Samuel Ayet San Andrés

A Scalable Stacked-Electrode Printed Circuit Board Radio-Frequency Quadrupole (PCB-RFQ) for Precision Experiments

Tayemar K. Fowler-Davis, Moritz Pascal Reiter, Nawaf Altasan, Samuel Ayet San Andrés, Peter Black, Jason Breyiannis, Callum L. Brown, Peter Dasiukevich, Adam Zaki Davies, Timo Dickel, Oscar Hall, Alexandru Hau, Jamie C. Jones, Jan Kocka, Gabriella Kripkó-Koncz, Konrad Linkowski, Adam J. McCarter, Sophia Scrimshaw, Joe Simon, Jack Lee Smith, Wolfgang R. Plaß, Gemma Robertson, Jiajun Yu, Alexandra Zadvornaya

Abstract

Linear radio-frequency quadrupole (RFQ) traps are crucial for ion and phase-space manipulation across diverse physics platforms, including quantum information processing, precision atomic spectroscopy, and high-resolution mass or laser spectrometry. We present the design, electrostatic field optimization, and performance characterization of a scalable, multi-layer printed circuit board (PCB) linear RFQ trap. By utilizing a PCB-based "stacked-electrode" geometry to generate high-quality quadrupolar fields, this architecture suppresses higher-order multipole field components by up to an order of magnitude compared to planar "flat surface-electrode" designs and allows for reclaiming up to 60% of the radial pseudopotential-well depth of an ideal hyperbolic quadrupole. Following a thorough optimisation and characterization using both simulations and experiments, we demonstrate its suitability as a cooler buncher, showing rapid helium buffer-gas cooling with time constants between 34 +/- 3 us and 412 +/- 23 us, and achieving a highly compressed longitudinal phase-space emittance of only 58 +/- 4 eV*ns. The low beam emittance provides flexible control of the extracted bunch properties: weak extraction fields yield energy spreads down to 2.5 +/- 0.4 eV, whereas strong fields produce ultra-narrow temporal widths down to 2.6 +/- 0.3 ns. The results establish our PCB-RFQ platform as a versatile, scalable, and cost-effective alternative to traditionally machined rod-based RFQ assemblies for advanced ion-trapping, beam-preparation, or quantum applications.

High-precision direct decay energy measurements of the electron-capture decay of $^{97}$Tc

Zhuang Ge [1], Tommi Eronen [1], Vasile Alin Sevestrean [2,3,4], Marlom Ramalho [1,2,4], Ovidiu Nitescu, Stefan Ghinescu [2,3,4], Sabin Stoica [2], Jouni Suhonen [1,2], Antoine de Roubin [5,6], Dmitrii Nesterenko [1], Anu Kankainen [1], Pauline Ascher [6], Samuel Ayet San Andres [7], Olga Beliuskina [1], Pierre Delahaye [8], Mathieu Flayol [6], Mathias Gerbaux [6], Stéphane Grévy, Marjut Hukkanen [1,9], Arthur Jaries [1], Ari Jokinen [1], Audric Husson [6], Daid Kahl [10], Joel Kostensalo [11], Jenni Kotila [12,13], Iain Moore [1], Stylianos Nikas [1], Jouni Ruotsalainen [1], Marek Stryjczyk [1], Ville Virtanen [1]

Abstract

A direct measurement of the ground-state-to-ground-state electron-capture decay $Q$ ($Q_{\rm EC}$) value of $^{97}$Tc has been conducted employing the high resolving power phase-imaging ion-cyclotron-resonance technique with the double Penning trap mass spectrometer JYFLTRAP. The resulting $Q_{\rm EC}$ value for $^{97}$Tc is 324.82(21) keV, exhibiting a precision approximately 19 times higher than the value adopted in the newest Atomic Mass Evaluation (AME2020) and differing by 1.2$σ$. Furthermore, by combining this refined $Q$ value with nuclear energy-level data for the decay-daughter $^{97}$Mo, a potential ultra-low Q-value transition, possibly of allowed type, $^{97}$Tc (9/2$^{+}$, ground state) $\rightarrow$ $^{97}$Mo$^{*}$ (320(1) keV), was evaluated for future long-term neutrino-mass determination experiments. The ground-state-to-excited-state electron-capture decay $Q$ value ($Q^{*}_{\rm EC}$) of this transition was determined to be 4.8(10) keV, confirming it to be energetically allowed with a confidence level of exceeding 4$σ$. The captures of electrons occupying the L and higher shells for this transition are energetically allowed, giving a value of 2.0(10) keV for the closest distance of $Q^{*}_{\rm EC}$ to the allowed binding energy of the L1 shell. To predict partial half-lives and energy-release distributions for this transition, the atomic self-consistent many-electron Dirac--Hartree--Fock--Slater method and the nuclear shell model have been employed. Dominant correction terms such as exchange and overlap corrections, as well as shake-up and shake-off effects, were included in the final results. Moreover, the normalized distribution of released energy in the electron-capture decay of $^{97}$Tc to excited states of $^{97}$Mo, is compared with that of $^{163}$Ho, which is being used for electron-neutrino-mass determination.