We consider the problem of finding the kth highest element in a totally ordered set of n elements (Select), and partitioning a totally ordered set into the top k and bottom n − k elements (Partition) using pairwise comparisons. Motivated by settings like peer grading or crowdsourcing, where multiple rounds of interaction are costly and queried comparisons may be inconsistent with the ground truth, we evaluate algorithms based both on their total runtime and the number of interactive rounds in three comparison models: noiseless (where the comparisons are correct), erasure (where comparisons are erased with probability 1 − γ), and noisy (where comparisons are correct with probability 1/2 + γ/2 and incorrect otherwise). We provide numerous mat...
In computer science research, and more specifically in bioinformatics, the size of databases never s...
In this paper, we consider the problem of selection on coarse-grained distributed memory parallel co...
AbstractWe consider the problem of merging m disjoint ordered lists, each of size n⧸/m. We determine...
We present comparison-based parallel algorithms for sorting n comparable items subject to comparison...
Sorting and selection are two fundamental problems in theoretical computer science, their optimal so...
AbstractWe show that in the deterministic comparison model for parallel computation, p = n processor...
AbstractWe show that several versions of Floyd and Rivest's algorithm SELECT for finding the kth sma...
We study very simple sorting algorithms based on a probabilistic comparator model. In our model, err...
Sorting is the task of ordering $n$ elements using pairwise comparisons. It is well known that $m=\T...
In this paper we present a randomized selection algorithm that with high probability , for any const...
We initiate a study of algorithms with a focus on the computational complexity of individual element...
A large body of work studies the complexity of selecting the j-th largest element in an arbitrary se...
Lower bounds are derived on the number of comparisons to solve several well-known selection problems...
AbstractUsing the parallel comparison tree model of Valiant, we study the time required in the worst...
Abstract—We consider the problems of sorting and maximum-selection of n elements using adversarial c...
In computer science research, and more specifically in bioinformatics, the size of databases never s...
In this paper, we consider the problem of selection on coarse-grained distributed memory parallel co...
AbstractWe consider the problem of merging m disjoint ordered lists, each of size n⧸/m. We determine...
We present comparison-based parallel algorithms for sorting n comparable items subject to comparison...
Sorting and selection are two fundamental problems in theoretical computer science, their optimal so...
AbstractWe show that in the deterministic comparison model for parallel computation, p = n processor...
AbstractWe show that several versions of Floyd and Rivest's algorithm SELECT for finding the kth sma...
We study very simple sorting algorithms based on a probabilistic comparator model. In our model, err...
Sorting is the task of ordering $n$ elements using pairwise comparisons. It is well known that $m=\T...
In this paper we present a randomized selection algorithm that with high probability , for any const...
We initiate a study of algorithms with a focus on the computational complexity of individual element...
A large body of work studies the complexity of selecting the j-th largest element in an arbitrary se...
Lower bounds are derived on the number of comparisons to solve several well-known selection problems...
AbstractUsing the parallel comparison tree model of Valiant, we study the time required in the worst...
Abstract—We consider the problems of sorting and maximum-selection of n elements using adversarial c...
In computer science research, and more specifically in bioinformatics, the size of databases never s...
In this paper, we consider the problem of selection on coarse-grained distributed memory parallel co...
AbstractWe consider the problem of merging m disjoint ordered lists, each of size n⧸/m. We determine...