It is a distinct pleasure to have the opportunity to introduce Professor Malliavin s book to the English-speaking mathematical world. In recent years there has been a noticeable retreat from the level of ab- straction at which graduate-level courses in analysis were previously taught in the United States and elsewhere. In contrast to the practices used in the 1950s and 1960s when great emphasis was placed on the most general context for integration and operator theory we have recently witnessed an increased emphasis on detailed discussion of integration over Euclidean space and related problems in probability theory harmonic analysis and partial differential equations. Professor Malliavin is uniquely qualified to introduce the student to anal- ysis with the proper mix of abstract theories and concrete problems. His mathematical career includes many notable contributions to harmonic anal- ysis complex analysis and related problems in probability theory and par- tial differential equations. Rather than developed as a thing-in-itself the abstract approach serves as a context into which special models can be couched. For example the general theory of integration is developed at an abstract level and only then specialized to discuss the Lebesgue measure and integral on the real line. Another important area is the entire theory of probability where we prefer to have the abstract model in mind with no other specialization than total unit mass. Generally we learn to work at an abstract level so that we can specialize when appropriate.

The overriding philosophy of this text is to provide the instructor with comprehensive coverage of ethical and professional issues encountered by accounting professionals. The book is devoted to helping students cultivate the ethical commitment needed to ensure that their work meets the highest standards of integrity independence and objectivity. Ethical Obligations and Decision Making in Accounting is designed to provide the instructor with the best flexibility and pedagogical effectiveness of any book on the market. To that end it includes numerous features designed to make both learning and teaching easier.

Discrete geometry investigates combinatorial properties of configurations of geometric objects. Its development in recent years has been stimulated by applications in combinatorial optimization and computational geometry. To a working mathematician or computer scientist it offers sophisticated results and techniques of great diversity. This book is primarily a textbook introduction to various areas of discrete geometry. In each area it explains several key results and techniques in an accessible and concrete manner. The book also contains more advanced material in separate sections and thus it can also serve as a collection of up-to-date surveys in

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