CXIX. The mean lifetime and frequency of production of charged V-particles
- 1 November 1952
- journal article
- research article
- Published by Taylor & Francis in Journal of Computers in Education
- Vol. 43 (346) , 1201-1209
- https://doi.org/10.1080/14786441108521026
Abstract
Data for the determination of the mean lifetime of charged V-particles are discussed, following the procedure outlined by Wilson and Butler (1952). The tracks of twenty-seven V ±-particles have now been photographed on the Pic-du-Midi (2 867 m) by Armenteros et al. (1952) and by the authors in a circular cloud chamber, 28 cm in diameter. It is shown that, using these data, the chamber is too small for the lifetime to be determined, but a lower limit of 1·0 × 10-10 sec is obtained. Furthermore, the relation between the frequency of production of energetic V ±-particles in penetrating showers of average energy (10–30) Bev, and various assumed lifetimes is discussed. Using recent photographic emulsion data on the frequency of particles of mass about 1200 me in the same type of penetrating shower an upper limit for the lifetime of 10-8 sec is obtained.Keywords
This publication has 8 references indexed in Scilit:
- A note on the measurement of lifetime of unstable particlesJournal of Computers in Education, 1952
- LXXII. Nuclear interactions of great energy.—Part I. Evidence for the creation of heavy mesonsJournal of Computers in Education, 1952
- LVI. The properties of charged V-particlesJournal of Computers in Education, 1952
- CIV. Masses and modes of decay of heavy mesons.—Part I. κ-particlesJournal of Computers in Education, 1951
- A Cloud-Chamber Study of the New Unstable ParticlesPhysical Review B, 1951
- The Nuclear Interaction Length of the Particles in Penetrating Cosmic-Ray ShowersProceedings of the Physical Society. Section A, 1951
- Statistical information and properties of sufficiencyProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1936
- Statistical error in counting experimentsProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1935