Sentence examples for generalized to form from inspiring English sources

The focus algorithm is generalized to form each subimage when the antenna beam scans at an arbitrary position.

Based on the principle of the polar format algorithm, the focus algorithm is generalized to form each subimage when the antenna beam scans at an arbitrary position.

EBB GP);    EBB(Gq); End While; //Add edge between generalized node to form generalized graph.

Central finite differences are employed to discretize the nonhomogeneous diffusion term of the generalized NPB equation to form tridiagonal matrices in the Douglas and Douglas Rachford type ADI schemes.

Finally, the EBB method generalizes these two sub-graphs into two generalized nodes, and then connects them to form the generalized graph as shown in Figure 3 (c).

There have been a number of attempts to form a generalized SCADA framework and architecture.

Here a second-order LPV modeling from system identification is incorporated with energy and motion objectives contradictory to each other to form a generalized plant, served for game-theoretic feedback synthesis.

Definition 2.5 Given non-self mappings S : A ⟶ B and T : B ⟶ A, the pair ( S, T ) is said to form a generalized cyclic contraction if, given real numbers a and b with 0 < a ≤ b, there exists a real number α ( a, b ) ∈ [ 0, 1 ) such that.

For instance, it has been suggested that PFMs of different TFs from a structurally related class can be merged to form a generalized binding model or familial binding profile (FBP) [6].

Thus, the astrocytic syncytium extends to oligodendrocytes, allowing glial cells to form a generalized glial syncytium, also called "panglial syncytium", a large glial network that extends radially from the spinal cord and brain ventricles, across gray and white matter regions, to the glia limitans and to the capillary epithelium.

For smooth forms satisfying the (bar{partial } -Neumann boundary condition, the identity (3) generalizes as the following theorem, proved by C.B. Morrey for ((0,1))-forms, and generalized to ((p,q))-forms by J.J. Kohn.