scholarly journals A Scalable Load Balanced Birkhoff-von Neumann Symmetric TDM Switch IC for High-Speed Networking Applications

Author(s):  
Ching-Te Chiu ◽  
Yu-Hao Hsu ◽  
Min-Sheng Kao ◽  
Hou-Cheng Tzeng ◽  
Ming-Chang Du ◽  
...  
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2002 ◽  
Vol 25 (6) ◽  
pp. 611-622 ◽  
Author(s):  
Cheng-Shang Chang ◽  
Duan-Shin Lee ◽  
Yi-Shean Jou
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2015 ◽  
Vol 773 ◽  
pp. 366-394 ◽  
Author(s):  
Xisheng Luo ◽  
Minghu Wang ◽  
Ting Si ◽  
Zhigang Zhai

The interaction of a planar shock wave ($M\approx 1.2$) with an $\text{SF}_{6}$ polygonal inhomogeneity surrounded by air is experimentally investigated. Six polygons including a square, two types of rectangle, two types of triangle, and a diamond are generated by the soap film technique developed in our previous work, in which thin pins are used as angular vertexes to avoid the pressure singularities caused by the surface tension. The evolutions of the shock-accelerated $\text{SF}_{6}$ polygons are captured by a high-speed schlieren system from which wave systems and the interface characteristics can be clearly identified. Both regular and irregular refraction phenomena are observed outside the volume, and more complex wave patterns, including transmitted shock, refracted shock, Mach stem and the interactions between them, are found inside the volume. Two typical irregular refraction phenomena (free precursor refraction, FPR, and free precursor von Neumann refraction, FNR) are observed and analysed, and the transition from FPR to FNR is found, providing the experimental evidence for the transition between different wave patterns numerically found in the literature. Combined with our previous work (Zhai et al., J. Fluid Mech., vol. 757, 2014, pp. 800–816), the reciprocal transitions between FPR and FNR are experimentally confirmed. The velocities and trajectories of the triple points are further measured and it is found that the motions of the triple points are self-similar or pseudo-stationary. Besides the shock dynamics phenomena, the evolutions of these shocked heavy polygonal volumes, which are quite different from the light ones, are captured and found to be closely related to their initial shapes. Specifically, for square and rectangular geometries, the different width–height ratios result in different behaviours of shock–shock interaction inside the volume, and subsequently different features for the outward jet and the interface. Quantitatively, the time-variations of the interface scales, such as the width and the normalized displacements of the edges, are obtained and compared with those from previous work. The comparison illustrates the superiority of the interface formation method and the significant effect of the initial interface shape on the interface features. Furthermore, the characteristics of the vortex core, including the velocity and vortex spacing, are experimentally measured, and the vortex velocity is compared with those from some circulation models to check the validity of the models. The results in the present work enrich understanding of the shock refraction phenomenon and the database of research into Richtmyer–Meshkov instability (RMI).


2010 ◽  
Vol 66 (1) ◽  
pp. 57-73
Author(s):  
Ching-Te Chiu ◽  
Yu-Hao Hsu ◽  
Jen-Ming Wu ◽  
Shuo-Hung Hsu ◽  
Min-Sheng Kao ◽  
...  
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Author(s):  
Subrata Dasgupta

In the ENIAC story so far, John von Neumann has had a fleeting presence. We saw that the BRL formed a high-powered scientific advisory committee at the start of World War II, well before the United States entered the war. von Neumann was a member of this committee and it is unlikely that anyone in the committee was as influential in the American scientific world or, for that matter, in the corridors of power in Washington, DC, than him. By the beginning of the 1940s, von Neumann had a massive reputation in the mathematical universe. His contributions spanned many regions of pure and applied mathematics, mathematical physics, even formal logic. He was one of the six mathematicians originally appointed as professors at the Institute of Advanced Study, Princeton, when it was founded in 1933—another was Einstein. In 1944, von Neumann and economist Oskar Morgenstern (1902–1977) published a book titled The Theory of Games and Economic Behavior, thus founding and establishing for posterity the scientific discipline known as game theory. Herman Goldstine, who came to know von Neumann very well—first through their involvement with the BRL and then, after the war, at the Institute of Advanced Study, where Goldstine went to work with von Neumann on what came to be called the IAS computer project —wrote vividly about von Neumann’s intellectual persona, of his ever-ready receptiveness to new ideas, his responsiveness to new intellectual challenges, his mental restlessness when between projects, and the single-mindedness with which he pursued an idea that captured his attention. Oddly enough, despite his involvement with the BRL, he was apparently unaware of the ENIAC project until a chance meeting with Goldstine in a railway station in Aberdeen, Maryland. Goldstine recalls how the entire tone and tenor of their first conversation, initially casual and relaxed, changed when von Neumann realized that Goldstine was involved with the development of a high-speed electronic computer. There after, Goldstine writes, he felt as he was being grilled in a doctoral oral examination. Thus began their association, a relationship that only ended with von Neumann’s death from cancer in 1957.


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