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Discrete Modulation Continuous Variable Quantum Secret Sharing
International Journal of Theoretical Physics, 2022zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ding, JianZhi +3 more
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Multifunctional Modules of Discrete Automata
IFAC Proceedings Volumes, 1975Abstract The multifunctional logic modules for discrete automata being set from without to perform the required logical function from the given list of functions are considered. The methods for synthesizing the structure of such modules, taking into account the requirement of minimizing the number of their pins, are investigated.
E.A. Yakubaitis +2 more
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Discrete Chaotification of a Modulated Logistic System
International Journal of Bifurcation and Chaos, 2021In the last few decades, the discrete chaotification of difference equations has gained the considerable attention of academicians and scholars due to its tremendous applications in many branches of science, such as cryptography, traffic control models, secure communications, weather forecasting and engineering.
Ashish, Cao, Jinde, Chugh, Renu
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Discrete and Profinite Modules
2000A profinite ringΛ is an inverse limit of an inverse system {Λ i ,φ ij } of finite rings. We always assume that rings have an identity element, denoted usually by 1, and that homomorphisms of rings send identity elements to identity elements. A profinite ring Λ is plainly a compact, Hausdorff and totally disconnected topological ring; the converse is ...
Luis Ribes, Pavel Zalesskii
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Continuous and Discrete Modules
1990Continuous and discrete modules are, essentially, generalizations of infective and projective modules respectively. Continuous modules provide an appropriate setting for decomposition theory of von Neumann algebras and have important applications to C*-algebras.
Saad H. Mohamed, Bruno J. Müller
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Performance of Discretization Modules
1985The goal of the performance evaluations in this chapter is to show how the discretization error decreases as the grid is refined and more computer time is used. Standard error analyses estimate the discretization error as a function of the grid sizeN (i.e., for anN byN grid), or, respectively, the grid steph = 1 /N.
John R. Rice, Ronald F. Boisvert
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Erzincan Üniversitesi Fen Bilimleri Enstitüsü Dergisi
An R-module M is said to be (quasi) τ-discrete if M is τ-lifting and has the property (D_2) (respectively, has the property (D_3)), where τ is a preradical in R-mod. It is shown that: (1) direct summands of a (quasi) τ-discrete module are (quasi) τ-discrete; (2) a projective module M is τ-discrete iff M/(τ(M)) is semisimple and τ(M) is QSL; (3) if a ...
Burcu Nişancı Türkmen +1 more
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An R-module M is said to be (quasi) τ-discrete if M is τ-lifting and has the property (D_2) (respectively, has the property (D_3)), where τ is a preradical in R-mod. It is shown that: (1) direct summands of a (quasi) τ-discrete module are (quasi) τ-discrete; (2) a projective module M is τ-discrete iff M/(τ(M)) is semisimple and τ(M) is QSL; (3) if a ...
Burcu Nişancı Türkmen +1 more
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Discrete Power Devices and Power Modules
2016Methods devoted to electrothermal simulation are presented as a useful tool for both the analysis and characterization of behavior of power semiconductor devices standing alone, and/or coupled in integrated circuits or power modules. First of all the implementation of a devised flow to generate the layer-based electrothermal PSpice model of an IPEM ...
Chvála A +8 more
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Discrete coactions on Hilbert C*-modules
Mathematical Proceedings of the Cambridge Philosophical Society, 1996In this paper, we will investigate discrete coactions on Hilbert C*-modules. In particular, we obtain a one-to-one correspondence between Hilbert C*-modules with discrete coactions and Hilbert C*-modules over the crossed products of the original C*-algebras which satisfies some nice properties (see 3·6 and 3·7).
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Discrete thin-film layer thickness modulation
Applied Optics, 1998A novel analytical thin-film design method is presented that is based on electrical engineering communication theory. The proposed thickness modulation describes the thickness modulation of discrete, homogeneous thin-film layers of a multilayer coating.
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