A simple consequence of Cayley-Hamilton theorem (e.g. [5]) is that an arbitrary degree, of the matrix can be represented as a linear combination of matrices (3.33).
From the point of system energy, the duration and degree of the matrix shrinkage effect are influenced by adsorption and desorption behavior.
The degree of the matrix polynomial can be adapted to the available hardware resources and enables smooth transition between simple maximum ratio transmission and more advanced RZF.
This last process confers them spatial and temporal stability due to the high crosslinking degree of the matrix, avoiding oxidation and agglomeration between them.
The balanced growth condition can be applied to 36 internal metabolites, resulting in a 36 × 44 stoichiometric matrix with 8 degrees of freedom (the matrix and the list of reactions is given in the additional file 1).
It seems, however, that the truth degrees of this matrix do not have a nice and simple intuitive interpretation.
Because the degree L of the matrix (boldsymbol{A}_{u}^{T}boldsymbol {A}_{u}) is far smaller than the degree M of the matrix (boldsymbol{A}_{u}boldsymbol{A}_{u}^{T}), i.e., the number of extracted snapshots L is much smaller than that of the spacial mesh points M, but their positive eigenvalues (lambda_{i}) ((i=1,2,ldots,r)) are the same.
The extent of BSA release and biodegradability were tuned by controlling the crosslinking degree of the gelatin matrix.
The characterization of the as-received carbon carbon composites show that the processing routes and the fiber preform have a strong influence on the microstructure of the composites: the fibrous preform 2.5D, the liquid consolidation and a final heat treatment allows to enhance drastically the graphitization degree of the carbon matrix and the fibers and the size of the crystallites.
The low echogenity pixels that quantify the hydration degree of the extracellular matrix especially in the lower dermis, are replaced by medium and high echogenity pixels, quantifying protein synthesis.
