Juq-565

While the quantum channel provides secrecy, the classical channel must still be protected against impersonation and replay attacks. JUQ‑565 adopts the FrodoKEM lattice‑based key‑encapsulation mechanism (Bos et al., 2018) to generate short‑lived session keys for a Message Authentication Code (MAC) built on the Blake2b hash function. Because the MAC key is derived from a post‑quantum KEM, the authentication remains secure even if a quantum adversary obtains the long‑term public key.

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¹Department of Chemical Biology, University of Cambridge, United Kingdom ²Institute for Molecular Medicine, Seoul National University, South Korea ³Centro de Investigación Biomédica, Universidad de Buenos Aires, Argentina ⁴Department of Oncology, Stanford University School of Medicine, USA ⁵Division of Pharmacology, Indian Institute of Science, Bengaluru, India JUQ-565

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JUQ‑565 represents a significant step forward in practical quantum‑secure communications. By harnessing high‑dimensional entanglement, adaptive error correction, and post‑quantum authentication, the protocol achieves unprecedented key‑generation rates while preserving the unconditional security guarantees that only quantum physics can provide. The experimental validation of a 7.8 Gbps secret‑key stream over a 10 km fiber link demonstrates the feasibility of deploying JUQ‑565 in real‑world settings. As the quantum threat landscape evolves, JUQ‑565 offers a robust, future‑proof solution for safeguarding the confidentiality and integrity of critical data streams across modern communication infrastructures. Directed by the filmmaker known as , this

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JUQ‑565 inhibited proliferation of all 8 TNBC lines with GI₅₀ values ranging from 4 nM (MDA‑MB‑231) to 12 nM (HCC‑70). Non‑transformed mammary epithelial cells (MCF‑10A) displayed a markedly higher GI₅₀ (≈ 2 µM), indicating a therapeutic window > 100‑fold. Western blot analysis revealed dose‑dependent suppression of p‑Akt (Ser473) and downstream p‑S6 after 2 h exposure, with complete de‑phosphorylation at ≤ 50 nM (Figure 2).

In a d‑dimensional Hilbert space, a maximally entangled state can be written as

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