What is mass according to the Standard Model?

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SUMMARY

The discussion centers on the concept of mass within the framework of the Standard Model of particle physics, specifically the role of the Higgs boson and the Higgs field. The Higgs field permeates all of spacetime and possesses a non-zero value in its vacuum state, which is crucial for imparting mass to fundamental particles. Perturbations in this field manifest as Higgs bosons, while the field itself is classified as a scalar field, allowing it to maintain symmetries without breaking them. The conversation clarifies that the Higgs field does not exhibit a discrete spectrum, as fundamental particles are described by quantum fields in Quantum Field Theory (QFT).

PREREQUISITES
  • Understanding of the Standard Model of particle physics
  • Familiarity with quantum fields and Quantum Field Theory (QFT)
  • Knowledge of scalar fields and their properties
  • Basic concepts of particle mass and energy states
NEXT STEPS
  • Research the properties of the Higgs boson and its discovery in 2012
  • Study Quantum Field Theory (QFT) and its implications for particle physics
  • Explore the concept of vacuum states and their significance in quantum mechanics
  • Learn about symmetry breaking in particle physics and its effects on fundamental forces
USEFUL FOR

Students and professionals in physics, particularly those focused on particle physics, quantum mechanics, and the Standard Model. This discussion is beneficial for anyone seeking to deepen their understanding of mass and the Higgs mechanism.

Anymodal
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Can someone explain me what is mass according to the Standard Model?
I read that the Higgs boson "gives" mass to particles but I don´t understand what that means. :confused:

Here's what I think I got so far :
There is a field called Higgs field in all spacetime. It has a value for empty space which happens to be different than 0. A perturbation in the field is a Higgs boson.
What is mass in all this?


Extra questions
I read that Higgs field is a quantum field: Does that mean that it is a discrete field and that the value of the field for any given position is a multiple of some minimun amount?
And it is a scalar field, a vector field or what?


Thank you :smile:
 
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Anymodal said:
There is a field called Higgs field in all spacetime. It has a value for empty space which happens to be different than 0. A perturbation in the field is a Higgs boson.
It has a value different than 0 in vacuum. Here vacuum does not mean 'empty space' but 'state with lowest energy'; so to reduce the Higgs field value to zero would cost (!) energy. The quantum excitation of the Higgs field is the Higgs boson.

Anymodal said:
I read that Higgs field is a quantum field: Does that mean that it is a discrete field and that the value of the field for any given position is a multiple of some minimun amount?
No, there is no such 'discrete spectrum. Every fundamental particle is described by a 'quantum field' in Quantum Field Theory (QFT); it's a mathematical formalism. The fundamental objects are not classical fields but field operators and they do not have 'a value'; they are not numbers but more complicated mathematical objects

Anymodal said:
And it is a scalar field, a vector field or what?
It's a spin-0 boson. Otherwise a non-vanishing value in vacuum would destroy symmetries like rotational invariance. Only scalar fields can have non-zero vacuum values w/o breaking such symmetries (and we do not observe such a symmetry breaking in nature).
 

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