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Research PaperResearchia:202602.20089

Port-based teleportation under pure-dephasing decoherence

Rajendra S. Bhati

Abstract

We study deterministic port based teleportation in the presence of noise affecting both the entangled resource state and the measurement process. We focus on a physically motivated model in which each Bell pair constituting the resource interacts with an identical local environment, corresponding to independently distributed entangled links. Two noisy scenarios are analyzed: one with decoherence acting solely on the resource state and ideal measurements, and another with noisy, noise adapted mea...

Submitted: February 20, 2026Subjects: Quantum Physics; Quantum Computing

Description / Details

We study deterministic port based teleportation in the presence of noise affecting both the entangled resource state and the measurement process. We focus on a physically motivated model in which each Bell pair constituting the resource interacts with an identical local environment, corresponding to independently distributed entangled links. Two noisy scenarios are analyzed: one with decoherence acting solely on the resource state and ideal measurements, and another with noisy, noise adapted measurements optimised for the given noise model. In the first case, we derive an analytical lower bound and later a closed-form expression for the entanglement fidelity of the teleportation channel and analyze its asymptotic behaviour. In the second, we combine semi analytical and numerical methods. Surprisingly, we find that noise-adapted measurements perform worse than the noiseless ones. To connect the abstract noise description with microscopic physics, we embed the protocol in a spin boson model and investigate the influence of bath memory and temperature on the teleportation fidelity, highlighting qualitative differences between different environments.


Source: arXiv:2602.16513v1 - http://arxiv.org/abs/2602.16513v1 PDF: https://arxiv.org/pdf/2602.16513v1 Original Link: http://arxiv.org/abs/2602.16513v1

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Date:
Feb 20, 2026
Topic:
Quantum Computing
Area:
Quantum Physics
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