Fault-Tolerant Bidirectional Series Resonant DC-DC Converter with Minimum Number of Components

Author(s):  
Dmitri Vinnikov ◽  
Andrii Chub ◽  
Oleksandr Korkh ◽  
Mariusz Malinowski
2017 ◽  
Vol 32 (2) ◽  
pp. 900-905 ◽  
Author(s):  
Levy Costa ◽  
Giampaolo Buticchi ◽  
Marco Liserre

2020 ◽  
Vol 35 (10) ◽  
pp. 10994-11012 ◽  
Author(s):  
Yiwei Pan ◽  
Yongheng Yang ◽  
Jinwei He ◽  
Ariya Sangwongwanich ◽  
Chenghui Zhang ◽  
...  

1994 ◽  
Vol 04 (04) ◽  
pp. 385-389 ◽  
Author(s):  
RAY-SHYNG CHOU ◽  
LIH-HSING HSU

A graph G* is k-edge fault-tolerant with respect to a graph G, denoted by k- EFT (G), if every graph obtained by removing any k edges from G* contains G. A k- EFT (G) graph is optimal if it contains the minimum number of edges among all k- EFT (G) graphs. Recently, Harary and Hayes have presented a design which is 1-EFT with respect to meshes and conjectured that their design is optimal. We prove their conjecture is false by giving another design which is 1-EFT with respect to meshes.


2015 ◽  
Vol 07 (02) ◽  
pp. 1550009 ◽  
Author(s):  
Gianluca De Marco ◽  
Evangelos Kranakis

Diagnosing the quality of components in fault-tolerant computer systems often requires numerous tests with limited resources. It is usually the case that repeated tests on a selected, limited number of components are performed and the results are taken into account so as to infer a diagnostic property of the computer system as a whole. In this paper we abstract fault-tolerant testing as the following problem concerning the color of the majority in a set of colored balls. Given a set of balls each colored with one of two colors, the majority problem is to determine whether or not there is a majority in one of the two colors. In case there is such a majority, the aim is to output a ball of the majority color, otherwise to declare that there is no majority. We propose algorithms for solving the majority problem by repeatedly testing only k-tuple queries. Namely, successive answers of an oracle (which accepts as input only k-tuples) to a sequence of k-tuple queries are assembled so as to determine whether or not the majority problem has a solution. An issue is to design an algorithm which minimizes the number of k-tuple queries needed in order to solve the majority problem on any possible input of n balls. In this paper we consider three querying models: Output, Counting, and General, reflecting the amount and type of information provided by the oracle on each test for a k-tuple.


1999 ◽  
Vol 123 (3) ◽  
pp. 353-358 ◽  
Author(s):  
Shuguang Huang ◽  
Joseph M. Schimmels

Previously, we have shown that, to realize an arbitrary spatial stiffness matrix, spring components that couple the translational and rotational behavior along/about an axis are required. We showed that, three such coupled components and three uncoupled components are sufficient to realize any full-rank spatial stiffness matrix and that, for some spatial stiffness matrices, three coupled components are necessary. In this paper, we show how to identify the minimum number of components that provide the translational-rotational coupling required to realize an arbitrarily specified spatial stiffness matrix. We establish a classification of spatial stiffness matrices based on this number which we refer to as the “degree of translational–rotational coupling” (DTRC). We show that the DTRC of a stiffness matrix is uniquely determined by the spatial stiffness mapping and is obtained by evaluating the eigenstiffnesses of the spatial stiffness matrix. The topological properties of each class are identified. In addition, the relationships between the DTRC and other properties identified in previous investigations of spatial stiffness behavior are discussed.


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