151. Spin Emitters beyond the Point Dipole Approximation in Nanomagnonic Cavities
- Author
-
Derek S. Wang, Tomáš Neuman, and Prineha Narang
- Subjects
Spin states ,FOS: Physical sciences ,Nanochemistry ,02 engineering and technology ,Discrete dipole approximation ,010402 general chemistry ,01 natural sciences ,Mesoscale and Nanoscale Physics (cond-mat.mes-hall) ,Point (geometry) ,Physical and Theoretical Chemistry ,Quantum information science ,Spin-½ ,Physics ,Quantum Physics ,Condensed Matter - Mesoscale and Nanoscale Physics ,021001 nanoscience & nanotechnology ,0104 chemical sciences ,Surfaces, Coatings and Films ,Electronic, Optical and Magnetic Materials ,General Energy ,Physics::Accelerator Physics ,Atomic physics ,Quantum Physics (quant-ph) ,0210 nano-technology ,Optics (physics.optics) ,Physics - Optics - Abstract
Control over transition rates between spin states of emitters is crucial in a wide variety of fields ranging from quantum information science to the nanochemistry of free radicals. We present an approach to drive a both electric and magnetic dipole-forbidden transition of a spin emitter by placing it in a nanomagnonic cavity, requiring a description of both the spin emitter beyond the point dipole approximation and the vacuum magnetic fields of the nanomagnonic cavity with a large spatial gradient over the volume of the spin emitter. We specifically study the SiV$^-$ defect in diamond, whose Zeeman-split ground states comprise a logical qubit for solid-state quantum information processing, coupled to a magnetic nanoparticle serving as a model nanomagnonic cavity capable of concentrating microwave magnetic fields into deeply subwavelength volumes. Through first principles modeling of the SiV$^-$ spin orbitals, we calculate the spin transition densities of magnetic dipole-allowed and -forbidden transitions and calculate their coupling rates to various multipolar modes of the nanomagnonic cavity. We envision using such a framework for quantum state transduction and state preparation of spin qubits at GHz frequency scales., 8 pages, 4 figures
- Published
- 2021