Add to ORKGAbstract. Any associative bilinear multiplication on the set of n-by-n ma-trices over some field of characteristic not two, that makes the same vectors orthogonal and has the same trace as ordinary matrix multiplication, must be ordinary matrix multiplication or its opposite. 1
Literature to this topic: [1–4]. x†y ⇐⇒< y,x>: standard inner product. x†x = 1: x is normalize...
Interested in formalizing the generation of fast running code for linear algebra applica-tions, the ...
All of us learn and teach matrix multiplication using rows times columns. Those inner products are t...
Explanation of the general method of multiplying two matrices and when matrix multiplication is defi...
This animation shows how to multiply matrices together. It shows that matrix multiplication is assoc...
minding some classical definitions about matrices. Let A = [aij] be a matrix in Cn×m (whose ij-th el...
Abstract. Motivated by the need to formalize generation of fast run-ning code for linear algebra app...
Let H: Mm → Mm be a holomorphic function of the algebra Mm of complex m×m matrices. Suppose that H i...
AbstractMatrix multiplication was first introduced by Arthur Cayley in 1855 in agreement with the co...
In the previous lectures, we have seen that matrices play an important role in solving system of lin...
AbstractThe paper deals with those orthogonal matrices which can be expressed as linear combinations...
AbstractWe present several bilinear algorithms for the acceleration of multiplication of n X n matri...
By a ∗-subalgebra of the matrix algebra Mn(C) we mean a subalgebra containing the identity closed un...
Matrix theory has been one of the most utilised concepts in fuzzy models and neutrosophic models. Fr...
AbstractAlthough general theories are beginning to emerge in the area of automata based complexity t...
Literature to this topic: [1–4]. x†y ⇐⇒< y,x>: standard inner product. x†x = 1: x is normalize...
Interested in formalizing the generation of fast running code for linear algebra applica-tions, the ...
All of us learn and teach matrix multiplication using rows times columns. Those inner products are t...
Explanation of the general method of multiplying two matrices and when matrix multiplication is defi...
This animation shows how to multiply matrices together. It shows that matrix multiplication is assoc...
minding some classical definitions about matrices. Let A = [aij] be a matrix in Cn×m (whose ij-th el...
Abstract. Motivated by the need to formalize generation of fast run-ning code for linear algebra app...
Let H: Mm → Mm be a holomorphic function of the algebra Mm of complex m×m matrices. Suppose that H i...
AbstractMatrix multiplication was first introduced by Arthur Cayley in 1855 in agreement with the co...
In the previous lectures, we have seen that matrices play an important role in solving system of lin...
AbstractThe paper deals with those orthogonal matrices which can be expressed as linear combinations...
AbstractWe present several bilinear algorithms for the acceleration of multiplication of n X n matri...
By a ∗-subalgebra of the matrix algebra Mn(C) we mean a subalgebra containing the identity closed un...
Matrix theory has been one of the most utilised concepts in fuzzy models and neutrosophic models. Fr...
AbstractAlthough general theories are beginning to emerge in the area of automata based complexity t...
Literature to this topic: [1–4]. x†y ⇐⇒< y,x>: standard inner product. x†x = 1: x is normalize...
Interested in formalizing the generation of fast running code for linear algebra applica-tions, the ...
All of us learn and teach matrix multiplication using rows times columns. Those inner products are t...