- < f is increasing. The latter part of the book deals with functions of bounded variation and approximately continuous functions. Finally there is an exhaustive chapter on the generalized Cantor sets and Cantor functions. The bibliography is extensive and a great variety of exercises serves to clarify and sometimes extend the results presented in the text.
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R. Kannan is an Honorary Professor of Madras School of Economics. He retired as Principal Advisor at the Reserve Bank of India after 30 years of service. While at the RBI, he was deputed to the IMF as an advisor (1996-2001) and was also an advisor to the Governor of the Bank of Mauritius (1994-96). He was member of the Insurance Regulatory and Development Authority, and was closely involved in writing the BASEL III regulations of selected Asian economies. He has published about 50 papers in various journals encompassing monetary policy, fiscal policy, balance of payments, exchange rate, pensions, economic capital for the life insurance industry, and early warning systems for the life insurance industry. He is currently teaching at the MSE on risk measurement and management, central banking, financial regulations and banking supervision. K.R. Shanmugam is a Professor and the Director of Madras School of Economics, specialising in applied economics, public finance, finance and banking. He is also a non-official independent director of ITI limited, a member of the Steering Committee on Research in Environment at the MoEFCC, and member of the Academic Council of the Central University of Tamil Nadu. He has published about 40 research articles in various journals and edited volumes, and has edited five books. Saumitra Bhaduri received his Master's degree in Econometrics from Calcutta University, Kolkata, India, and his PhD in Financial Economics from Indira Gandhi Institute of Development Research (IGIDR), Mumbai, India. He currently works as a Professor at Madras School of Economics, Chennai, India, where he regularly offers courses on financial economics and econometrics, and on advanced quantitative techniques. He previously worked at GE Capital, the financial services division of the General Electric Company, and has held various quantitative analysis positions in the company's finance services. He alsofounded and headed the GE - MSE Decision Sciences Laboratory, where he was responsible for developing state-of-the-art research output for GE. He has also published several research articles in various international journals. His research interests include financial economics and econometrics, quantitative techniques and advanced analytics.
The goal of this book is to provide an extensive collection of results which generalizes classical real analysis. The authors discuss density, approximate continuity, and approximate derivatives in detail, culminating with the Denjoy-Saks-Young Theorem.
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Taschenbuch. Condición: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -The goal of this book is to provide an extensive collection of results which generalize classical real analysis. Besides discussing density, approximate continuity, and approximate derivatives in detail, culminating with the Denjoy-Saks-Young Theorem, the authors also present an interesting example due to Ruziewicz onan infinite number of functions with the same derivative (not everywhere finite) but the difference of any two is not a constant and Sierpinski's theorem on the extension of approximate continuity to nonmeasurable functions. 272 pp. Englisch. Nº de ref. del artículo: 9780387946429
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