Lectures on Selected Topics in von Neumann Algebras

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	PrefaceDownload pp. i–viii
	ContentsDownload pp. vii–viii
1	Von Neumann algebras – An overviewpp. 1–12
2	Tomita–Takesaki modular theorypp. 13–24
3	Standard form pp. 25–38
4	$τ$ -Measurable operatorspp. 39–70
5	Conditional expectations and generalized conditional expectationspp. 71–86
6	Connes’ cocycle derivatives pp. 87–94
7	Operator-valued weightspp. 95–122
8	Takesaki duality and structure theorypp. 123–138
9	Haagerup’s $L^{p}$ -spacespp. 139–162
10	Relative modular operators and Connes’ cocycle derivatives (continued)pp. 163–180
11	Spatial derivatives and spatial $L^{p}$ -spacespp. 181–210
	Positive self-adjoint operators and positive quadratic formspp. 211–230
	Bibliographypp. 231–238
	Indexpp. 239–241