Sentence examples for mappings for all from inspiring English sources

Exon mappings for all regions mapping to chromosome scaffolds in the medaka 2005 reference assembly were obtained from Ensembl.

Let be a nonexpansive mappings for all, such that.

Then (S_{i} ) are (frac {12}{25} )-demicontractive mappings for all (iinmathbb{N} ) and (bigcap_{i=1}^{infty}F(S_{i})={ 0,0)}), (U_{i} ) are (frac{3}{4} )-demicontractive mappings for all (iinmathbb{N} ) and (bigcap_{i=1}^{infty}F(U_{i})=0timesmathbb{R} ), and (T_{i} ) are 0-demicontractive mappings for all (iinmathbb{N} ) and (bigcap_{i=1}^{infty}F(T_{i})=mathbb{R}times0).

The long-term table protects the IP/MAC address mappings for all alive machines in the subnet from the ARP cache poisoning attack.

Let T i : D → P ( D ) be multivalued nonexpansive mappings for all i ∈ N with Ω : = ⋂ i = 1 ∞ F ( T i ) ∩ E P ( F ) ≠ ∅ such that all P T i are nonexpansive.

Let T i : D → P ( D ) be multivalued nonexpansive mappings for all i ∈ N with Ω : = ⋂ i = 1 ∞ F ( T i ) ∩ M E P ( F, φ ) ≠ ∅ such that all P T i are nonexpansive.

(ii)The self-mappings and are, respectively, -cyclic -Kannan self-mappings for all and composed -cyclic -Kannan self-mappings for some real constant and any.

Consider the mappings and, then and are said to be commuting mappings if for all and for all.

(i) The mappings and for all are of class on   (ii)   (iii)   (iv) The mapping is concave with respect to for all  .

Since ( X, T is Hausdorff, we obtain that z = z'. Let ( X, T be a gauge space and f, g : X → X are two giving mappings. For all x, y ∈ X and λ ∈ A, we denote M λ ( g x, g y ) = max d λ ( g x, g y ), d λ ( g x, f x ), d λ ( g y, f y ), d λ ( g y, f y ) + d λ ( g y, f x ) 2. We shall prove the following result.

The mappings and for all are of class on.