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The phrase "a algebra" is not correct in written English.
It should be "an algebra" because "algebra" begins with a vowel sound.
Example: "I have always found an algebra to be a challenging subject in school."
Alternatives: "an algebraic expression" or "an algebraic equation."
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The structure maps for D s are simply the tensor products of the A ∞ algebra maps composed with the shift for the various labelling algebras.
Let and be one of the following cases: (a) a unital algebra; (b) a Banach algebra with an approximate unit; (c) a -algebra.
After establishing basic adjunction results in the next section, we generalize the classical change of base formula for dimension to the A ∞ algebra setting in Theorem 3.20.
Indeed, if G is such a generator, using a result of Lefèvre-Hasegawa, we can regard T as the homotopy category of perfect modules over an A ∞ algebra A G = Hom ∗ (G, G ).
Now let A be a ∗-algebra, φ a positive linear functional on A, and let X be a semi-inner A -module.
We give a sufficient condition for a ⁎-algebra with a specified basis to have an enveloping C⁎-algebra.
A ∗-algebra (mathbb{A}) is a complex algebra with conjugate linear involution ∗ such that for any (x, y inmathbb{A}), (x^= x) and ((xy)^=y^x^).
Let A be a linear space and let A0 be a *-algebra contained in A as a subspace.
Any augmented, strictly unital A ∞ algebra is required to satisfy the equation ϵ A u = 1 K.
The pair ((A,*)) is called a ∗-algebra.
Let be a *-algebra and X, N a fuzzy normed space.
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