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Discrete Modulated Waves

1993
The continuous nonlinear Schrodinger equation has both nonintegrable and integrable discretizations. In this paper we consider the question of whether these discretizations are equivalent as models for modulated waves on nonlinear lattices. The evolution equations for the envelope of discrete modulated waves on the sine-Gordon lattice are derived by ...
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Discrete Systems as Petri Modules

2021
This chapter is about putting the Petri modules together in a modular Petri net. This chapter consists of three groups of sections. In the first section, nine blocks are introduced as the basic building blocks of a discrete system. The second section introduces six matrices, such as Adjacency, Laplacian, Reachability, Rader’s, Connection, and Component
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ON THE RELATIVE (QUASI-)DISCRETENESS OF MODULES

Ring Theory 2007, 2008
In this paper we investigate the relative (quasi-) discreteness of any module M with respect to any module N. Let 0 -> N' -> N -> N '' -> 0 be an exact sequence and let M be an N-amply supplemented module. Assume that B(M/T, N) is closed under supplement submodules for every factor module M/T of M.
KESKİN TÜTÜNCÜ, DERYA   +1 more
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Singular vectors and discrete modules

Russian Mathematical Surveys, 1986
Let \({\mathcal L}\) be a complete \({\mathbb{Z}}\)-graded Lie superalgebra (in particular, a Lie algebra): \({\mathcal L}=L_ n\times L_{n+1}\times...\), where \(n\leq -1\), \(L_ i\) is finite-dimensional for \(i\geq n\), and \([L_ i,L_ j]\subset L_{i+j}\). Let \({\mathcal L}_ j=L_ j\times L_{j+1}\times...\), \(j\geq n\). The ground field is \({\mathbb{
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Convexity Theories VII. Discrete Γ-Convex Modules

Applied Categorical Structures, 2001
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Discrete Dram Components v Modules

New Electronics, 2019
Do The Unique Features Of Dram Memory Modules Outweigh The Benefits Of Down-Board Drams?
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Discrete Representation of Photovoltaic Modules

IEEE Latin America Transactions, 2023
Ana Beatriz Massaranduba   +4 more
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General technique for discrete retardation-modulation polarimetry

Applied Optics, 1993
The general theory and rigorous solutions of the Stokes parameters of light of a new technique in time-resolved ellipsometry are outlined. In this technique the phase of the linear retarder is stepped over three discrete values over a time interval for which the Stokes vector is determined.
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WEAKLY DISCRETE KOSZUL MODULES, II

2012
This paper is a continuous work of “Y. Pan, Weakly discrete Koszul modules, submitted, (2011)” ([12]), where the so-called weakly discrete Koszul module was first introduced. In this paper, the Ext module of a weakly discrete Koszul module is studied.
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