Results 151 to 160 of about 2,160 (178)
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Classical and strongly classical \(n\)-absorbing second submodules
2022Summary: Let \(R\) be a commutative ring with identity and \(M\) be an \(R\)-module. The main purpose of this paper is to introduce and investigate the notion of classical and strongly classical \(n\)-absorbing second submodules as a dual notion of classical \(n\)-absorbing submodules. We obtain some basic properties of these classes of modules.
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Analysis of Submodule Capacitor Voltage Ripple and Second-Harmonic Current in MMCs
2019 20th Workshop on Control and Modeling for Power Electronics (COMPEL), 2019This paper presents a straightforward approach to analyze the 2nd harmonic currents in modular multilevel converters. The submodule capacitor voltage ripple is derived based upon the capacitor’s charge variations instead of commonly used energy variations, resulting in simplified calculations and an explicit expression for the voltage ripple to ...
Xianghua Shi +2 more
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International Journal of Circuit Theory and Applications
SummaryThe modular‐multilevel converter (MMC) faces the problem of second order ripples in the sub‐module DC capacitor voltage during the low frequency operation at the load side. To sort out this problem, this paper demonstrates a three‐phase modified MMC that includes a novel circuit placed between upper and lower arms of each phase, where load is ...
Ramudu Ganji, Jiwanjot Singh
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SummaryThe modular‐multilevel converter (MMC) faces the problem of second order ripples in the sub‐module DC capacitor voltage during the low frequency operation at the load side. To sort out this problem, this paper demonstrates a three‐phase modified MMC that includes a novel circuit placed between upper and lower arms of each phase, where load is ...
Ramudu Ganji, Jiwanjot Singh
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2-absorbing \(I\)-prime and 2-absorbing \(I\)-second submodules
2019Summary: Let \(R\) be a commutative ring and let \(I\) be an ideal of \(R\). In this paper, we will introduce the notions of 2-absorbing \(I\)-prime and 2-absorbing \(I\)-second submodules of an \(R\)-module \(M\) as a generalization of 2-absorbing and strongly 2-absorbing second submodules of \(M\) and explore some basic properties of these classes of
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On (n ? 1, n)-?-second submodules
Let R be a commutative ring with identity, M be an R-module, n ? 2 be a positive integer and ?: S(M) ?? S(M) be a function where S(M) is the set of all submodules of M. In this paper we introduce and study the concept of (n ? 1, n)-?-second submodule. We call a non-zero submodule N of M as an (n ? 1, n)-?-second submodule if (a1 …an?1)N ? K and (a1 …an?Çeken S., Koç S., Tekir Ü.
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Condition Health Monitoring of Modular Multilevel Converter Submodule Capacitors
IEEE Transactions on Power Electronics, 2022Dražen Dujic
exaly
Life-Cycle Expectation Using Fault-Tree Analysis for Improved Hybrid Submodule in HVDC System
Electronics (Switzerland), 2021Feel-Soon Kang
exaly
Graph regularized low-rank representation for submodule clustering
Pattern Recognition, 2020Tong Wu
exaly

