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Zhenning Zhang

Researcher at Beijing University of Technology

Publications -  16
Citations -  70

Zhenning Zhang is an academic researcher from Beijing University of Technology. The author has contributed to research in topics: Submodular set function & Integer lattice. The author has an hindex of 4, co-authored 16 publications receiving 37 citations.

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Journal ArticleDOI

Local search approximation algorithms for the k -means problem with penalties

TL;DR: A local search for the k-means problem with (nonuniform) penalties (k-MPWP) is offered and the above approximation ratio is improved by using multi-swap operation and the sum of penalty cost for each client in P is minimized.
Journal ArticleDOI

Maximizing DR-submodular+supermodular functions on the integer lattice subject to a cardinality constraint

TL;DR: This work introduces a decreasing threshold greedy algorithm with a binary search as its subroutine to solve the problem of maximizing the sum of a monotone non-negative diminishing return submodular (DR-submodular) function and a supermodular function on the integer lattice subject to a cardinality constraint.
Book ChapterDOI

A Local Search Approximation Algorithm for the k -means Problem with Penalties

TL;DR: This paper offers a local search for the k-MPWP by using single-swap operation and improves the above approximation ratio to \(( 25+ \varepsilon )\) by using multi- Swap operation.
Book ChapterDOI

Approximation Algorithms for the Lower-Bounded k-Median and Its Generalizations

TL;DR: This paper considers the lower-bounded k-median problem (LB k-Median) that extends the classical k- median problem, and aims to open at most k facilities and connect every client to some opened facility, such that the total connection cost is minimized.
Journal ArticleDOI

Streaming Algorithms for Maximizing Monotone DR-Submodular Functions with a Cardinality Constraint on the Integer Lattice

TL;DR: A streaming algorithm based on Sieve-Streaming for maximizing a monotone diminishing return submodular (DR-submodular) function with a cardinality constraint on the integer lattice is devised and it is shown to be a one-pass algorithm with approximation ratio.