Collection of papers, reprints, and other publications on population control and related issues.

Includes another issue of 1936 ed. without illus.

Mathematical Programming, a branch of Operations Research, is perhaps the most efficient technique in making optimal decisions. It has a very wide application in the analysis of management problems, in business and industry, in economic studies, in military problems and in many other fields of our present day activities. In this keen competetive world, the problems are getting more and more complicated ahnd efforts are being made to deal with these challenging problems. This book presents from the origin to the recent developments in mathematical programming. The book has wide coverage and is self-contained. It is suitable both as a text and as a reference.* A wide ranging all encompasing overview of mathematical programming from its origins to recent developments* A result of over thirty years of teaching experience in this feild* A self-contained guide suitable both as a text and as a reference

The purpose of this book is to develop a general economic model which integrates the quantity and quality issues of water resource management and to provide, along with a detailed criticism of the policy instruments now in use, alternative proposals concerning the efficient allocation and distribution of water. In particular we treat water as a multi-product commodity where the market plays a major role in determining water quality-discriminant pricing and its value to the user. We examine the process of moving from administrative allocation and regulation to privatization of the water industry as the key element in promoting effective competition and in providing economic incentives for greater efficiency. Water quantity and quality, considered independently of each other, have been the subject of numerous studies during the last twenty years. Let us recall briefly the most outstanding among them. A variety of models have been constructed concerning the optimal scheduling and sequence of water-supply projects: dynamic programming for solving multi-bjective functions in water resource development; planning models for coordinating regional water-resource supply and demand, etc. Other studies have devised water-quality management models, including multi-period design of regional or municipal wastewater systems; cost-allocation methods to induce effluent dischargers to participate in regional water systems; models to predict the quality of effluent (in particular, whether it meets certain established standards); models for finding optimal waste-removal policies at each of the polluting sources, and so on.