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High-precision experiments could reveal
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small previously unseen differences between the behavior
of matter and antimatter.
This prospect is appealing to physicists because it may
show that nature is not Lorentz symmetric.
 
== Introduction ==
 
Ordinary matter is made up of protons, electrons, and neutrons.
The quantum behavior of these particles can be predicted with excellent accuracy
using the [[Dirac equation]], named after [[P.A.M. Dirac]].
One of the triumphs of the Dirac equation is
its prediction of the existence of antimatter particles.
[[Antiprotons]], [[positrons]], and [[antineutron]]s
are now well understood,
and can be created and studied in experiments.
 
High-precision experiments have been unable to
detect any difference between the masses
of particles and
those of the corresponding [[antiparticles]].
They also have been unable to detect any difference between the magnitudes of
the charges,
or between the lifetimes,
of particles and antiparticles.
These mass, charge, and lifetime symmetries
are required in a Lorentz and CPT symmetric universe,
but are only a small number of the properties that need to match
if the universe is Lorentz and CPT symmetric.
 
The [[Standard-Model Extension]] ([[Standard-Model Extension|SME]]),
a comprehensive theoretical framework for Lorentz and CPT violation,
makes specific predictions
about how particles and antiparticles
would behave differently in a universe
that is very close to,
but not exactly,
Lorentz symmetric.<ref name="1.SME1">
{{cite journal
|first=D. |last=Colladay |first2=V.A. |last2=Kostelecky
|title=CPT Violation and the Standard Model, Phys. Rev. D 55, 6760 (1997)
|year=1997
|arxiv=hep-ph/9703464|bibcode = 1997PhRvD..55.6760C |doi = 10.1103/PhysRevD.55.6760 }}</ref><ref name="2.SME2">
{{cite journal
|first=D. |last=Colladay |first2=V.A. |last2=Kostelecky
|title=Lorentz-Violating Extension of the Standard Model, Phys. Rev. D 58, 116002 (1998)
|year=1998
|arxiv=hep-ph/9809521|bibcode = 1998PhRvD..58k6002C |doi = 10.1103/PhysRevD.58.116002 }}</ref><ref name="3.SME3">
{{cite journal
|first=V.A. |last=Kostelecky
|title=Gravity, Lorentz Violation, and the Standard Model, Phys. Rev. D 69, 105009 (2004)
|year=2004
|arxiv=hep-th/0312310|bibcode = 2004PhRvD..69j5009K |doi = 10.1103/PhysRevD.69.105009 }}</ref>
In loose terms,
the [[Standard-Model Extension|SME]] can be visualized
as being constructed from
fixed background fields
that interact weakly, but differently,
with particles and antiparticles.
 
The behavioral differences between
matter and antimatter
are specific to each individual experiment.
Factors that determine the behavior include
the particle species involved,
the electromagnetic, gravitational, and nuclear fields controlling the system.
Furthermore,
for any Earth-bound experiment,
the rotational and orbital motion of the Earth is important,
leading to sidereal and seasonal signals.
For experiments conducted in space, the orbital motion of the craft
is an important factor in determining the signals
of [[Standard-Model Extension|Lorentz violation]] that might arise.
To harness the predictive power of the [[Standard-Model Extension|SME]] in any specific system,
a calculation has to be performed
so that all these factors can be accounted for.
These calculations are facilitated by the reasonable assumption that Lorentz
violations, if they exist,
are small. This makes it possible to use perturbation theory to obtain results
that would otherwise be extremely difficult to find.
 
The [[Standard-Model Extension|SME]] generates a modified [[Dirac equation]]
that breaks Lorentz symmetry
for some types of particle motions, but not others.
It therefore holds important information
about how [[Standard-Model Extension|Lorentz violations]] might have been hidden
in past experiments,
or might be revealed in future ones.
 
== Lorentz violation tests with Penning Traps ==
 
A Penning trap
is a research apparatus
capable of trapping individual charged particles
and their antimatter counterparts.
The trapping mechanism is
a strong magnetic field that keeps the particles near a central axis,
and an electric field that turns the particles around
when they stray too far along the axis.
The motional frequencies of the trapped particle
can be monitored and measured with astonishing precision.
One of these frequencies is the anomaly frequency,
which has played an important role in the measurement
of the gyromagnetic ratio of the electron.
 
