[SPARK-4409][MLlib] Additional Linear Algebra Utils

Addition of a very limited number of local matrix manipulation and generation methods that would be helpful in the further development for algorithms on top of BlockMatrix (SPARK-3974), such as Randomized SVD, and Multi Model Training (SPARK-1486).
The proposed methods for addition are:

For `Matrix`
 - map: maps the values in the matrix with a given function. Produces a new matrix.
 - update: the values in the matrix are updated with a given function. Occurs in place.

Factory methods for `DenseMatrix`:
 - *zeros: Generate a matrix consisting of zeros
 - *ones: Generate a matrix consisting of ones
 - *eye: Generate an identity matrix
 - *rand: Generate a matrix consisting of i.i.d. uniform random numbers
 - *randn: Generate a matrix consisting of i.i.d. gaussian random numbers
 - *diag: Generate a diagonal matrix from a supplied vector
*These methods already exist in the factory methods for `Matrices`, however for cases where we require a `DenseMatrix`, you constantly have to add `.asInstanceOf[DenseMatrix]` everywhere, which makes the code "dirtier". I propose moving these functions to factory methods for `DenseMatrix` where the putput will be a `DenseMatrix` and the factory methods for `Matrices` will call these functions directly and output a generic `Matrix`.

Factory methods for `SparseMatrix`:
 - speye: Identity matrix in sparse format. Saves a ton of memory when dimensions are large, especially in Multi Model Training, where each row requires being multiplied by a scalar.
 - sprand: Generate a sparse matrix with a given density consisting of i.i.d. uniform random numbers.
 - sprandn: Generate a sparse matrix with a given density consisting of i.i.d. gaussian random numbers.
 - diag: Generate a diagonal matrix from a supplied vector, but is memory efficient, because it just stores the diagonal. Again, very helpful in Multi Model Training.

Factory methods for `Matrices`:
 - Include all the factory methods given above, but return a generic `Matrix` rather than `SparseMatrix` or `DenseMatrix`.
 - horzCat: Horizontally concatenate matrices to form one larger matrix. Very useful in both Multi Model Training, and for the repartitioning of BlockMatrix.
 - vertCat: Vertically concatenate matrices to form one larger matrix. Very useful for the repartitioning of BlockMatrix.

The names for these methods were selected from MATLAB
Ditto. What happens when there are non-presenting zero values?