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Established in 2001, Puyang Zhong Yuan Restar Petroleum Equipment Co.,Ltd, “RSD” for short, is Henan’s high-tech enterprise with intellectual property advantages and independent legal person qualification. With registered capital of RMB 50 million, the Company has two subsidiaries-Henan Restar Separation Equipment Technology Co., Ltd We are mainly specialized in R&D, production and service of various intelligent separation and control systems in oil&gas drilling,engineering environmental protection and mining industries.We always take the lead in Chinese market shares of drilling fluid shale shaker for many years. Our products have been exported more than 20 countries and always extensively praised by customers. We are Class I network supplier of Sinopec,CNPC and CNOOC and registered supplier of ONGC, OIL India,KOC. High quality and international standard products make us gain many Large-scale drilling fluids recycling systems for Saudi Aramco and Gazprom projects.

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Double Centralizers and Extensions of C*-Algebras

particularly in the statement and proof of ,Theorem, 3.9 and in the proofs of Theorems 3.3 and 6.3 and Proposition 6.2. 2. The double ,centralizer, algebra of a C*-algebra. 2.1. DEFINITION. Let A be a C*-algebra. By a double ,centralizer, on A, we mean a pair (T', T") of functions from A to A such that xT'(y) = T"(x)y for x, y in A. 2.2. NOTATION.

Double Centralizers and Extensions of C*-Algebras

= JIT' 112, and the ,theorem, is proved. 3. Properties and examples of ,double, centralizers. If, as always, A is a C*- algebra and M(A) its ,double centralizer, algebra, then we define a map [to: A -+ M(A) by the formula ,io(x)=(L, R,), where LX(y)=xy and RX(y)=yx for all y E A. 3.1. PROPOSITION.

Double Centralizer Properties Dominant Dimension and ...

1/6/2001, · Double ,centralizer, properties play a central role in many parts of algebraic Lie theory. Soergel's double ,centralizer theorem, relates the principal block of the Bernstein–Gelfand–Gelfand category O of a semisimple complex Lie algebra with the coinvariant algebra (i.e., the cohomology algebra of the corresponding flag manifold).

Fusion Subcategories of Representation Categories of ...

By Müger's ,double centralizer theorem, and Lemma 3.11, it suffices to show that . By [ 11 , Proposition 6.7], the simple objects (up to isomorphism) of are given by the set In the second equality above we used Lemma 4.10, and in the third equality we used Note 3.5.

Approximate multipliers and approximate double ...

called right, centralizer, on A. A, double centralizer, on A is a pair (L,R), where L is a left centralizer, R is a right, centralizer, and aL(b) = R(a)b for all a,b ∈ A. For example, (Lc,Rc) is a, double centralizer,, where Lc(a) := ca and Rc(a) := ac. The set D(A) of all, double centralizers, equipped with the multiplication (L1,R1)·(L2,R2) = (L1L2,R1R2) is an algebra.

CUBIC DOUBLE CENTRALIZERS AND CUBIC MULTIPLIERS

A is said to be left ,centralizer, on A if L(ab) = L(a)b for all a;b 2 A. Similarly, a linear mapping R: A ! A that R(ab) = aR(b) for all a;b 2 A is called right ,centralizer, on A. A double ,centralizer, on A is a pair (L;R), where L is a left ,centralizer,, R is a right ,centralizer, and aL(b) = R(a)b for all a;b 2 A. For example, (Lc;Rc) is a double ,centralizer,, where Lc(a) := ca

DOUBLE CENTRALIZERS AND EXTENSIONS OF C*-ALGEBRAS

write T'(x) as Tx and T"(x) as xT. The defining ,equation, for a ,double centralizer, will then appear as the associative law for multiplying elements of A and M(A). (ii) If p0 is onto, then it is an isomorphism between A and M(A). Since M(A) has an identity, so does A. Now suppose that A has an identity which we will denote by 1. If (7', 7") e M(A)

Double Centralizer Properties Dominant Dimension and ...

1/6/2001, · Double centralizer properties play a central role in many parts of algebraic Lie theory. Soergel's double centralizer theorem relates the principal block of the Bernstein–Gelfand–Gelfand category O of a semisimple complex Lie algebra with the coinvariant algebra (i.e., the cohomology algebra of the corresponding flag manifold).

Topological Measure Theory for Double Centralizer Algebras

FOR ,DOUBLE CENTRALIZER, ALGEBRAS BY ROBERT A. FONTENOT(1) ABSTRACT. The classes of tight, r-additive, and a-additive linear functionals on the ,double centralizer, algebra of a C*-algebra A are defined. The algebra A is called measure compact if all three classes coincide. Sev-eral theorems relating the existence of certain types of approximate ...

CUBIC DOUBLE CENTRALIZERS AND CUBIC MULTIPLIERS

A is said to be left centralizer on A if L(ab) = L(a)b for all a;b 2 A. Similarly, a linear mapping R: A ! A that R(ab) = aR(b) for all a;b 2 A is called right centralizer on A. A double centralizer on A is a pair (L;R), where L is a left centralizer, R is a right centralizer and aL(b) = R(a)b for all a;b 2 A. For example, (Lc;Rc) is a double centralizer, where Lc(a) := ca

Morita’s F-Condition and Double Centralizers. II*

Theorem, 2.31, so Hom,(D/T(A), IV) = 0 by [lo, Lemma 2.11. It follows that Hom,(C/a(A), W) = 0 and Hom,(C/o(A), V) = 0. Therefore Hom,(C/a(A), M) = 0 in view of (*), i.e., ,M is of type Fh . Serial rings are not necessarily Morita equivalent to direct sums of local rings.

(PDF) Double centralizers and extensions of $C\sp{\ast ...

Similarly p0(x)T= p0(T"(x)). Thus p0(A) is an ideal in M(A). In the future, we shall frequently identify A with p0(A). In this case we will write T'(x) as Tx and T"(x) as xT. The defining equation for a double centralizer will then appear as the associative law for multiplying elements of A and M(A).

On the Stability of Quadratic Double Centralizers and ...

8/2/2011, · A double ,centralizer, on Open image in new window is a pair Open image in new window, where Open image in new window is a left ,centralizer,, Open image in new window is a right ,centralizer, and Open image in new window, for all Open image in new window.

Approximate Multipliers And Approximate Double ...

A double centralizer on A is a pair (L, R), where L is a left centralizer, R is a right centralizer and aL(b) = R(a)b for all a, b A. For example, (Lc , Rc ) is a double centralizer, where Lc (a) := …

(PDF) On the Stability of Quadratic Double Centralizers ...

right ,centralizer, on A.A double ,centralizer, on A is a pair L, R , where L is a left ,centralizer,, R is a right ,centralizer, and aL b R a b , for all a, b ∈A . An operator T : A→A is said to be

On the Stability of Quadratic Double Centralizers and ...

8/2/2011, · Also, a quadratic double ,centralizer, of an algebra is a pair where is a quadratic left ,centralizer,, is a quadratic right ,centralizer, and , for all (see for details). It is proven in [ 8 ]; that for the vector spaces and and the fixed positive integer , the map is quadratic if and only if the following equality holds:

Comment on "on the stability of quadratic double ...

A double centralizer on MathML is a pair (L, R), where L is a left centralizer, R is a right centralizer and aL (b) = R (a) b for all MathML. An operator MathML is said to be a multiplier if aT (b) = T (a) b for all MathML. Throughout this article, let MathML be a complex Banach algebra.

Double centralizing theorem with respect to q ...

Linear algebraic version of celebrated Double Centralizing Theorem states that the set of matrices commuting with all matrices from a centralizer of a given matrix A …

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