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If matrix A is a real matrix, its transpose is A^T.
The determinant of matrix A is det(A).
The trace of a matrix is the sum of the diagonal elements of the matrix.
The adjoint of a matrix A is given by A^H. The conjugate of a complex number x is denoted by \bar{x}.
If the dimension of a matrix is k×l, then its rank is min{k,l}.
The inverse of a square matrix A is A^−1.
A random matrix is a matrix whose entries are random variables.
The determinant of a matrix is denoted by det(A).
The determinant of a matrix A is det(A).
A matrix of zeroes is a matrix having zeroes on the main diagonal and below.
A matrix of ones is a matrix whose elements are 1 and all others are 0.
A vector of ones is a vector having all elements equal to 1.
A vector of zeroes is a vector having all elements equal to 0.
The transpose of a vector is a vector obtained by interchanging the elements.
For a vector v and a matrix A, the product v*A is the matrix obtained by multiplying all the elements of v by the elements of A.
The transpose of matrix A is denoted by A^T. The conjugate of a complex number is denoted by \bar{x}.
The identity matrix is the matrix that is the identity matrix and all other matrix are zero.
Key\_det=det(A)\
Key\_inv=A\^[-1]{}\
Key\_tr=trace(A)\
Key\_adj=adj(A)\
Key\_QR=QR(A)\
Key\_LU=LU(A)\
Key\_identity=identity\_matrix\
Key\_zeroes=matrix\_of\_zeroes\
Key\_ones=matrix\_of\_ones\
Key\_random=matrix\_with\_random\_entries\
Key\_transpose=transpose\_of\_matrix\
Key\_scalar\_multiply=scalar\_multiply\_matrix\
Key\_transpose\_
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