Sentence examples for also consider the space from inspiring English sources
We can also consider the space (1.5).
We can also consider the space.
For, we also consider the space of -valued measurable functions defined on such that (2.14).
Also, consider the space (X=C(I)) of continuous functions defined on (I=[0,1]) with the standard metric given by rho x,y)=sup_{ tin I}biglvert x t -y(t)bigrvert quad mbox t -y}x,yin C(I).
According to Lemma 2.2, we can also consider the space (E_{0}^{alpha,p} ) with respect to the equivalent norm, Vert uVert _{alpha,p} = biglVert _{0}^{c} D_{t}^{alpha}u bigrVert _{L^{p}} = biggl( int_{0}^{T} { biglvert _{0}^{c} D_{t}^{alpha}u(t) bigrvert ^{p},dt} biggr)^{frac{1}{p}}, quad forall uin E_{0}^{alpha,p}.
We also consider the space C r ( ( a, b ] ) consisting of all continuous functions f : ( a, b ] → R such that lim t → a ( t − a ) r f ( t ) exists, with the norm ∥ f ∥ C r = sup { | ( t − a ) r f ( t ) | ; t ∈ ( a, b ] }. Definition 2.1 [1]. Let α > 0 be a fixed number.
The design draws experiences from other TOF SANS instruments, particularly that of the long-pulse LENS of Indiana University and also considers the space constraint at CPHS and the user priority in China.
Let J ′ = ( 0, b ], to define the mild solution of (1), we also consider the Banach space C 1 − q ( J, X ) = { x ∈ C ( J ′, X ) : t 1 − q x ( t ) ∈ C ( J, X ) } with the norm ∥ x ∥ C 1 − q = sup t ∈ J { t 1 − q ∥ x ( t ) ∥ X }.
Arguing similarly as in the above lemma, in addition to the weighted product space (X, Y), we also consider the weighted product space Z stackrel{Delta} C_{0}({overline{Omega_{R}}}) times C_{0}({overline{Omega_{2}}}) times C^{1, alpha}({overline {Omega_{3}}}) times C^{1, alpha}(S_{1}) times C^{0, alpha}(S_{1}) times C_{0}(S_{2}) times C_{0}(S_{2}).
We also consider the action on spaces of analytic functions, provided the coefficients are analytic themselves.
