DOIAbstract
This article focuses on the nontrivial determinant identities which typically underlie the complex analytic proofs of all the results in the plane geometry of lines and circles
This article focuses on the nontrivial determinant identities which typically underlie the complex analytic proofs of all the results in the plane geometry of lines and circles
AbstractWe study the inverse problems for the determinantal regions RA of the ray pattern matrices a...
A theta curve is a spatial embedding of the $\theta$-graph in the three-sphere, taken up to ambient ...
<F4.793e+05> We prove a new combinatorial characterization of the<F3.928e+05> determi-&...
This article focuses on the nontrivial determinant identities which typically underlie the complex a...
The three lines 1i = aix +biy+ ci = 0, i = 1, 2, 3, meet in a point if the third order determinant │...
The discriminant of a smooth plane cubic curve over the complex numbers can be written as a product ...
The theory of determinants is a relatively new branch of mathematics; it was not firmly established ...
This paper wants to provide subsidies to the Mathematics teacher of Basic Education, regarding to D...
In this paper, we provide combinatorial interpretations for some determinantal identities involving ...
In this paper we develop a technique for proving determinacy of classes of the form ω²-Π¹₁+Γ (a refi...
AbstractWe note that a theorem in distance geometry can be used to solve a general version of the 3-...
In this {\it case study}, we hope to show why Sheldon Axler was not just wrong, but {\em wrong}, whe...
Abstract. We prove three conjectures concerning the evaluation of de-terminants, which are related t...
The question which equations of hypersurfaces in the complex projective space can be expressed as th...
AbstractThe theory of latin square determinants may be regarded as a direct continuation of the line...
AbstractWe study the inverse problems for the determinantal regions RA of the ray pattern matrices a...
A theta curve is a spatial embedding of the $\theta$-graph in the three-sphere, taken up to ambient ...
<F4.793e+05> We prove a new combinatorial characterization of the<F3.928e+05> determi-&...
This article focuses on the nontrivial determinant identities which typically underlie the complex a...
The three lines 1i = aix +biy+ ci = 0, i = 1, 2, 3, meet in a point if the third order determinant │...
The discriminant of a smooth plane cubic curve over the complex numbers can be written as a product ...
The theory of determinants is a relatively new branch of mathematics; it was not firmly established ...
This paper wants to provide subsidies to the Mathematics teacher of Basic Education, regarding to D...
In this paper, we provide combinatorial interpretations for some determinantal identities involving ...
In this paper we develop a technique for proving determinacy of classes of the form ω²-Π¹₁+Γ (a refi...
AbstractWe note that a theorem in distance geometry can be used to solve a general version of the 3-...
In this {\it case study}, we hope to show why Sheldon Axler was not just wrong, but {\em wrong}, whe...
Abstract. We prove three conjectures concerning the evaluation of de-terminants, which are related t...
The question which equations of hypersurfaces in the complex projective space can be expressed as th...
AbstractThe theory of latin square determinants may be regarded as a direct continuation of the line...
AbstractWe study the inverse problems for the determinantal regions RA of the ray pattern matrices a...
A theta curve is a spatial embedding of the $\theta$-graph in the three-sphere, taken up to ambient ...
<F4.793e+05> We prove a new combinatorial characterization of the<F3.928e+05> determi-&...
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