But the structural foundation of convergent architecture the element that provides integrity across both physical and virtual spaces does not consist of bricks or concrete or columns; it consists of data.
Whereas, in the mixed-model approach, a p-convergent transition element is developed to connect the p-convergent high-precision elements for threedimensional response and p-convergent ESL (equivalent single layer) elements for two-dimensional response.
The present models using the p-convergent transition element are demonstrated to be more practical and economical than previously p-version FEM using only single element type.
Modeling simplicity and calculation efficiency of the mixed-model approach using the p-convergent transition elements is shown for the analysis of patch repaired plates.
Definition 1.3 We say that T : D ( T ) ⊂ X → X is demiclosed if for any sequence { x n } weakly convergent to an element x ∗ ∈ D ( T ) with { T x n } norm-convergent to an element y, then T x ∗ = y.
This result is used to design an optimally convergent Fourier-Finite Element Method (FEM) where the mesh size is suitably refined.
Such breaks occur at the simple CAC motif that defines the RSS cleavage site and are largely confined within convergent CTCF-binding element (CBE -flanked loop domains CBE -flankedait RSS pairs.
Then for any x ∈ C, {T n x}n∈ℕis weakly convergent to an element v ∈ F T).
Under some additional assumptions, we show that { x n } is well defined and is strongly convergent to an element of A − 1 0 of minimal norm; see Theorem 3.5.
(c) ((X,mathcal{T}(mathcal{F}))) is complete if and only if any Cauchy sequence in ((X,mathcal{T}(mathcal{F}))) is convergent to an element of X.
It is said to be (mathcal{D} -complete if every Cauchy sequence in X is convergent to some element in X.
