A new theory by Rice University scientists could boost the field of spintronics. Materials theorist Boris Yakobson and graduate student Sunny Gupta at Riceâs Brown School of Engineering describe the mechanism behind Rashba splitting, an effect seen in crystal compounds that can influence their electronsâ âupâ or âdownâ spin states, analogous to âonâ or âoffâ in common transistors.
The Rice model characterizes single layers to predict heteropairs â two-dimensional bilayers â that enable large Rashba splitting. These would make it possible to control the spin of enough electrons to make room-temperature spin transistors, a far more advanced version of common transistors that rely on electric current.
âA cellphone with spin-related memory would be much more powerful and much less energy-consuming than it is now,â he said.
Yakobson and Gupta would like to eliminate the trial and error of finding materials. Their theory aims to do just that. âElectron spins are tiny magnetic moments that usually require a magnetic field to control,â Gupta said. âHowever, manipulating such fields on the small scales typical in computing is very difficult. The Rashba effect is the phenomenon that allows us to control the electron spin with an easy-to-apply electric field instead of a magnetic field.â
Yakobsonâs group specializes in atom-level computations that predict interactions between materials. In this case, their models helped them understand that calculating the Born effective charge of the individual material components provides a means to predict Rashba splitting in a bilayer.
âBorn effective charge characterizes the rate of the bond polarization change under external perturbations of the atoms,â Gupta said. âWhen two layers are stacked together, it effectively captures the resulting change in lattices and charges, which brings about the overall interlayer polarization and interface field responsible for the Rashba splitting.â
Their models turned up two heterobilayers â lattices of MoTe2|Tl2O or MoTe2|PtS2 â that are good candidates for the manipulation of Rashba spin-orbit coupling, which happens at the interface between two layers held together by the weak van der Waals force. (For the less-chemically inclined, Mo is molybdenum, Te is tellurium, Tl is thallium, O is oxygen, Pt is platinum and S is sulfur.)
Gupta noted the Rashba effect is known to occur in systems with broken inversion symmetry â where the spin of the electron is perpendicular to its momentum â that generates a magnetic field. Its strength can be controlled by an external voltage.
âThe difference is that the magnetic field due to the Rashba effect depends on the electronâs momentum, which means the magnetic field experienced by a left-moving and right-moving electron is different,â he said. âImagine an electron with spin pointing in the z-direction and moving in the x-direction; it will experience a momentum-dependent Rashba magnetic field in the y-direction, which will precess the electron along the y-axis and change its spin orientation.â
Where a traditional field-effect transistor (FET) turns on or off depending on the flow of charge across a barrier with gate voltage, spin transistors control the spin precession length by a gate electric field. If the spin orientation is the same at the transistorâs source and drain, the device is on; if the orientation differs, itâs off. Because a spin transistor does not require the electronic barrier found in FETs, it needs less power.
âThat gives spintronic devices an enormous advantage compared to conventional charge-based electronic devices,â Gupta said. âSpin states can be set quickly, which makes transferring data quicker. And spin is nonvolatile. Information sent using spin remains fixed even after a loss of power. Moreover, less energy is needed to change spin than to generate current to maintain electron charges in a device, so spintronics devices use less power.â
âTo the chemist in me,â Yakobson said, âthe revelation here that spin-splitting strength depends on the Born charge is, in a way, very similar to the bond ionicity versus the electronegativity of the atoms in Paulingâs formula. This parallel is very intriguing and deserves further exploration.â