Papers
qcr:2606.59217.1

ORQVIZ: Visualizing High-Dimensional Landscapes in Variational Quantum Algorithms

arXiv

Manuel S. Rudolph, Sukin Sim, Asad Raza, +5 more

Variational Quantum Algorithms (VQAs) are promising candidates for finding practical applications of near to mid-term quantum computers. There has been an increasing effort to study the intricacies of VQAs, such as the presence or absence of barren plateaus and the design of good quantum circuit ansätze. Many of these studies can be linked to the loss landscape that is optimized as part of the algorithm, and there is high demand for quality software tools for flexibly studying these loss landscapes. In our work, we collect a variety of techniques that have been used to visualize the training of deep artificial neural networks and apply them to visualize the high-dimensional loss landscapes of VQAs. We review and apply the techniques to three types of VQAs: the Quantum Approximate Optimization Algorithm, the Quantum Circuit Born Machine, and the Variational Quantum Eigensolver. Additionally, we investigate the impact of noise due to finite sampling in the estimation of loss functions. For each case, we demonstrate how our visualization techniques can verify observations from past studies and provide new insights. This work is accompanied by the release of the open-source Python package , which provides code to compute and flexibly plot 1D and 2D scans, Principal Component Analysis scans, Hessians, and the Nudged Elastic Band algorithm. enables flexible visual analysis of high-dimensional VQA landscapes and can be found at: .
10.48550/arxiv.2111.04695
Published 2021
Uploaded 4 days ago
6
Views
View Publication
Citing this entry? Use this QCR ID
Uploaded by
QL
QCR Librarian

Overview

Join the Discussion

Comments (0)

No comments yet. Be the first to share your thoughts!

Indexed by QCR Librarian

This entry was created automatically from publicly available records. QCR links to public sources and only stores repository content where the license permits redistribution.

Related Code0

No implementations yet. Add an implementation →

Related Tutorials0

No tutorials cover this paper yet. Add a tutorial →

Versions

v1 Latest
Jun 15, 2026
qcr:2606.59217.1

Cite all versions? Use the base QCR ID to always reference the latest version of this entry.