Title
Hierarchical memory with block transfer
Abstract
In this paper we introduce a model of Hierarchical Memory with Block Transfer (BT for short). It is like a random access machine, except that access to location x takes time f(x), and a block of consecutive locations can be copied from memory to memory, taking one unit of time per element after the initial access time. We first study the model with f(x) = xα for 0 1. Finally, we study the model f(x) = log x and obtain optimal bounds of θ(n log*n) for simple problems mentioned above and of θ(n log n) for sorting, computing an FFT graph, and for some permutations.
Year
DOI
Venue
1987
10.1109/SFCS.1987.31
FOCS
Keywords
Field
DocType
hierarchical memory,fft graph,random access machine,optimal bound,n log,block transfer,initial access time,n log n,simple problem,consecutive location,layout,upper bound,fast fourier transforms,robustness,dictionaries,automata,merging,operating systems,data structure,sorting,computational modeling,registers,ions,data structures,semiconductor memory,silicon,hidden markov models,data models,lower bound,computer architecture,memory management,algorithm design and analysis,sorting algorithm,resource management,tin
Discrete mathematics,Combinatorics,Upper and lower bounds,Computer science,Matrix (mathematics),Permutation,Random-access machine,Sorting,Fast Fourier transform,Time complexity,Sorting algorithm
Conference
ISBN
Citations 
PageRank 
0-8186-0807-2
92
11.89
References 
Authors
15
3
Name
Order
Citations
PageRank
Alok Aggarwal11890228.97
Ashok K. Chandra231161215.02
M. Snir33984520.82