paper-with-me

홈 › Papers

Optimizing Geometry Compression using Quantum Annealing

2020-03-30 · Sebastian Feld, Markus Friedrich, Claudia Linnhoff-Popien

The compression of geometry data is an important aspect of bandwidth-efficient data transfer for distributed 3d computer vision applications. We propose a quantum-enabled lossy 3d point cloud compression pipeline based on the constructive solid geometry (CSG) model representation. Key parts of the pipeline are mapped to NP-complete problems for which an efficient Ising formulation suitable for the execution on a Quantum Annealer exists. We describe existing Ising formulations for the maximum clique search problem and the smallest exact cover problem, both of which are important building blocks of the proposed compression pipeline. Additionally, we discuss the properties of the overall pipeline regarding result optimality and described Ising formulations.

📄 PDF Abstract BibTeX arXiv:2003.13253

Code (0)

등록된 구현이 없습니다.

Similar Papers 제목 키워드 기반

A Review of Machine Learning Classification Using Quantum Annealing for Real-world Applications

2021-06-05 · Rajdeep Kumar Nath, Himanshu Thapliyal, Travis S. Humble

Optimizing the training of a machine learning pipeline helps in reducing training costs and improving model performance. One such optimizing strategy is quantum annealing, which is an emerging computing paradigm that has…

BIG-bench Machine Learning

Lossy compression of statistical data using quantum annealer

2021-10-05 · Boram Yoon, Nga T. T. Nguyen, Chia Cheng Chang, Ermal Rrapaj

We present a new lossy compression algorithm for statistical floating-point data through a representation learning with binary variables. The algorithm finds a set of basis vectors and their binary coefficients that prec…

Representation Learning

Neural Quantum Digital Twins for Optimizing Quantum Annealing

2025-05-21 · Jianlong Lu, Hanqiu Peng, Ying Chen

Quantum annealers have shown potential in addressing certain combinatorial optimization problems, though their performance is often limited by scalability and errors rates. In this work, we propose a Neural Quantum Digit…

Combinatorial OptimizationDiagnostic

Quantum Annealing for Robust Principal Component Analysis

2025-01-11 · Ian Tomeo, Panos P. Markopoulos, Andreas Savakis

Principal component analysis is commonly used for dimensionality reduction, feature extraction, denoising, and visualization. The most commonly used principal component analysis method is based upon optimization of the L…

DenoisingDiagnosticDimensionality ReductionFault Detection

Quantum Speedups of Optimizing Approximately Convex Functions with Applications to Logarithmic Regret Stochastic Convex Bandits

2022-09-26 · Tongyang Li, Ruizhe Zhang

We initiate the study of quantum algorithms for optimizing approximately convex functions. Given a convex set ${\cal K}\subseteq\mathbb{R}^{n}$ and a function $F\colon\mathbb{R}^{n}\to\mathbb{R}$ such that there exists a…