000			01808nam a2200313Ia 4500
003			OSt
005			20250217144111.0
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020			_a9780387972459 (pbk.) _c€ 69.99
040			_bENG _cIISER-BPR
041			_aENG
082			_a515.7 _bCON _223rd
100			_aConway, John B. _92994
222			_aMathematics
245		2	_aA course in functional analysis
250			_a2nd ed.
260			_aNew York: _bSpringer Science, _cc2007.
300			_axvi, 399p. : _c24cm
440			_aGraduate texts in Mathematics _vVol. 96 _92995
504			_aIncludes appendices, bibliographic references, list of symbols and subject index.
520			_aFunctional analysis has become a sufficiently large area of mathematics that it is possible to find two research mathematicians, both of whom call themselves functional analysts, who have great difficulty understanding the work of the other. The common thread is the existence of a linear space with a topology or two (or more). Here the paths diverge in the choice of how that topology is defined and in whether to study the geometry of the linear space, or the linear operators on the space, or both. In this book I have tried to follow the common thread rather than any special topic. I have included some topics that a few years ago might have been thought of as specialized but which impress me as interesting and basic. Near the end of this work I gave into my natural temptation and included some operator theory that, though basic for operator theory, might be considered specialized by some functional analysts.
650			_aMathematics _92996
650			_aAnalysis _92997
650			_aFunctional Analysis _92998
942			_cBK _2ddc
942			_2ddc
947			_a5605.6975
948			_a0.22
999			_c4170 _d4170