Add to ORKGAbstract. Matroids were introduced by Whitney in 1935 to try to capture abstractly the essence of dependence. Whitney’s definition em-braces a surprising diversity of combinatorial structures. Moreover, ma-troids arise naturally in combinatorial optimization since they are pre-cisely the structures for which the greedy algorithm works. This survey paper introduces matroid theory, presents some of the main theorems in the subject, and identifies some of the major problems of current research interest. 1
OSCAR is an innovative new computer algebra system which combines and extends the power of its four ...
This paper reviews matroid optimization and algorithms including applications of matroid intersectio...
The structure of the category of matroids and strong maps is investigated: it has coproducts and equ...
Abstract. Matroids were introduced by Whitney in 1935 to try to capture abstractly the essence of de...
Algebraic matroids are combinatorial objects that can be extracted from geometric problems, describi...
Matroids have been defined in 1935 as generalization of graphs and matrices. Starting from the 1950s...
Matroids have been defined in 1935 as generalization of graphs and matrices. Starting from the 1950s...
Matroids have been defined in 1935 as generalization of graphs and matrices. Starting from the 1950s...
Matroids have been defined in 1935 as generalization of graphs and matrices. Starting from the 1950...
Matroids have been defined in 1935 as generalization of graphs and matrices. Starting from the 1950...
AbstractIn this paper we suggest a generalization of the well known concept of matroid. This include...
Matroids arise from the abstract notion of dependency. Matroids can be studied from different points...
Matroids arise from the abstract notion of dependency. Matroids can be studied from different points...
Matroids were first defined in 1935 as an abstract generalization of graphs and matrices. In the sub...
Algebraic matroids are combinatorial objects defined by the set of coordinates of an algebraic varie...
OSCAR is an innovative new computer algebra system which combines and extends the power of its four ...
This paper reviews matroid optimization and algorithms including applications of matroid intersectio...
The structure of the category of matroids and strong maps is investigated: it has coproducts and equ...
Abstract. Matroids were introduced by Whitney in 1935 to try to capture abstractly the essence of de...
Algebraic matroids are combinatorial objects that can be extracted from geometric problems, describi...
Matroids have been defined in 1935 as generalization of graphs and matrices. Starting from the 1950s...
Matroids have been defined in 1935 as generalization of graphs and matrices. Starting from the 1950s...
Matroids have been defined in 1935 as generalization of graphs and matrices. Starting from the 1950s...
Matroids have been defined in 1935 as generalization of graphs and matrices. Starting from the 1950...
Matroids have been defined in 1935 as generalization of graphs and matrices. Starting from the 1950...
AbstractIn this paper we suggest a generalization of the well known concept of matroid. This include...
Matroids arise from the abstract notion of dependency. Matroids can be studied from different points...
Matroids arise from the abstract notion of dependency. Matroids can be studied from different points...
Matroids were first defined in 1935 as an abstract generalization of graphs and matrices. In the sub...
Algebraic matroids are combinatorial objects defined by the set of coordinates of an algebraic varie...
OSCAR is an innovative new computer algebra system which combines and extends the power of its four ...
This paper reviews matroid optimization and algorithms including applications of matroid intersectio...
The structure of the category of matroids and strong maps is investigated: it has coproducts and equ...