What is the significance of R Parity in SUSY physics?

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Discussion Overview

The discussion revolves around the concept of R-parity in supersymmetry (SUSY) physics, exploring its significance, implications, and the need for such a symmetry within the framework of particle physics. Participants delve into the theoretical aspects of R-parity, its role in particle decays, and its consequences for the stability of supersymmetric particles.

Discussion Character

  • Technical explanation
  • Conceptual clarification
  • Debate/contested

Main Points Raised

  • Some participants describe R-parity as a symmetry imposed in supersymmetric models to prevent unwanted terms in the theory, ensuring that experimental bounds on various phenomenologies are not violated.
  • It is noted that standard fundamental particles have positive R-parity while their supersymmetric partners have negative R-parity, leading to specific allowed decay and scattering transitions.
  • Participants discuss the implications of R-parity, including that the lightest supersymmetric particle (LSP) is expected to be stable, even if it is more massive than non-supersymmetric particles.
  • There is a question about the lightest SUSY particle in the Minimal Supersymmetric Standard Model (MSSM), with a suggestion that it may be the lightest neutralino.
  • Some participants express uncertainty about the necessity of a new type of parity and whether CPT symmetry is violated in supersymmetry.

Areas of Agreement / Disagreement

Participants generally agree on the role of R-parity in defining the behavior of supersymmetric particles, but there are unresolved questions regarding the necessity of R-parity and its implications for CPT symmetry. The discussion includes multiple viewpoints on the stability of the lightest SUSY particle and its identification within the MSSM.

Contextual Notes

Some claims about the implications of R-parity and the identification of the lightest SUSY particle depend on specific theoretical frameworks and may not be universally accepted. The discussion reflects ongoing exploration and uncertainty in the field.

shakeel
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what is R Parity and why?
 
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why there is a need for a new type of parity? is cpt voilated in supersymmetry
 
this is to prevent unwanted terms in the theory so that experimental bounds on several phenomenologies are not violated.
 
shakeel said:
why there is a need for a new type of parity? is cpt voilated in supersymmetry

R-parity is useful in the supersymmetric model of fundamental particles. You see, the standard fundamental particles, such as leptons, quarks, and the vector bosons all have positive R-parity, while the supersymmetric partners, such as sleptons, squarks, neutralinos and charginos have negative R-parity. This means that, in order to conserve the R-parity, only the following two-body decay transitions are allowed;

N --> NN
N --> SS
S --> NS

along with the following two-body scattering transitions;

NN --> NN
NN --> SS
SS --> SS
NS --> NS

where I have labeled "normal" (N) or standard fundamental particles and "supersymmetric" (S) fundamental particles. This means, for example, that a top quark could not decay into a charm quark and a neutralino, but a top quark could decay into a charm "squark" and a neutralino. Similarly, a "squark" cannot decay into another "squark" and a neutralino, but can decay into a quark and a neutralino. In all this, the standard decays which are well known in experimental physics remain allowed, such as quark transitions involving weak bosons. But it should be pointed out that a supersymmetric particle cannot decay into two new supersymmetric particles. All of these rules are a direct result of R-parity.

In order to prove the existence of R-parity, we now need to find some supersymmetric particles that exhibit these kinds of transitions. Experimentalists may be getting closer to this possibility, I hope.
 
mormonator_rm said:
R-parity is useful in the supersymmetric model of fundamental particles. You see, the standard fundamental particles, such as leptons, quarks, and the vector bosons all have positive R-parity, while the supersymmetric partners, such as sleptons, squarks, neutralinos and charginos have negative R-parity. This means that, in order to conserve the R-parity, only the following two-body decay transitions are allowed;

N --> NN
N --> SS
S --> NS

along with the following two-body scattering transitions;

NN --> NN
NN --> SS
SS --> SS
NS --> NS

where I have labeled "normal" (N) or standard fundamental particles and "supersymmetric" (S) fundamental particles. This means, for example, that a top quark could not decay into a charm quark and a neutralino, but a top quark could decay into a charm "squark" and a neutralino. Similarly, a "squark" cannot decay into another "squark" and a neutralino, but can decay into a quark and a neutralino. In all this, the standard decays which are well known in experimental physics remain allowed, such as quark transitions involving weak bosons. But it should be pointed out that a supersymmetric particle cannot decay into two new supersymmetric particles. All of these rules are a direct result of R-parity.

In order to prove the existence of R-parity, we now need to find some supersymmetric particles that exhibit these kinds of transitions. Experimentalists may be getting closer to this possibility, I hope.


Thank you for a very informative post! I have tried to understand the exact consequences of R parity by reading articles on SUSY but it has never been clear like that.

So a consequence of this is that the lightest SUSY particle is absolutely stable, even if it is much more massive than non-susy particles, right?
What is the lightest susy particle in MSSM?

Thanks again for taking the time to post that.
 
nrqed said:
Thank you for a very informative post! I have tried to understand the exact consequences of R parity by reading articles on SUSY but it has never been clear like that.

No problem. I know how it gets out there, they really don't take the time to break it down into plain English for us too often. Behind all that flowery technical language there is always a very simple and basic explanation.

nrqed said:
So a consequence of this is that the lightest SUSY particle is absolutely stable, even if it is much more massive than non-susy particles, right?
What is the lightest susy particle in MSSM?

Yes, you are absolutely right! The lightest SUSY particle should be entirely stable, and if memory serves me right, it is the lightest neutralino that should be stable. This has broad implications for experimental physics in the SUSY sector.
 

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