AbstractWe study a generalization of the concept of harmonic conjugation from projective geometry and full algebraic matroids to a larger class of matroids called harmonic matroids. We use harmonic conjugation to construct a projective plane of prime order in harmonic matroids without using the axioms of projective geometry. As a particular case we have a combinatorial construction of a projective plane of prime order in full algebraic matroids
Matroids have a wide variety of distinct, cryptomorphic axiom systems that are capable of defining t...
AbstractWe construct a new family of minimal non-orientable matroids of rank three. Some of these ma...
Rota's conjecture predicts that the coefficients of the characteristic polynomial of a matroid form ...
AbstractWe study a generalization of the concept of harmonic conjugation from projective geometry an...
AbstractThe points of a dense algebraic combinatorial geometry are equivalence classes of transcende...
AbstractGordon introduced a class of matroids M(n), for prime n≥2, such that M(n) is algebraically r...
The notion of a conjugate harmonic pair in the context of Hermitian Clifford analysis is introduced ...
We study a problem at the intersection of harmonic morphisms and real analytic Milnor fibrations. Ba...
AbstractThere has been new interest developing in the study of the Hodge theory andp-harmonic differ...
In the present paper, we introduce the concept of harmonic Tutte polynomials of matroids and discuss...
Matroid theory is the study of abstract properties of linear dependence. A matroid consists of a fin...
This paper studies the properties of two kinds of matroids: (a) algebraic matroids and (b) finite an...
Given a harmonic function U in a domain Ω in Euclidean space, the problem of finding a harmonic conj...
AbstractThis paper is an initial inquiry into the structure of the Hopf algebra of matroids with res...
In this thesis we are concerned with harmonic maps from a Riemann surface to a complex projective sp...
Matroids have a wide variety of distinct, cryptomorphic axiom systems that are capable of defining t...
AbstractWe construct a new family of minimal non-orientable matroids of rank three. Some of these ma...
Rota's conjecture predicts that the coefficients of the characteristic polynomial of a matroid form ...
AbstractWe study a generalization of the concept of harmonic conjugation from projective geometry an...
AbstractThe points of a dense algebraic combinatorial geometry are equivalence classes of transcende...
AbstractGordon introduced a class of matroids M(n), for prime n≥2, such that M(n) is algebraically r...
The notion of a conjugate harmonic pair in the context of Hermitian Clifford analysis is introduced ...
We study a problem at the intersection of harmonic morphisms and real analytic Milnor fibrations. Ba...
AbstractThere has been new interest developing in the study of the Hodge theory andp-harmonic differ...
In the present paper, we introduce the concept of harmonic Tutte polynomials of matroids and discuss...
Matroid theory is the study of abstract properties of linear dependence. A matroid consists of a fin...
This paper studies the properties of two kinds of matroids: (a) algebraic matroids and (b) finite an...
Given a harmonic function U in a domain Ω in Euclidean space, the problem of finding a harmonic conj...
AbstractThis paper is an initial inquiry into the structure of the Hopf algebra of matroids with res...
In this thesis we are concerned with harmonic maps from a Riemann surface to a complex projective sp...
Matroids have a wide variety of distinct, cryptomorphic axiom systems that are capable of defining t...
AbstractWe construct a new family of minimal non-orientable matroids of rank three. Some of these ma...
Rota's conjecture predicts that the coefficients of the characteristic polynomial of a matroid form ...