Measure Theory - Tapa dura

From the reviews:

"The main thrust of the very detailed account of this subject by Bogachev in two volumes making up approximately 1100 pages, with 2038 references listed, is a scholarly rendering of its many sided view, some highlights of which will be commented on here. ... The treatment is reader friendly and I would recommend that each graduate real analysis student own both volumes ... and they make a good reference set to keep on ones shelf." (Malempati M. Rao, Zentralblatt MATH, Vol. 1120 (22), 2007)

"Volume one contains the modern foundations of measure and integration theory ... . I should mention that the problems are accessible to students―some of the exercises are especially recommended for students ... . The monograph excels by its clear, scholarly style and the wealth of ... historical comments and references. ... For any library and researchers in mathematical analysis or probability theory these ... are a must-have―for the mathematical literature this is a wonderful addition." (René L. Schilling, Mathematical Reviews, Issue 2008 g)

"This is a remarkably comprehensive treatise on modern, as well as classical, measure theory and integration. ... This is an excellent and impressive monograph, which I can strongly recommended to researchers in analysis and probability, to university teachers as well as to students. I am convinced that this ... volume treatise cannot be missing from university libraries and the shelves of mathematicians interested in measure and integration." (EMS Newsletter, December, 2008)

This book giving an exposition of the foundations of modern measure theory offers three levels of presentation: a standard university graduate course, an advanced study containing some complements to the basic course, and, finally, more specialized topics partly covered by more than 850 exercises with detailed hints and references. Bibliographical comments and an extensive bibliography with 2000 works covering more than a century are provided.