A01=B.V. Limaye
A01=S.H. Kulkarni
advanced mathematical theory
Algebra Isomorphism
As Ch
Author_B.V. Limaye
Author_S.H. Kulkarni
Banach Algebra
Banach algebras
Banach Space
Borel Subset
Category=PBF
Closed Boundary
Commutative Banach Algebra
Compact Hausdorff Space
Compact Metric Space
Complex Banach Algebra
Complex Subspace
Countable Dense Subset
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Extreme Point
Extremely Regular
Function Algebra
functional analysis
harmonic functions
intrinsic approach
intrinsic real function algebra theory
Linear Isometry
Locally Convex Space
mathematical analysts
Maximal Ideal Space
Maximum Modulus Principle
Maximum Modulus Theorem
measure theory applications
Normed Linear Spaces
Probability Measure
pure mathematics research
Real Banach Space
real function algebras
Set Ch
Shilov Boundary
Stone-Weierstrass theorem
topological vector spaces
Product details
- ISBN 9780824786533
- Weight: 498g
- Dimensions: 152 x 229mm
- Publication Date: 25 Aug 1992
- Publisher: Taylor & Francis Inc
- Publication City/Country: US
- Product Form: Hardback
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This self-contained reference/text presents a thorough account of the theory of real function algebras. Employing the intrinsic approach, avoiding the complexification technique, and generalizing the theory of complex function algebras, this single-source volume includes: an introduction to real Banach algebras; various generalizations of the Stone-Weierstrass theorem; Gleason parts; Choquet and Shilov boundaries; isometries of real function algebras; extensive references; and a detailed bibliography.;Real Function Algebras offers results of independent interest such as: topological conditions for the commutativity of a real or complex Banach algebra; Ransford's short elementary proof of the Bishop-Stone-Weierstrass theorem; the implication of the analyticity or antianalyticity of f from the harmonicity of Re f, Re f(2), Re f(3), and Re f(4); and the positivity of the real part of a linear functional on a subspace of C(X).;With over 600 display equations, this reference is for mathematical analysts; pure, applied, and industrial mathematicians; and theoretical physicists; and a text for courses in Banach algebras and function algebras.
Kulkarni\, S.H.; Limaye\, B.V.
