  Magnetic textures are promising candidates for unconventional computing due
to their non-linear dynamics. We propose to investigate the rich variety of
seemingly trivial lamellar magnetic phases, e.g., helical, spiral, stripy
phase, or other one-dimensional soliton lattices. These are the natural stray
field-free ground states of almost every magnet. The order parameters of these
phases may be of potential interest for both classical and unconventional
computing, which we refer to as helitronics. For the particular case of a
chiral magnet and its helical phase, we use micromagnetic simulations to
demonstrate the working principles of all-electrical (i) classical binary
memory cells and (ii) memristor and neuron cells, based on the orientation of
the helical stripes.
