We present an efficient randomized algorithm for the approximate k-th selection problem. It works in-place and it is fast and easy to implement. The running time is linear in the length of the input. For a large input set the algorithm returns, with high probability, an element which is very close to the exact k-th element. The quality of the approximation is analyzed theoretically and experimentally
A common statistical problem is that of finding the median element in a set of data. This paper pres...
. Sequential selection has been solved in linear time by Blum e.a. Running this algorithm on a probl...
The Algorithm Selection Problem is to select the most appropriate way for solving a problem given a ...
We present analysis of an efficient algorithm for the approximate median selection problem that has ...
AbstractWe show that several versions of Floyd and Rivest's algorithm SELECT for finding the kth sma...
AbstractHoare's selection algorithm for finding the kth-largest element in a set of n elements is sh...
Given a sequence A of n numbers and an integer (target) parameter 1 ? i ? n, the (exact) selection p...
The number of comparisons required to select the i-th smallest of n numbers is shown to be at most a...
The selection problem, in forms such as finding the median or choosing the k top ranked items in a d...
The selection problem of size $n$ is, given a set of $n$ elements drawn from an ordered universe and...
By developing and exploiting new in-place techniques, we show that finding the element with the medi...
Approximate Quickselect, a simple modification of the well known Quickselect algorithm for selection...
ABSTRACT We revisit the problem of distributed k-selection where, given a general connected graph of...
We present a new in-place selection algorithm that finds the k-th smallest element in an array of n ...
In this paper we present a randomized selection algorithm that with high probability , for any const...
A common statistical problem is that of finding the median element in a set of data. This paper pres...
. Sequential selection has been solved in linear time by Blum e.a. Running this algorithm on a probl...
The Algorithm Selection Problem is to select the most appropriate way for solving a problem given a ...
We present analysis of an efficient algorithm for the approximate median selection problem that has ...
AbstractWe show that several versions of Floyd and Rivest's algorithm SELECT for finding the kth sma...
AbstractHoare's selection algorithm for finding the kth-largest element in a set of n elements is sh...
Given a sequence A of n numbers and an integer (target) parameter 1 ? i ? n, the (exact) selection p...
The number of comparisons required to select the i-th smallest of n numbers is shown to be at most a...
The selection problem, in forms such as finding the median or choosing the k top ranked items in a d...
The selection problem of size $n$ is, given a set of $n$ elements drawn from an ordered universe and...
By developing and exploiting new in-place techniques, we show that finding the element with the medi...
Approximate Quickselect, a simple modification of the well known Quickselect algorithm for selection...
ABSTRACT We revisit the problem of distributed k-selection where, given a general connected graph of...
We present a new in-place selection algorithm that finds the k-th smallest element in an array of n ...
In this paper we present a randomized selection algorithm that with high probability , for any const...
A common statistical problem is that of finding the median element in a set of data. This paper pres...
. Sequential selection has been solved in linear time by Blum e.a. Running this algorithm on a probl...
The Algorithm Selection Problem is to select the most appropriate way for solving a problem given a ...