Abstract: "We address the problem of finding a 'tight' representation of Horn cardinality rules in a mixed integer programming model by describing a convex hull of it. A cardinality Horn rule asserts that if at least k of the propositions AΓéü,...,A[subscript m] are true, then B is true. We also show that Horn cardinality rules have properties analogous to ordinary Horn rules.
We study the polyhedral convex hull structure of a mixed-integer set which arises in a class of card...
The strong conical hull intersection property and bounded linear regularity are properties of a coll...
In this thesis, we examine optimization problems with a constraint that allows for only a certain nu...
We address the problem of finding a "tight" representation of complex logical constraints ...
AbstractWe define the concept of a representation of a set of either linear constraints in bounded i...
. We present a semi-decision procedure to prove ground theorems in Horn theories with built-in algeb...
The Horn $\mu$-calculus is a logic programming language allowing arbitrary nesting of least and grea...
AbstractThis paper is concerned with the generation of tight equivalent representations for mixed-in...
A cardinality constrained knapsack problem is a continuous knapsack problem in which no more than a ...
Motivated by applications in automated verification of higher-order functional programs, we develop ...
One of the recently most studied subsets of Boolean functions are Horn functions. There is quite a l...
AbstractWe formalize the idea that a set of propositional clauses that is not Horn-renamable can sti...
In this paper, we investigate properties of cutting plane based refutations for a class of integer p...
A cardinality constrained knapsack problem is a continuous knapsack problem in which no more than a ...
In this Ph.D. dissertation research, we lay the mathematical foundations of various fundamental conc...
We study the polyhedral convex hull structure of a mixed-integer set which arises in a class of card...
The strong conical hull intersection property and bounded linear regularity are properties of a coll...
In this thesis, we examine optimization problems with a constraint that allows for only a certain nu...
We address the problem of finding a "tight" representation of complex logical constraints ...
AbstractWe define the concept of a representation of a set of either linear constraints in bounded i...
. We present a semi-decision procedure to prove ground theorems in Horn theories with built-in algeb...
The Horn $\mu$-calculus is a logic programming language allowing arbitrary nesting of least and grea...
AbstractThis paper is concerned with the generation of tight equivalent representations for mixed-in...
A cardinality constrained knapsack problem is a continuous knapsack problem in which no more than a ...
Motivated by applications in automated verification of higher-order functional programs, we develop ...
One of the recently most studied subsets of Boolean functions are Horn functions. There is quite a l...
AbstractWe formalize the idea that a set of propositional clauses that is not Horn-renamable can sti...
In this paper, we investigate properties of cutting plane based refutations for a class of integer p...
A cardinality constrained knapsack problem is a continuous knapsack problem in which no more than a ...
In this Ph.D. dissertation research, we lay the mathematical foundations of various fundamental conc...
We study the polyhedral convex hull structure of a mixed-integer set which arises in a class of card...
The strong conical hull intersection property and bounded linear regularity are properties of a coll...
In this thesis, we examine optimization problems with a constraint that allows for only a certain nu...