000 01378nam a22002297a 4500
999 _c56247
_d56247
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008 200120b ||||| |||| 00| 0 eng d
020 _a812240809
028 _aDonated by Mathematics Department
082 _a515.7 CHO
100 _aB Choudhary
245 _aFunctional analysis with applications
_c/B Choudhary
260 _aNew York
_b: Wiley
_c, 1989.
300 _axii, 344 pages
_c ; 25 cm
365 _b00
505 _a Metric Spaces. Linear Metric Spaces. Basic Theorems on Normed Linear Spaces. Spaces of Bounded Linear Functionals. Hilbert Spaces. Banach Algebras. Operator Theory (Part I). Operator Theory (Part II). Fixed Point Theory. Nonlinear Operators and Applications. Sequence Spaces and Matrix Transformations. Appendices: Further Applications: Best Approximation in Normed Linear Spaces; Further Applications: Frechet Derivatives and Computational Method in Banach Spaces; Review: Measure and Integration. References. Index.
520 _aThe principles of functional analysis and its basic metric and topological concepts are discussed in this volume, which concentrates on four fundamental theorems: open mapping; closed graph; the Banach-Steinhaus theorem and the functional analysis-Hahn-Banach theorem.
650 _aMathematics
655 _a;Functional analysis
700 _a; Sudarsan Nanda
942 _cMDL