Awarded to Cecil Frank Powell for developing the photographic method for studying nuclear reactions and discoveries about mesons made with it.[ref]
In 1947, Cesare Lattes, Hugh Muirhead, Giuseppe Occhialini and Cecil Frank Powell reported charged particle tracks in which a stopping particle was followed by a secondary particle. Their paper treated the interpretation as provisional.[ref] The eventual distinction between pions and muons made a striking use of photography: a tiny permanent record could distinguish particles by how they slowed and transformed.
The method already had a history. In their jointly authored 1937 report, Marietta Blau and Hertha Wambacher described photographic plates exposed for five months at Hafelekar, above sea level.[ref] Neither shared the 1950 Nobel Prize in Physics, awarded to Cecil Frank Powell.[ref] This was a development of photographic particle detection, with earlier contributors, rather than its invention by one person.
In his own later account, Cesare Lattes recalls calibrating emulsion shrinkage and the particle range–energy relation with accelerator-produced particles. Giuseppe Occhialini took borax-treated and untreated plates to Pic du Midi for about a month. The untreated plates provided a control; the treated plates retained more events because latent image fading was reduced. Later, Cesare Lattes exposed plates at the higher Chacaltaya station in Bolivia and obtained more candidate events.[ref] The Pic du Midi cosmic ray exposure was roughly above sea level.[ref]
Figure 1.
From nuclear emulsion exposure to a reconstructed charged particle track
. Original functional diagram. Dots and paths are schematic, with no measured grain counts or spatial scale. The coating and joined-track drawings are separate schematic examples. The microscope reads developed material, rather than a whole pion. Details.
Cecil Frank Powell's 1950 lecture illustrates the successive decays of pions and muons through their tracks and explains why the nearly fixed secondary muon range, allowing for range straggling, supports a single neutral decay partner. He describes its identification as a neutrino tentatively. The neutral particle itself leaves no recorded track. He contrasts this decay with the nuclear reactions caused by stopped negative pions, connecting the latter with the nuclear force.[ref]
Here is a modern special relativity derivation for the dominant leptonic pion decay, assuming a free pion at rest, a massless muon neutrino, and no emitted photon. Write and for the pion and muon masses. By conservation of momentum the daughter momenta are opposite with equal magnitude . By conservation of energy and the energy–momentum relation,
Substitute , square, and cancel . This gives
The resulting is fixed, although the muon's direction is not set by the incoming stopping track. Thus the kink angle relative to that earlier track is not the angle between the two daughters: in the pion rest frame, the daughters are back to back. A neutral-partner arrow in a diagram represents inferred momentum, not an observed string of grains.
For an original calculation, adopt rounded input values and . They give , and . Their sum satisfies . These are rounded calculation inputs and outputs, not a fit to the 1947 plates.
Figure 1. . Original special relativity calculation and synthetic histograms. The dashed neutrino arrow is an inference. For illustration only, the range response has arbitrarily chosen mean and standard deviation in dimensionless units; it does not reproduce historical grain measurements, a measured resolution or a calibrated muon range. Details.
At fixed material and particle identity, a fixed initial kinetic energy suggests a narrow particle range distribution broadened by range straggling and measurement uncertainty. The synthetic example convolves a single chosen range with a normal distribution; a second example superposes two such chosen ranges. It explains why repeated comparable stopping distances can be informative, without pretending to extract a historical spectrum.
The decay equations do not identify the neutral partner as a neutrino on their own: a massless photon would satisfy the same energy and momentum equations. Nor does any isolated kink establish the pion's identity. The inference gains force from calibrated particle range, track grain density, repeated decay patterns and independent particle properties. Historical particle names should not obscure the distinction: a muon is a lepton, whereas a pion is a meson.