory and spontaneous symmetry breaking. The purpose is to set up the basic framework for the book and to underl...

    Tomáš Brauner in Effective Field Theory for Spontaneously Broken Symmetry (2024)

  11. Chapter

    Introduction and Foundations

    In this introductory chapter we review the foundations of perturbative, relativistic quantum field theory. We focus on space-time and internal symmetries that are a highly successful guiding principle in the c...

    Simon Badger, Johannes Henn in Scattering Amplitudes in Quantum Field The… (2024)

  12. No Access

    Chapter

    Diquark Color States, Schur’s Lemma and Casimir Charges

    We present a systematic method, called the “tensor method”, to find the set of Hermitian projectors on the irreps of a parton system. Here it is explained in the simplest case of a quark pair, but it can be ap...

    Stéphane Peigné in Color in QCD (2024)

  13. Chapter

    Some Open Questions

    This last and very brief chapter highlights some open problems pertinent to the subject of the book. The main thrust of the book lies in the development of the effective field theory formalism for spontaneousl...

    Tomáš Brauner in Effective Field Theory for Spontaneously Broken Symmetry (2024)

  14. Chapter

    Generalizations of the Model

    This chapter further develops the concepts introduced in the previous chapter at a level suitable for a reader without prior knowledge of spontaneous symmetry breaking. The material covered includes physical s...

    Tomáš Brauner in Effective Field Theory for Spontaneously Broken Symmetry (2024)

  15. Chapter

    Loop Integrands and Amplitudes

    In this chapter we study the structure of loop-level scattering amplitudes. The appearance of integrals over internal loop momenta gives rise to a new set of functions that go beyond the rational functions of ...

    Simon Badger, Johannes Henn in Scattering Amplitudes in Quantum Field The… (2024)

  16. No Access

    Chapter

    Color States of a Gluon Pair

    We first introduce the “star vertex” and derive new simple rules involving this vertex. Using the tensor method, we then derive the \(\textrm{SU}(N)\)

    Stéphane Peigné in Color in QCD (2024)

  17. Chapter

    Spontaneous Symmetry Breaking

    The roots of the modern understanding of symmetries in physics can be traced to the work of Sophus Lie on transformations of differential equations in the nineteenth century. In this chapter, the history of th...

    Tomáš Brauner in Effective Field Theory for Spontaneously Broken Symmetry (2024)

  18. No Access

    Chapter

    Conclusion

    This brief chapter gives some concluding remarks on the work of the thesis as a whole.

    Ross Hunter in High-Precision W-Boson Studies with LHCb (2024)

  19. Chapter

    Solutions to the Exercises

    he sigma-matrix four-vector is defined as ( ...

    Simon Badger, Johannes Henn in Scattering Amplitudes in Quantum Field The… (2024)

  20. No Access

    Chapter

    Irreps of qqq and \(q q \bar{q}\) States by Recursive Pairing

    Finding the irreps of a three-parton system abc can be done by first decomposing the parton pair ab into a sum of irreps \((ab)_\alpha \) ...

    Stéphane Peigné in Color in QCD (2024)

previous disabled Page of 624