The first calculations of [[Standard-Model Extension|SME]] effects
in [[Penning trap]]s
were published in 1997
and 1998.<ref name="ptrap98">
{{cite journal
|first=R. |last=Bluhm |first2=V.A. |last2=Kostelecky |first3=N. |last3=Russell
|title=Testing CPT with Anomalous Magnetic Moments, Phys. Rev. Lett. 79, 1432 (1997)
|year=1997
|arxiv=hep-ph/9707364|bibcode = 1997PhRvL..79.1432B |doi = 10.1103/PhysRevLett.79.1432 }}</ref><ref name="ptrap97">
{{cite journal
|first=R. |last=Bluhm |first2=V.A. |last2=Kostelecky |first3=N. |last3=Russell
|title=CPT and Lorentz Tests in Penning Traps, Phys. Rev. D 57, 3932 (1998)
|year=1998
|arxiv=hep-ph/9809543|bibcode = 1998PhRvD..57.3932B |doi = 10.1103/PhysRevD.57.3932 }}</ref>
They showed that,
in identical Penning traps,
if the
anomaly frequency of an [[electron]] was increased,
then the anomaly frequency of a [[positron]]
would be decreased.
The size of the increase or decrease
in the frequency
would be a measure of
the strength of one of the [[Standard-Model Extension|SME]] background fields.
More specifically,
it is a measure
of the component of the background field
along the direction of the axial magnetic field.
 
In tests of Lorentz symmetry,
the noninertial nature of the laboratory
due to the rotational and orbital motion of the Earth
has to be taken into account.
Each Penning-trap measurement
is the projection of the background [[Standard-Model Extension|SME]] fields
along the axis of the experimental magnetic field
at the time of the experiment.
This is further complicated if the experiment takes
hours, days, or longer to perform.
 
One approach is to seek instantaneous differences,
by comparing anomaly frequencies
for a particle and an antiparticle
measured at the same time on different days.
Another approach is to seek
sidereal variations,
by continuously monitoring
the anomaly frequency for just one species of particle
over an extended time.
Each offers different challenges.
For example,
instantaneous comparisons
require the electric field in the trap to be
precisely reversed,
while sidereal tests are limited
by the stability of the magnetic field.
 
An experiment conducted by the physicist Gerald Gabrielse of Harvard University involved two particles confined in a [[Penning trap]]. The idea was to compare a proton and an antiproton, but to overcome the technicalities of having opposite charges,
a negatively charged hydrogen ion was used in place of the proton. The ion, two electrons bound electrostatically with a [[proton]], and the antiproton have the same charge and can therefore be simultaneously trapped. This design allows for quick interchange of the proton and the antiproton and so an instantaneous-type Lorentz test can be performed. The cyclotron frequencies of the two trapped particles
were about 90&nbsp;MHz, and the apparatus was capable of resolving differences
in these of about 1.0&nbsp;Hz. The absence of Lorentz violating effects of this type
placed a limit on combinations of [[Standard-Model_Extension#Building the SME|<math>c</math>-type SME coefficients]] that had not been accessed in other experiments. The results<ref name="gabrielse99">
{{cite journal |first=G. |last=Gabrielse |first2=A. |last2=Khabbaz |first3=D.S. |last3=Hall |first4=C. |last4=Heimann |first5=H. |last5=Kalinowsky |first6=W. |last6=Jhe
|title=Precision Mass Spectroscopy of the Antiproton and Proton Using Simultaneously Trapped Particles, Phys. Rev. Lett. 82, 3198 (1999)
|year=1999
}}</ref>
appeared in Physical Review Letters in 1999.
 
