Quantum-classical hybrid models based on error correction for time series forecasting
- URL: http://arxiv.org/abs/2606.15213v1
- Date: Sat, 13 Jun 2026 09:20:24 GMT
- Title: Quantum-classical hybrid models based on error correction for time series forecasting
- Abstract summary: We propose the first forecasting system based on error correction that jointly uses quantum and classical models.<n>This work paves the way to introduce quantum models in established hybridization schemes for time series forecasting.
- Score: 42.39594273417575
- License: http://arxiv.org/licenses/nonexclusive-distrib/1.0/
- Abstract: Time series forecasting largely benefits from combining the strengths of different models, especially using a scheme where a model corrects another model by capturing supplementary patterns from forecasting errors. Concurrently, quantum models are providing a means to augment the classical capacity, including in time series forecasting, by acting alongside classical models in hybrid architectures. In this work, we propose the first forecasting system based on error correction that jointly uses quantum and classical models. Here, quantum models first extract patterns by exploring quantum phenomena, and classical models capture the remaining patterns from the quantum errors. Compared to classical single models and classical-classical hybrid models based on error correction, the complementary capacity that emerges from this quantum-classical system provided the best results in most of the addressed problems. Therefore, this work paves the way to introduce quantum models in established hybridization schemes for time series forecasting.
Related papers
- Quantum Weighted Moving Average for Predicting Limit Order Book Trends [1.9116784879310027]
We consider the problem of predicting price trends from limit order book (LOB) data.<n>After identifying key components of classical models, we introduce the quantum weighted moving average (QWMA) model.<n>The models are evaluated on the FI-2010 benchmark dataset and a second dataset of China A-share stocks.
arXiv Detail & Related papers (2026-09-01T16:54:59Z) - Testing classical-quantum gravity with geodesic deviation [0.0]
We study quantum fluctuations of geodesic deviation coupled with a classical gravitational field.<n>We analytically derive the strain spectrum expected from the fluctuations and show that the original Oppenheim et al. model can be tested with the current observational sensitivity of gravitational-wave experiments.<n>Motivated by the novel semiclassical model, we construct two additional models: a modified Oppenheim et al. model that is manifestly consistent with Einstein equation, and a classical-quantum model with environment-induced noise.
arXiv Detail & Related papers (2026-03-31T03:53:22Z) - Quantum-Enhanced Generative Models for Rare Event Prediction [0.0]
We propose the Quantum-Enhanced Generative Model (QEGM), a hybrid classical-quantum framework that integrates deep latent-variable models with variational quantum circuits.<n>We evaluate QEGM on synthetic Gaussian mixtures and real-world datasets spanning finance, climate, and protein structure.<n>Results demonstrate that QEGM reduces tail KL divergence by up to 50 percent compared to state-of-the-art baselines.
arXiv Detail & Related papers (2025-11-03T20:24:55Z) - Quantum Latent Diffusion Models [65.16624577812436]
We propose a potential version of a quantum diffusion model that leverages the established idea of classical latent diffusion models.<n>This involves using a traditional autoencoder to reduce images, followed by operations with variational circuits in the latent space.<n>The results demonstrate an advantage in using a quantum version, as evidenced by obtaining better metrics for the images generated by the quantum version.
arXiv Detail & Related papers (2025-01-19T21:24:02Z) - When Quantum and Classical Models Disagree: Learning Beyond Minimum Norm Least Square [1.9223856107206057]
Variational Quantum Circuits (VQCs) are important candidates for useful application of quantum computing.<n>We propose a general theory of quantum advantages for regression problems.<n>We show that it is possible to design quantum models that cannot be classically approximated with good generalization.
arXiv Detail & Related papers (2024-11-07T18:18:38Z) - Towards Efficient Quantum Hybrid Diffusion Models [68.43405413443175]
We propose a new methodology to design quantum hybrid diffusion models.
We propose two possible hybridization schemes combining quantum computing's superior generalization with classical networks' modularity.
arXiv Detail & Related papers (2024-02-25T16:57:51Z) - Classical-Quantum Hybrid Models [0.0]
We present the motivation for such models, outline the requirements they must satisfy, and provide explanations for their development.
We review various popular non-relativistic schemes and their associated limitations, with a particular emphasis on reversible dynamics.
arXiv Detail & Related papers (2023-09-10T12:25:05Z) - Quantum Effects on the Synchronization Dynamics of the Kuramoto Model [62.997667081978825]
We show that quantum fluctuations hinder the emergence of synchronization, albeit not entirely suppressing it.
We derive an analytical expression for the critical coupling, highlighting its dependence on the model parameters.
arXiv Detail & Related papers (2023-06-16T16:41:16Z) - A Framework for Demonstrating Practical Quantum Advantage: Racing
Quantum against Classical Generative Models [62.997667081978825]
We build over a proposed framework for evaluating the generalization performance of generative models.
We establish the first comparative race towards practical quantum advantage (PQA) between classical and quantum generative models.
Our results suggest that QCBMs are more efficient in the data-limited regime than the other state-of-the-art classical generative models.
arXiv Detail & Related papers (2023-03-27T22:48:28Z) - Quantum Machine Learning with SQUID [64.53556573827525]
We present the Scaled QUantum IDentifier (SQUID), an open-source framework for exploring hybrid Quantum-Classical algorithms for classification problems.
We provide examples of using SQUID in a standard binary classification problem from the popular MNIST dataset.
arXiv Detail & Related papers (2021-04-30T21:34:11Z)
This list is automatically generated from the titles and abstracts of the papers in this site.
This site does not guarantee the quality of this site (including all information) and is not responsible for any consequences.