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Lipschitz Algebras || FRONT MATTER

✍ Scribed by Weaver, Nik

Book ID: 123615657
Publisher: WORLD SCIENTIFIC
Year: 1999
Weight: 342 KB
Volume: 10.1142/4100
Category: Article
ISBN: 9812815252
DOI: 10.1142/9789812815255_fmatter

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📜 SIMILAR VOLUMES

Lipschitz algebras

✍ Nik Weaver 📂 Library 📅 1999 🏛 World Scientific 🌐 English ⚖ 2 MB

The Lipschitz algebras Lp(M), for M a complete metric space, are quite analogous to the spaces C() and L(X), for a compact Hausdorff space and X a -finite measure space. Although the Lipschitz algebras have not been studied as thoroughly as these better-known cousins, it is becoming increasingly cl

Approximation in Lipschitz algebras

✍ Honary, T.G.; Mahyar, H. 📂 Article 📅 2000 🏛 Taylor and Francis Group 🌐 English ⚖ 157 KB

Algebraic Cryptanalysis || || Front_matt

Algebraic Cryptanalysis || || Front_matter

✍ Bard, Gregory V. 📂 Article 📅 2009 ⚖ 494 KB

Order Completeness in Lipschitz Algebras

✍ N. Weaver 📂 Article 📅 1995 🏛 Elsevier Science 🌐 English ⚖ 530 KB

The algebraic properties of Lipschitz spaces have received much attention. This has led to a good understanding of such things as complex homomorphisms and ideals (but not subalgebras) when the underlying metric space is compact. Taking a cue from the recent observation that Lipschitz spaces are ord

Automatic Continuity of Lipschitz Algebr

Automatic Continuity of Lipschitz Algebras

✍ B. Pavlovic 📂 Article 📅 1995 🏛 Elsevier Science 🌐 English ⚖ 980 KB

For a compact metric space \((K, d), \alpha \in(0,1]\) and \(f \in C(K)\), let \(p_{x}(f)=\) \(\sup \left\{|f(t)-f(s)| d(t, s)^{x}: t, s \in K\right\}\). The set \(\operatorname{Lip}_{x}(K, d)=\left\{f \in C(K): p_{x}(f)<\infty\right\}\) with the norm \(\|f\|_{x}=|f|_{\kappa}+p_{x}(f)\) is a Banach

Discontinuous Maps from Lipschitz Algebr

Discontinuous Maps from Lipschitz Algebras

✍ Branka Pavlovic 📂 Article 📅 1998 🏛 Elsevier Science 🌐 English ⚖ 340 KB

For an infinite compact metric space (X, d), : # (0, 1) and f # C(X), let p Both Lip : (X, d ) and lip : (X, d ) are called Lipschitz algebras. We solve the problem of existence of homomorphisms and derivations from lip : (X, d ) which are discontinuous on every dense subalgebra. In order to achiev