The Penning-trap group at the [[University of Washington]], headed by the Nobel Laureate [[Hans Dehmelt]], conducted a search for sidereal variations in the anomaly frequency of a trapped electron. The results were extracted from an experiment that ran for several weeks, and the analysis required splitting the data into "bins" according to the orientation of the apparatus in the inertial reference frame of the Sun. At a resolution of 0.20&nbsp;Hz, they were unable to discern any sidereal variations in the anomaly frequency, which runs around 185,000,000&nbsp;Hz. Translating this into an upper bound on the relevant
[[Standard-Model Extension|SME]] background field, places a bound of about
10<sup>−24</sup> [[GeV]] on a [[Standard-Model_Extension#Building the SME|<math>b</math>-type electron coefficient]].
This work<ref name="mitt99">
{{cite journal
|first=R.K. |last=Mittleman |first2=I.I. |last2=Ioannou |first3=H.G. |last3=Dehmelt |first4=N. |last4=Russell
|title=Bound on CPT and Lorentz Symmetry with a Trapped Electron, Phys. Rev. Lett. 83, 2116 (1999)
|year=1999
}}</ref>
was published in Physical Review Letters in 1999.
 
Another experimental result from the Dehmelt group involved a comparison of the instantaneous type. Using data from a single trapped electron
and a single trapped positron, they again found no difference
between the two anomaly frequencies at a resolution of about 0.2&nbsp;Hz.
This result placed a bound on a simpler combination of
[[Standard-Model_Extension#Building the SME|<math>b</math>-type coefficients]] at a level of about 10<sup>−24</sup> GeV.
In addition to being a limit on [[Standard-Model Extension|Lorentz violation]],
this also limits the CPT violation.
This result<ref name="dehmelt99">
{{cite journal
|first=H.G. |last=Dehmelt |first2=R.K. |last2=Mittleman |first3=R.S. |last2=Van Dyck, Jr. |first4=K. |last4=Schwinberg
|title=Past Electron-Positron g-2 Experiments Yielded Sharpest Bound on CPT Violation for Point Particles, Phys. Rev. Lett. 83, 4694 (1999)
|year=1999
}}</ref>
appeared in Physical Review Letters in 1999.
 
== Lorentz violation in antihydrogen ==
 
The antihydrogen atom is
the antimatter counterpart of the hydrogen atom.
It has a negatively charged antiproton
at the nucleus
that attracts a positively charged positron
orbiting around it.
 
The spectral lines of hydrogen have frequencies
determined by the energy differences
between the quantum-mechanical orbital states
of the electron.
These lines
have been studied in thousands of spectroscopic experiments
and are understood in great detail.
The quantum mechanics of the positron orbiting an antiproton
in the antihydrogen atom is expected to be very similar
to that of the hydrogen atom.
In fact,
conventional physics predicts that the spectrum of antihydrogen
is identical to that of regular hydrogen.
 
In the presence of the background fields of the [[Standard-Model Extension|SME]],
the spectra of hydrogen and antihydrogen
are expected to show tiny differences
in some lines,
and no differences in others.
Calculations of these [[Standard-Model Extension|SME]] effects
in antihydrogen and hydrogen
were published<ref name="hbar99">
{{cite journal
|first=R. |last=Bluhm |first2=V.A. |last2=Kostelecky |first3=N. |last3=Russell
|title=CPT and Lorentz Tests in Hydrogen and Antihydrogen, Phys. Rev. Lett. 82, 2254 (1999)
|year=1999
|arxiv=hep-ph/9810269|bibcode = 1999PhRvL..82.2254B |doi = 10.1103/PhysRevLett.82.2254 }}</ref>
in Physical Review Letters
in 1999.
One of the main results found
is that hyperfine transitions
are sensitive to Lorentz breaking effects.
 
Several experimental groups at [[CERN]]
are working on producing antihydrogen.
They are:
 
* [[AEGIS (particle physics)#AEGIS|AEGIS]]
* [[Antiproton Decelerator#ALPHA|ALPHA]]
* [[ASACUSA]]
* [[ATRAP]]
 
Creating trapped antihydrogen
in sufficient quantities
to do spectroscopy
is an enormous experimental challenge.
Signatures of [[Standard-Model Extension|Lorentz violation]]
are similar to those expected in Penning traps.
There would be sidereal effects
causing variations in the spectral frequencies
as the experimental laboratory turns with the Earth.
There would also be the possibility of finding instantaneous
Lorentz breaking signals
when antihydrogen spectra are compared directly with conventional hydrogen spectra
 
