no
No, it is not.
The Kronecker product is a specific type of tensor product that is used for matrices, while the tensor product is a more general concept that can be applied to vectors, matrices, and other mathematical objects. The Kronecker product combines two matrices to create a larger matrix, while the tensor product combines two mathematical objects to create a new object with specific properties.
yes it is
You can indicate the multiplication with a multiplication sign. If your matrices are "A" and "B", the product is: A x B In other words, you are indicating the product, but not actually carrying out any multiplication. Anybody who understands about matrices should know what this refers to.
just make the matrices upper triangular by making the values below the digonal zero,and then find how many minors can be calcuted.......
The proof of the anticommutator relationship for gamma matrices shows that when you multiply two gamma matrices and switch their order, the result is the negative of the original product. This relationship is important in quantum field theory and helps describe the behavior of particles.
In short, the answer to a multiplication problem. The product of 3 and 5 is 15. There can be other kinds of products, like the product of matrices or vectors, but they're all about multiplication.
The dot-product and cross-product are used in high order physics and math when dealing with matrices or, for example, the properties of an electron (spin, orbit, etc.).
The product of a p x q and a r x s matrix is defined only if q = r and, if so, it is a p x s matrix.
A product is a operation involving two or more inputs (numbers, matrices, etc). A "number that is half of 12" comprises only a single number and so there cannot be any product.
The statement that the rank of product of two matrices cannot exceed the rank of either factor is a true statement. The rank of a matrix is the largest number of linearly independent rows or columns. The column rank is equal to the row rank in every matrix.