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Simulation
of large scale structures of the Universe (University of Tsukuba) |
What
is a neutrino's mass? For decades, physicists have struggled with this issue.
It's tiny, to be sure, but it can't be zero because of one of the particle's
most fundamental characteristics. This still leaves a lot of opportunity for
speculation.
The
solution, like most puzzles, may be found by thinking outside the box.
Physicists
from Japan's University of Tsukuba, Kyoto University, and University of Tokyo
have taken this advice to heart, developing a breakthrough new way for
modelling a large portion of the Universe to serve as a test bed for neutrinos'
subtle influence on the evolution of the cosmos.
It's
a notion that's already been put to the test. The researchers behind this new
model believe they can overcome some of the flaws of the previous method by
using a simulation employed in other fields of physics.
Since
their experimental discovery in the mid-1950s, neutrinos have been a
theoretical member of the standard model of physics since 1930.
This
ghost-like particle should have the same masslessness as a photon. However,
scientists discovered a little over two decades ago that they not only come in
a variety of forms, or ‘flavors' but that they also oscillate between them as
they move.
As
a result, physicists are certain that neutrinos must have some sort of mass.
Even if it's a speck on the horizon. If neutrinos didn't have mass, they'd
travel at the speed of light in a vacuum, and time would stop for them, so they
wouldn't be changing at all.
Laboratory
searches for a precise mass have set top limits on how chunky a neutrino could
become, capping it at 1/500,000 of a single electron. So, it's safe to say that
somewhere between zip and 1/500,000th of an electron's mass, we have our
answer.
This
new method might just get us a bit closer to that amount, however it's hard not
to see the irony in rebuilding the majority of the Universe to weigh something
that hardly exists.
Fortunately,
the neutrino makes up for its lack of power with enormous numbers.
Read the original article Here.
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