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春の分科会予稿集

5p-K-12 KI:In^+内での励起子拡散によるIn^+ionの発光

正夫 戸村, 仁 西村, 太郎 板垣, 隆昭 矢田部

Published Apr 3, 1972• 0 citations
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In this paper, we study key-agreement which realizes the protection against key-exposure problems in the information-theoretic security setting. And we newly define a model and security notions for information-theoretically secure key-insulated key-agreement (KI-KA for short). In addition, we show tight lower bounds of sizes of entities' secret-keys required for KI-KA. We also propose constructions of KI-KA which are provably secure and optimal. Furthermore, we provide some applications of KI-KA.

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Zerfallende Zustände als physikalisch nichtisolierbare Teilsysteme

Gy. I. Szász

Abstract Presently the investigations of decaying quantum mechanical systems lack a well‐founded concept, which is reflected by several formal difficulties of the corresponding mathematical treatment. In order to clarify in some respect the situation, we investigate, within the framework of nonrelativistic quantum mechanics, the resonant scattering of an initially well localized partial wave packet ϕl(r, t). If the potential decreases sufficiently fast for r → ∞, ϕl(r, t) can be expressed at sufficiently long time after the scattering has taken place, as ϕl(r, t) = I(r, t) + ∑ Niϕl(Ki, r) exp {–iKi2 t/2M} × Θ(ki – γi – Mr/t), ϕl(Ki, r) being the resonant solution with complex “momentum” Ki = ki – iγi. From this heuristic relation one can deduce not only the probability for the creation of unstable particles but also obtain some hints to a connection between decaying states and physically nonisolable partial systems. On the other hand, this connection can perhaps display the inadequacy of attempts which suggest to solve the problem of decaying states within the usual Hilbert space methods.

Fortschritte der Physik•Jan 1, 1976•3 citations
In this paper, we study key-agreement which realizes the protection against key-exposure problems in the information-theoretic security setting. And we newly define a model and security notions for information-theoretically secure key-insulated key-agreement (KI-KA for short). In addition, we show tight lower bounds of sizes of entities' secret-keys required for KI-KA. We also propose constructions of KI-KA which are provably secure and optimal. Furthermore, we provide some applications of KI-KA.
Für optimierte Produktionsprozesse und weniger Materialverschwendung in Fertigungen werden Künstliche Intelligenz (KI) und Quantencomputing immer wichtiger. Diese Methoden kommen über die gesamte Prozesskette von der initialen Blechproduktion über das Blechschneiden und -schweißen (zum Beispiel mittels Laser) bis hin zum abschließenden Lackieren der gefertigten Teile zum Einsatz. Dazu gehören auch Ansätze wie erklärbare KI für transparente Modelle, Quantencomputing zur Materialoptimierung, physikbasierte KI-Modelle für präzise Schneide- und Schweißprozesse sowie generative KI als virtueller Assistent und zur Generierung synthetischer Datensätze.
Abstract Presently the investigations of decaying quantum mechanical systems lack a well‐founded concept, which is reflected by several formal difficulties of the corresponding mathematical treatment. In order to clarify in some respect the situation, we investigate, within the framework of nonrelativistic quantum mechanics, the resonant scattering of an initially well localized partial wave packet ϕl(r, t). If the potential decreases sufficiently fast for r → ∞, ϕl(r, t) can be expressed at sufficiently long time after the scattering has taken place, as ϕl(r, t) = I(r, t) + ∑ Niϕl(Ki, r) exp {–iKi2 t/2M} × Θ(ki – γi – Mr/t), ϕl(Ki, r) being the resonant solution with complex “momentum” Ki = ki – iγi. From this heuristic relation one can deduce not only the probability for the creation of unstable particles but also obtain some hints to a connection between decaying states and physically nonisolable partial systems. On the other hand, this connection can perhaps display the inadequacy of attempts which suggest to solve the problem of decaying states within the usual Hilbert space methods.