DOIAbstract
Article on the analogy between the description of the real square roots of 3x3 matrices and the zeros of the (depressed) real quartic polynomial, using the Cayley-Hamilton theorem
Article on the analogy between the description of the real square roots of 3x3 matrices and the zeros of the (depressed) real quartic polynomial, using the Cayley-Hamilton theorem
AbstractWe present a constructive existence proof that every real skew-Hamiltonian matrix W has a re...
The real roots of the cubic and quartic polynomials are studied geometrically with the help of their...
It is known that every polynomial with complex coefficients has a complex root. This is called “The ...
Article on the analogy between the description of the real square roots of 3x3 matrices and the zero...
In this article, the author investigates the real 2 x 2 matrices which admit real square roots
Abstract: We present an idea for computing complex square roots of matrices using only real arithmet...
AbstractWe present an idea for computing complex square roots of matrices using only real arithmetic
Having origins in the increasingly popular Matrix Theory, the square root function of a matrix has r...
The paper describes in a straightforward way how to find Galois groups of cubic and quartic polynomi...
We use the Cayley-Hamilton method to find all four square roots of a given 2 by 2 matrix
<i>We present a technique for finding roots of a quartic general polynomial equation of a single var...
AbstractBjörck and Hammarling [1] describe a fast, stable Schur method for computing a square root X...
The simplest sure-fire way to approximate the real zeros of a real polynomial is to use Sturm's theo...
This paper describes a method of solving an algebraic equation by determining high powers of an asso...
Björck and Hammarling [1] describe a fast, stable Schur method for computing a square root X of a ma...
AbstractWe present a constructive existence proof that every real skew-Hamiltonian matrix W has a re...
The real roots of the cubic and quartic polynomials are studied geometrically with the help of their...
It is known that every polynomial with complex coefficients has a complex root. This is called “The ...
Article on the analogy between the description of the real square roots of 3x3 matrices and the zero...
In this article, the author investigates the real 2 x 2 matrices which admit real square roots
Abstract: We present an idea for computing complex square roots of matrices using only real arithmet...
AbstractWe present an idea for computing complex square roots of matrices using only real arithmetic
Having origins in the increasingly popular Matrix Theory, the square root function of a matrix has r...
The paper describes in a straightforward way how to find Galois groups of cubic and quartic polynomi...
We use the Cayley-Hamilton method to find all four square roots of a given 2 by 2 matrix
<i>We present a technique for finding roots of a quartic general polynomial equation of a single var...
AbstractBjörck and Hammarling [1] describe a fast, stable Schur method for computing a square root X...
The simplest sure-fire way to approximate the real zeros of a real polynomial is to use Sturm's theo...
This paper describes a method of solving an algebraic equation by determining high powers of an asso...
Björck and Hammarling [1] describe a fast, stable Schur method for computing a square root X of a ma...
AbstractWe present a constructive existence proof that every real skew-Hamiltonian matrix W has a re...
The real roots of the cubic and quartic polynomials are studied geometrically with the help of their...
It is known that every polynomial with complex coefficients has a complex root. This is called “The ...
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