"Artist's impression of an electron splitting up into two new particles: a spinon carrying the electron's spin and
an orbiton carrying its orbital moment. (Graphics: David Hilf, Hamburg)"
source
They is made of everything that constitute electrons. Just like height and girth are made of everything they denote.
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OK, I looked into this a bit more. Here is a presentation given on this topic:
Spin-orbital separation in 1-D | Atomic Orbital | Spin (Physics)
and an early version of the actual paper:
https://arxiv.org/pdf/1205.1954.pdf
The upshot is that this separation is a *collective* phenomenon and is not a decay of an electron in the traditional sense of particle physics.
Some background: in quantum mechanics, there is a duality between wave and particle properties. In essence, for quantum mechanics, the two viewpoints describe exactly the same thing. Because of this, it is common and productive to think of many wave-like quantum phenomena as particles. So, for example, the collective vibration of a solid known as sound can *equivalently* be described as a 'gas' of particles called phonons. This is a collective effect of the movements of all the atoms in the solid.
In the experiment (and corresponding papers), the basic setup is in a solid that consists of bundles of long lines of atoms. Bonding between atoms only happens within the lines. Also, because of the way the atomic orbitals overlap, there is a de-localization of the electrons along the line. In this, the orbital angular momentum and the spin angular momentum are described as vibrations along the line of atoms.
If this setup is carefully stimulated, it is possible to create a situation where say, spin angular momentum is propagated along the line, but orbital angular momentum is not (or vice versa). Because of the wavelike nature of this propagation, we can equivalently describe this as a 'decay' into particles of spin and particles of orbital angular momenta.
Collective behavior like this is a bit tricky to describe to the public (or journalists) because the underlying mechanics of it is dependent on quantum mechanics and the dualities involved in its description of nature. In this case, the one-dimensional aspect is crucial to get the separation.
Fascinating!