The problem of finding a minimum vertex cover (MinVC) in a graph is a well known NP-hard
problem with important applications. There has been much interest in develo** heuristic …

Critical node problems (CNPs) involve finding a set of critical nodes from a graph whose
removal results in optimizing a predefined measure over the residual graph. As useful …

The problem of finding a minimum vertex cover (MinVC) in a graph is a well known NP-hard
combinatorial optimization problem of great importance in theory and practice. Due to its NP …

Minimum vertex cover (MinVC) is a prominent NP-hard problem in artificial intelligence, with
considerable importance in applications. Local search solvers define the state of the art in …

The problem of finding a minimum weighted vertex cover (MWVC) in a graph is a well-
known combinatorial optimisation problem with important applications. This article …

The maximum independent set problem is one of the most fundamental problems in graph
algorithms and has been widely studied in social networks. The weighted version of this …

The minimum weighted vertex cover (MWVC) problem, an extension of the classical
minimum vertex cover (MVC) problem, is an important NP-complete combinatorial …

Minimum vertex cover problem (MVC) is a classic combinatorial optimization problem, which
has many critical real-life applications in scheduling, VLSI design, artificial intelligence, and …

The generalized vertex cover problem, an extension of classic minimum vertex cover
problem, is an important NP-hard combinatorial optimization problem with a wide range of …

In graph theory, the problem of finding minimum vertex separator (MVS) is a classic NP-hard
problem, and it plays a key role in a number of important applications in practice. The real …