Authors

M. Ahmadi, University of Liverpool
B. X.R. Alves, Aarhus University
C. J. Baker, Swansea University
W. Bertsche, University of Manchester
A. Capra, TRIUMF
C. Carruth, University of California - Berkeley
C. L. Cesar, Universidade Federal do Rio de Janeiro
M. Charlton, Seansea University
S. Cohen, Ben-Gurion University of the Negev
R. Collister, TRIUMF
S. Eriksson, Swansea University
A. Evans, University of Calgary
N. Evetts, University of British Columbia - Vancouver
J. Fajans, University of California - Berkeley
T. Friesen, Aarhus University
M. C. Fujiwara, FRIUMF
D. R. Gill, TRIUMF
J. S. Hangst, Aarhus University
W. N. Hardy, University of California - Berkeley
M. E. Hayden, Simon Fraser University
C. A. Isaac, Swansea University
M. A. Johnson, University of Manchester
J. M. Jones, Swansea University
S. A. Jones, Aarhus University
S. Jonsell, Stockholm University
A. Khramov, TRIUMF
P. Knapp, Swansea University
L. Kurchaninov, TRIUMF
N. Madsen, Swansea University
D. Maxwell, Swansea University
J. T.K. McKenna, TRIUMF
S. Menary, York University
T. Momose, University of British Columbia - Vancouver
J. J. Munich, Simon Fraser University
K. Olchanski, TRIUMF
A. Olin, TRIUMF
P. Pusa, University of Liverpool
C. Ø. Rasmussen, Aarhus University
F. Robicheaux, Purdue University
R. L. Sacramento, Universidade Federal do Rio de Janeiro
M. Sameed, Swansea University
E. Sarid, Soreq NRC
D. M. Silveira, Universidade Federal do Rio de Janeiro
G. Stutter, Aarhus University
C. So, University of Calgary
Tim Tharp, Marquette UniversityFollow
R. I. Thompson, University of Calgary
D. P. van der Werf, Swansea University
J. S. Wurtele, University of California - Berkeley

Document Type

Article

Language

eng

Publication Date

4-4-2018

Publisher

Springer

Source Publication

Nature

Source ISSN

0028-0836

Abstract

In 1928, Dirac published an equation1 that combined quantum mechanics and special relativity. Negative-energy solutions to this equation, rather than being unphysical as initially thought, represented a class of hitherto unobserved and unimagined particles—antimatter. The existence of particles of antimatter was confirmed with the discovery of the positron2 (or anti-electron) by Anderson in 1932, but it is still unknown why matter, rather than antimatter, survived after the Big Bang. As a result, experimental studies of antimatter3,4,5,6,7, including tests of fundamental symmetries such as charge–parity and charge–parity–time, and searches for evidence of primordial antimatter, such as antihelium nuclei, have high priority in contemporary physics research. The fundamental role of the hydrogen atom in the evolution of the Universe and in the historical development of our understanding of quantum physics makes its antimatter counterpart—the antihydrogen atom—of particular interest. Current standard-model physics requires that hydrogen and antihydrogen have the same energy levels and spectral lines. The laser-driven 1S–2S transition was recently observed8 in antihydrogen. Here we characterize one of the hyperfine components of this transition using magnetically trapped atoms of antihydrogen and compare it to model calculations for hydrogen in our apparatus. We find that the shape of the spectral line agrees very well with that expected for hydrogen and that the resonance frequency agrees with that in hydrogen to about 5 kilohertz out of 2.5 × 1015 hertz. This is consistent with charge–parity–time invariance at a relative precision of 2 × 10−12—two orders of magnitude more precise than the previous determination8—corresponding to an absolute energy sensitivity of 2 × 10−20 GeV.

Comments

Published version. Nature, Vol. 557, (2018): 71-75. DOI.

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