Dallas native Laura Canfield, now of Langhorne, will be inducted into the 2012 United States Tennis Association Middle States Tennis Hall of Fame on Friday, Oct 26, at the Saucon Valley Country Club in Bethlehem.
Dallas native Laura Canfield, now of Langhorne, will be inducted into the 2012 United States Tennis Association Middle States Tennis Hall of Fame on Friday, Oct 26, at the Saucon Valley Country Club in Bethlehem.
Clingan is being inducted into the United States Martial Arts Hall of Fame.
Independence resident George Lafal with his certificate of inclusion to the United States Bowling Congress Hall of Fame, to which he was nominated and inducted into June 2 for his stellar bowling career.
On June 2, Lafal achieved something most bowlers don't: he was inducted into the United States Bowling Congress.
He was born June 22, 1929 in Tuttle, Grady County, Okla. After graduation from high school, he was inducted into the United States Navy, June 1948, by his uncle "Chief" Kenneth Weeks.
Dean will be inducted at a ceremony at the National Museum of the United States Air Force at Wright-Patterson Air Force in Dayton.
Electromagnetic induction, or EM, uses a sensing unit to measure the charge of the soil 's iron filings.
SOLID STATE INDUCTION HEATING & MELTING UNITS.
INDUCTION HEATING & MELTING UNITS: SOLID STATE (Also See Furnaces-Melting Type, Induction).
SOLID STATE INDUCTION HEATING & MELTING UNITS.
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By Theorem 3.4 of, Z is a C*-inductive limit Z = S∞n=1 Zn where Zn ∼= Zp,q for all n ≥ 1 and where the connecting maps are unital and injective.
The Automorphism group of a simple $\mathcal{Z}$-stable $C^{*}$-algebra
By Theorem 3.4 of, Z is a C ∗ -inductive limit Z = S∞n=1 Zn where Zn ∼= Zp,q for all n ≥ 1 and where the connecting maps are unital and injective.
The Automorphism group of a simple $\mathcal{Z}$-stable $C^{*}$-algebra
By Theorem 3.4 of, Z is a C ∗ -inductive limit Z = S∞n=1 Zn where Zn ∼= Zp,q for all n ≥ 1 and the connecting maps are unital and injective.
The Automorphism group of a simple $\mathcal{Z}$-stable $C^{*}$-algebra
One of the high lights of the success of the Elliott program is the classiﬁcation of unital simple AH-algebras (inductive limits of homogeneous C ∗ -algebras) with no dimension growth by their K -theoretical data (known as the Elliott invariant) ().
On Local AH algebras
In fact it was proved in that there are unital C ∗ -algebras which are inductive limits of AH-algebras but themselves are not AH-algebras.
On Local AH algebras
Let X be a compact metric space such that C (X ) = limn→∞(C (Xn ), ψn ), where each Xn is a ﬁnite CW complex and ψn : C (Xn ) → C (Xn+1 ) is a unital homomorphism and let ϕn,∞ : C (Xn ) → C (X ) be the unital homomorphism induced by the inductive limit system.
On Local AH algebras
Let ϕn,∞ : C (Xn ) → C (X ) be the unital homomorphism induced by the inductive limit system.
On Local AH algebras
Then A is the inductive limit of the sequence of C ∗ -algebras An = qn(cid:0)C ((S 2)dn ) ⊗ K(cid:1)qn with unital connecting mappings.
Divisibility properties for C*-algebras
Every unital approximately subhomogeneous algebra has been shown to be an inductive limit of recursive subhomogeneous algebras, which is why we are able to use them to study approximately subhomogeneous algebras.
Regularity for stably projectionless, simple C*-algebras
This fact is often used — implicitly — in the unital case, where it is obvious: a unital inductive limit must come from a unital inductive system, and every unital algebra has compact primitive ideal space.
Regularity for stably projectionless, simple C*-algebras
With this machinery in place, Hermida and Jacobs show that if U is a comprehension category with unit and ˆF is a truth-preserving lifting of F, then ˆF is inductive if F is and, in this case, the carrier µ ˆF of the initial ˆF -algebra is K1 (µF ).
Generic Fibrational Induction
Let U : E → B be a comprehension category with unit and F : B → B be an inductive functor.
Generic Fibrational Induction
In summary, we have generalised the generic induction rule for predicates over Set presented in Section 3 to give a sound generic induction rule for comprehension categories with unit.
Generic Fibrational Induction
In Section 4.3, we deﬁne a generic truth-preserving lifting for any inductive functor on the base category of any ﬁbration which, in addition to being a comprehension category with unit, has left adjoints to all reindexing functors.
Generic Fibrational Induction
The initial cone C0 is simply the non-negative orthant, with extreme rays deﬁned by the d unit vectors, and each subsequent cone Ci is obtained inductively from Ci−1 by intersecting with a new hyperplane Hi .
Computational topology with Regina: Algorithms, heuristics and implementations
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