Polarizing insensitive nuclei at ultralow magnetic fields using parahydrogen: a facile route to optimize adiabatic magnetic field sweeps

15 July 2022, Version 1
This content is a preprint and has not undergone peer review at the time of posting.

Abstract

Parahydrogen induced polarization (PHIP) provides a powerful tool to enhance inherently weak NMR signals, particularly in biologically relevant compounds. The initial source of PHIP is the non-equilibrium spin order of parahydrogen, i.e., dihydrogen where the two protons make up a singlet spin state. Conversion of this spin order into net magnetization of magnetic heteronuclei, e.g., 13C, provides one of the most efficient ways to exploit PHIP. We propose a facile route to increase the performance of PHIP transfer in experiments with adiabatic sweeps of the ultralow magnetic field. To date this technique yields the highest efficiency of PHIP transfer, yet it has been mostly utilized with linear field sweeps, which does not consider the underlying spin dynamics, resulting in sub-optimal polarization. This issue was previously addressed by using the “constant” adiabaticity method, which, however, requires extensive calculations for large spin systems. In this work, the field sweep is optimized by utilizing the field dependence of the average 13C polarization. Both the experimental detection and the numerical simulation of this dependence are straightforward, even for complex multi-spin systems. This work provides a comprehensive survey of PHIP transfer dynamics at ultralow field for two molecular systems that are relevant for PHIP, namely, maleic acid and allyl pyruvate. The proposed optimization allowed us to increase the resulting 13C polarization in 13C-allyl pyruvate from 6.8% with a linear profile to 8.7% with an “optimal” profile. Such facile optimization routines are valuable for adiabatic experiments in complex spin systems undergoing rapid relaxation or chemical exchange.

Keywords

Nuclear magnetic resonance
Hyperpolarization
Parahydrogen induced polarization
Magnetic field cycling

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