The phrase "a assume" is not correct in English.
Did you mean "I assume" or "to assume"? If this is the case, you can use it when expressing a belief or supposition about something without having complete evidence.
Example: "I assume you will be attending the meeting tomorrow."
Alternatives: "I believe" or "I take it that".
Homology relationships between fungal lipases and feruloyl esterases (type A) assume a shift in at least one of these enzyme categories that led to a functional novelty in the fungi kingdom.
Its release has also forced Schumer to a assume a new political identity as an anti-gun lobbyist: after two people were shot dead at a screening of her film in Louisianna she spoke out in support of gun control legislation proposed by Senator Charles Schuman, a distant relative on her father's side.
Theorem A Assume that Φ is even and ( Φ 0 )-( Φ 2 ) are satisfied.
Proof (a) Assume that the conclusion of (a) is not true.
(a) Assume a sequence ({x_{n}}) in X converges to some (ain X).
Proof (a) Assume first that the family ( z α ) α ∈ Λ is bounded.
which implies that a n + 1 ≥ a n > 0. Since { a n } is bounded, there exists a ∈ ( 0, 1 ] such that lim n → ∞ a n = a. Assume that a < 1.
a linear combination with positive coefficients) of projections if and only if ¯τ(Ra)<∞ for every τ∈T(A), where ¯τ denotes the extension of τ to a tracial weight on A⁎⁎ and Ra∈A⁎⁎ denotes the range projection of a. Assume that A is unital and as above but T(A) has infinitely many extremal points.
Let (A D(A)subset Xrightarrow X) be an unbounded self-adjoint and invertible operator satisfying (sigma(A)=sigma_{d}(A)). Assume that Y is a Banach space with the norm (Vert cdot Vert _{Y}) satisfying (D(A)subset Ysubset X), the inclusion map from (D(A)) to Y is compact and the inclusion from Y to X is continuous.
Corollary 3.4 Let E be a reflexive and strictly convex Banach space E which enjoys a weakly continuous duality map J φ ( x ) with gauge φ and A be an m-accretive operator in E with the domain D ( A ). Assume that D ( A ) ¯ is convex.
Theorem 3.1 Let E be a reflexive and strictly convex Banach space E which enjoys a weakly continuous duality map J φ ( x ) with gauge φ and let A be an m-accretive operator in E with the domain D ( A ). Assume that D ( A ) ¯ is convex.
