# Modelling a Transition-Edge Sensor X-ray Microcalorimeter Linear Array   for Compton Profile Measurements and Energy Dispersive Diffraction

**Authors:** Daikang Yan, Lisa M. Gades, Tejas Guruswamy, Umeshkumar M. Patel,, Orlando Quaranta, and Antonino Miceli

arXiv: 1902.10047 · 2019-03-26

## TL;DR

This paper presents a design optimization of a TES X-ray microcalorimeter array tailored for high-energy scattering and diffraction, focusing on improving energy resolution and spatial response for Compton and diffraction measurements.

## Contribution

The work introduces a novel design and modeling approach for a TES microcalorimeter array optimized for high-energy X-ray scattering and diffraction applications.

## Key findings

- Optimized detector design for 100 keV X-ray measurements.
- Modeling of thermal diffusion effects in the absorber.
- Enhanced spatial and energy resolution for scattering experiments.

## Abstract

Transition-edge sensors are a type of superconducting detector that offers high energy resolution based on their sharp resistance-temperature feature in the superconducting-to-normal transition. TES X-ray microcalorimeters have typically been designed and used for spectroscopic applications. In this work, we present a design optimization for a TES X-ray microcalorimeter array for high-energy scattering and diffraction measurements. In particular, Compton scattering provides information about the electron momentum distribution, while energy dispersive diffraction provides structural information about dense engineering materials. Compton scattering and energy dispersive diffraction experiments must be conducted in the very hard X-ray regime (~ 100 keV), demanding a high X-ray stopping power in the detector; therefore, an absorber with a large heat capacity is needed in conjunction with the TES. In addition, both applications would benefit from an array composed of parallel strips. We present a design for a TES X-ray microcalorimeter optimized for such applications. In particular, we model the longitudinal position dependence due to the finite thermal diffusion time in the absorber.

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Source: https://tomesphere.com/paper/1902.10047