== Lorentz violation with muons ==
 
The [[muon]] and its positively charged antiparticle
have been used to perform tests of Lorentz symmetry.
Since the lifetime of the [[muon]] is only a few microseconds,
the experiments are quite different
from ones with electrons and positrons.
Calculations for [[muon]] experiments
aimed at probing [[Standard-Model Extension|Lorentz violation]]
in the [[Standard-Model Extension|SME]]
were first published in the year 2000.<ref name="bkl00">
{{cite journal
|first=R. |last=Bluhm |first2=V.A. |last2=Kostelecky |first3=C. |last3=Lane
|title=CPT and Lorentz Tests with Muons, Phys. Rev. Lett. 84, 1098 (2000)
|year=2000
|arxiv=hep-ph/9912451|bibcode = 2000PhRvL..84.1098B |doi = 10.1103/PhysRevLett.84.1098 }}</ref>
 
In the year 2001,
Hughes and collaborators published their results
from a search for sidereal signals in the spectrum
of muonium,
an ''atom'' consisting of an electron bound to a negatively-charged muon.
Their data,
taken over a two-year period,
showed no evidence for [[Standard-Model Extension|Lorentz violation]].
This placed a stringent constraint on
a combination of [[Standard-Model_Extension#Building the SME|<math>b</math>-type coefficients]] in the [[Standard-Model Extension|SME]],
published in Physical Review Letters.<ref name="hughes01">
{{cite journal
|author= V.W. Hughes ''et al''.
|title=Test of CPT and Lorentz Invariance from Muonium Spectroscopy, Phys. Rev. Lett. 87, 111804 (2001)
|year=2001
}}</ref>
 
In 2008,
the Muon <math>g-2</math> Collaboration at the [[Brookhaven National Laboratory]] published results after searching for signals of [[Standard-Model Extension|Lorentz violation]] with muons and antimuons.
In one type of analysis, they compared the anomaly frequencies
for the muon and its antiparticle. In another, they looked for sidereal variations by allocating their data into one-hour "bins" according to the orientation of the Earth relative to the Sun-centered inertial reference frame.
Their results, published in Physical Review Letters in 2008,<ref name="bennett08">
{{cite journal
|author= BNL g-2 collaboration, G.W. Bennett ''et al''.
|title=Search for Lorentz and CPT  Violation Effects in Muon Spin Precession, Phys. Rev. Lett. 100, 091602 (2008)
|arxiv=0709.4670|bibcode = 2008PhRvL.100i1602B |doi = 10.1103/PhysRevLett.100.091602 }}</ref>
show no signatures of [[Standard-Model Extension|Lorentz violation]] at the resolution of the Brookhaven experiment.
 
Experimental results in all sectors of the
[[Standard-Model Extension|SME]] are summarized in the Data Tables for Lorentz and CPT violation.<ref name="12.DataTables">
{{cite journal
|first=V.A. |last=Kostelecky |first2=N. |last2=Russell
|title=Data Tables for Lorentz and CPT Violation
|year=2010
|arxiv=0801.0287|bibcode = 2011RvMP...83...11K |doi=10.1103/RevModPhys.83.11}}</ref>
 
== See also ==
 
* [[Standard-Model Extension]]
* [[Lorentz-violating neutrino oscillations]]
* [[Lorentz-violating electrodynamics]]
* [[Tests of special relativity]]
* [[Test theories of special relativity]]
* [[AEGIS (particle physics)#AEGIS|AEGIS Experiment]]
* [[Antiproton Decelerator#ALPHA|ALPHA Experiment]]
* [[ASACUSA|ASACUSA Experiment]]
* [[ATRAP|ATRAP Experiment]]
 
== External links ==
* [http://www.physics.indiana.edu/~kostelec/faq.html Background information on Lorentz and CPT violation]
* [http://arxiv.org/abs/0801.0287 Data Tables for Lorentz and CPT Violation]
* [http://aegis.web.cern.ch/aegis/home.html AEGIS Experiment]
* [http://alpha.web.cern.ch ALPHA Experiment]
* [http://asacusa.web.cern.ch ASACUSA Experiment]
* [http://hussle.harvard.edu/~atrap ATRAP Experiment]
* [http://www.g-2.bnl.gov/ Muon <math>g-2</math> Experiment]
 
== References ==
 
<references/>
 
{{Tests of special relativity}}
 
[[Category:Antimatter]]

Latest revision as of 20:16, 4 November 2014

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