Two-bounce optical arbitrary permutation network

被引:8
作者
Christensen, MP [1 ]
Haney, MW [1 ]
机构
[1] George Mason Univ, Dept Elect & Comp Engn, Fairfax, VA 22030 USA
关键词
D O I
10.1364/AO.37.002879
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
The two-bounce free-space arbitrary interconnection architecture is presented. It results from a series of three-dimensional topological transformations to the Benes network, the minimum rearrangeable nonblocking network. Although functionally equivalent to the Benes network, it requires only two stages of global (spanning multiple chips) optical interconnections. The remaining stages of the modified Benes interconnection network are local and are implemented electronically ton individual chips). The two-bounce network is optimal in the sense that it retains the Benes minimum number of electronic switching resources yet also minimizes the number of optical links needed for global interconnection. Despite the use of higher-order k-shuffle (k > 2) global optical interconnects, the number of 2 x 2 switching elements is identical to the two-shuffle Benes network: there is no need for k x k crossbar switches for local interconnection at each stage. An experimental validation of the two-bounce architecture is presented. (C) 1998 Optical Society of America.
引用
收藏
页码:2879 / 2885
页数:7
相关论文
共 25 条
[11]  
HANEY MW, IN PRESS P SPIE
[12]  
HANEY MW, 1994, INT C OPT COMP 22 25, P249
[13]  
HANEY MW, 1995, 1995 OSA TECHNICAL D, V10, P99
[14]  
HANEY MW, 1997, ADV ELECT PACKAGING, V19, P811
[15]  
HENDRICH WL, 1995, OPTICAL COMPUTING, V10, P283
[16]   GRAIN-SIZE CONSIDERATIONS FOR OPTOELECTRONIC MULTISTAGE INTERCONNECTION NETWORKS [J].
KRISHNAMOORTHY, AV ;
MARCHAND, PJ ;
KIAMILEV, FE ;
ESENER, SC .
APPLIED OPTICS, 1992, 31 (26) :5480-5507
[17]  
KRUSKAL CP, 1983, IEEE T COMPUT, V32, P1091, DOI 10.1109/TC.1983.1676169
[18]  
Leighton F.T., 1992, Introduction to Parallel Algorithms and Architecture: Arrays. Trees. Hypercubes
[19]  
Lin S.-H., 1987, Proceedings of the SPIE - The International Society for Optical Engineering, V752, P209, DOI 10.1117/12.939929
[20]   WHAT CLASSICAL OPTICS CAN DO FOR THE DIGITAL OPTICAL COMPUTER [J].
LOHMANN, AW .
APPLIED OPTICS, 1986, 25 (10) :1543-1549