A cryogenic SRAM based arbitrary waveform generator in 14 nm for spin qubit control
Mridula Prathapan, Peter Mueller, Christian Menolfi, Matthias, Braendli, Marcel Kossel, Pier Andrea Francese, David Heim, Maria Vittoria, Oropallo, Andrea Ruffino, Cezar Zota, Thomas Morf

TL;DR
This paper presents a cryogenic SRAM-based arbitrary waveform generator in 14 nm technology, capable of generating programmable microwave pulses for spin qubit control at 4 K, enabling advanced quantum computing applications.
Contribution
It introduces a fully programmable, cryogenic RF waveform generator using SRAM in 14 nm FinFET technology, operational at 4 K, with wide bandwidth and low power consumption for spin qubit control.
Findings
Operational at 4 K with 40-140mW power consumption.
Wide 1-17 GHz signal bandwidth at cryogenic temperatures.
Supports multiple qubit control via frequency division multiplexing.
Abstract
Realization of qubit gate sequences require coherent microwave control pulses with programmable amplitude, duration, spacing and phase. We propose an SRAM based arbitrary waveform generator for cryogenic control of spin qubits. We demonstrate in this work, the cryogenic operation of a fully programmable radio frequency arbitrary waveform generator in 14 nm FinFET technology. The waveform sequence from a control processor can be stored in an SRAM memory array, which can be programmed in real time. The waveform pattern is converted to microwave pulses by a source-series-terminated digital to analog converter. The chip is operational at 4 K, capable of generating an arbitrary envelope shape at the desired carrier frequency. Total power consumption of the AWG is 40-140mW at 4 K, depending upon the baud rate. A wide signal band of 1-17 GHz is measured at 4 K, while multiple qubit control can…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
