Finance for Engineers or Mathematical Methods for Economic Theory 1

Finance for Engineers: A Strategic Approach to Financial Management

Author: Frank Kenneth Crundwell

Engineering solutions and financial decisions are intimately tied together. The best engineers combine the technical and financial cases in determining new solutions to opportunities, challenges and problems. In order to get a project approved, no matter its size, the financials must be clear and compelling. To have an impact on the company's performance, a practising engineer must learn to argue the business case as part of the technical solution.

Finance for Engineers: Evaluation and Funding of Capital Projects provides a framework for engineers and scientists to undertake financial evaluations and assessments of engineering or production projects. The material covered enables the reader to understand how the economics of a technical project affects the finances of the company. The integration of the technical and financial decision–making is demonstrated through case studies and examples relevant to the practising engineer. The book equips engineers and scientists with the tools to contribute positively to the financial and strategic decisions within the organization.

Interesting book: How You Can Survive when Theyre Depressed or Tai Chi

Mathematical Methods for Economic Theory 1

Author: J C Moor

The two-volume work is intended to function as a textbook for graduate students in economics as well as a reference work for economic scholars. Assuming only the minimal mathematics background required of every second-year graduate student in economics, these two volumes provide a self-contained and careful development of mathematics through locally convex topological vector spaces, and fixed-point, separation, and selection theorems in such spaces. Volume One covers basic set theory, sequences and series, continuous and semi-continuous functions, an introduction to general linear spaces, basic convexity theory, and applications to economics. Volume Two introduces general topology, the theory of correspondences on and into topological spaces, Banach spaces, topological vector spaces, and maximum, fixed-point, and selection theorems for such spaces.