Sentence examples for matrices of type from inspiring English sources

In the present study we investigated the morphology and biosynthetic activity of human articular chondrocytes seeded on porous matrices of type I/III collagen (Chondrogide™, Geistlich Biomaterials, Wolhusen, Switzerland).

We examined activation of the extracellular signal-regulated kinase (ERK) signaling pathway by vascular smooth muscle cells (VSMC) in response to 2D and 3D matrices of type I collagen, fibrin, or a 1 1 composite mixture of these proteins.

Vascular constructs were formed by embedding rat aortic smooth muscle cells in three-dimensional matrices of Type I collagen, fibrin, or a mixture of collagen and fibrin in a 1 1 ratio, at total matrix protein concentrations of 2 and 4 mg/ml.

Here, the mean is calculated from each of the cells containing in column i and row j of each of the n matrices of type A. Subsequently, for each model m, the absolute difference between and the mean are computed and averaged over the number of residues L of the model [ formula (2), Figure 1, panel II].

This is, the evolutionary process is a Markov process with uniform distribution at the root and is specified by transition matrices of type a i b i c i d i b i a i d i c i c i d i a i b i d i c i b i a i on each branch e i.

If (theta -1notin {mathbb {J}}), then (C^{({mathbb {J}},c)}) is the Cartan matrix of type (C_theta ) as in (4.15).

If (theta -1notin {mathbb {J}}), then (C^{(overline{{mathbb {J}}},d)}) is the Cartan matrix of type (D_theta ) (4.23).

If (theta -1notin {mathbb {J}}), then (C^{({mathbb {J}},d)}) is the Cartan matrix of type (D_theta ) (4.23).

The bundle of Cartan matrices ((C^{a_j})_{jin mathbb {I}_3}) is constant: (C^{a_j}) is the Cartan matrix of type (G_2) as in (4.43) for any (j in mathbb {I}_3).

The bundle of Cartan matrices ((C^{{mathbb {J}}})_{{mathbb {J}}in texttt {B}_{theta, j}}) is constant: (C^{{mathbb {J}}}) is the Cartan matrix of type (B_theta ) as in (4.7) for any ({mathbb {J}}in texttt {B}_{theta, j}).

The bundle of Cartan matrices ((C^{{mathbb {J}}})_{{mathbb {J}}in texttt {A}_{theta, j}}) is constant: (C^{{mathbb {J}}}) is the Cartan matrix of type (A_theta ) as in (4.2) for any ({mathbb {J}}in texttt {A}_{theta, j}).