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We investigate the structure of the relative bicentralizer algebra B(N ⊂ M, φ) for inclusions of von Neumann algebras with normal expectation where N is a type Ill₁ subfactor and φ ∈ N* is a faithful state. We first construct a canonical flow β[φ] : R*₊ ↷ B(N C M, ip) on the relative bicentralizer algebra and we show that the W*-dynamical system (B(N ⊂
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MATHEMATICAL FUNDAMENTALS OF ALGEBRAIC LATTICIES AND THEIR APPLICATION IN QUANTUM CRYPTOLOGY
The ongoing development of quantum computers threatens state-of-the-art public key cryptographic schemes, such as discrete logarithm factorization key generation schemes, digital signatures, and elliptic curve cryptography. It is necessary to develop new cryptographic algorithms capable of resisting the attacks of quantum computers.
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This paper is written as a technical report for our talk given at the RJMS workshop on quantum fields and related topics, held on 6th- 8th December 2021. In this talk we introduced our recent works [23, 24, 25, 26] in formal language theory to the community of mathematical physics, which concern some interplay between algebraic language theory, galois ...
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Algebraic QFT & Local Gauge Invariance (Mathematical Aspects of Quantum Fields and Related Topics)
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