Hardy K., Williams K.S. The Green Book of Mathematical Problems

Academic Publishers, 2006. - 205 pages. The book has been written in accordance with the syllabus of Mathematical Analysisment for students in undergraduate course of study in Universities. This will, cater to the needs of students who have taken up advance course in Mathematics in undergraduate level. Students will find the book helpful in as much as theories have been dealt with fully and adequately examplified at appropriate places. Numerous...

McGraw-Hill, 2010. - 950 pages. Mathematical reform is the driving force behind the organization and development of this new precalculus text. The use of technology,primarily graphing utilities,is assumed throughout the text. The development of each topic proceeds from the concrete to the abstract and takes full advantage of technology,wherever appropriate. The first major objective of this book is to encourage students to investigate mathematic...

Newnes, 2010. - 608 pages. Engineering Mathematics 6th Edition covers a wide range of syllabus requirements. In particular, the book is most suitable for the latest National Certificate and Diploma courses and City & Guilds syllabuses in Engineering. This text will provide a foundation in mathematical principles, which will enable students to solve mathematical, scientific and associated engineering principles. In addition, the material wil...

Cаmbridge Univеrsity Prеss, 2004. 364 р. ISBN:0521360323. This book aims to bridge the gap between practicing mathematicians and the practitioners of turbulence theory. It presents the mathematical theory of turbulence to engineers and physicists, and the physical theory of turbulence to mathematicians. The book is the result of many years of research by the authors to analyze turbulence using Sobolev spaces and functional analysis.The mathemati...

McGraw-Hill Professional, 2006. - 336 pages. This book is written for people who want to refresh or improve their mathematical skills, especially in fields applicable to science and engineering. The course can be used for self-teaching without the aid of an instructor, but it can also be useful as a supplement in a classroom, tutored, or home-schooling environment. If you are changing careers, and your new work will involve more mathematics th...

The Princeton Companion to Mathematics by T. Gowers, J. Barrow-Green, I. Leader. This is an unusual book targeting a broad audience ranging from (even young) fans curious about the present state of mathematics to the professional mathematicians seeking to have a glimpse at the areas of mathematics not directly related to their special interests. The book consists of eight (unequal) parts: Introduction, The Origins of Modern Mathematics, Mathemati...

Springer, 2008. - 783 pages. Intended to follow the usual introductory physics courses, this book has the unique feature of addressing the mathematical needs of sophomores and juniors in physics, engineering and other related fields. Many original, lucid, and relevant examples from the physical sciences, problems at the ends of chapters, and boxes to emphasize important concepts help guide the student through the material. Beginning with review...

Publisher: CRC Press; 1 edition (2000), 733 pages A collection of an extensive range of mathematical topics into a plenary reference/textbook for solving mathematical and engineering problems. Topics covered include asymptotic methods, an explanation of Green's functions for ordinary and partial differential equations for unbounded and bounded media, and more.

Cambridge University Press, 2011. - 736 pages. This tutorial-style textbook develops the basic mathematical tools needed by first and second year undergraduates to solve problems in the physical sciences. Students gain hands-on experience through hundreds of worked examples, self-test questions and homework problems. Each chapter includes a summary of the main results, definitions and formulae. Over 270 worked examples show how to put the tools...

University of New South Wales Press, 2002. - 304 Pages. This book presents an innovative treatment of single variable calculus designed as an introductory mathematics textbook for engineering and science students. The subject material is developed by modelling physical problems, some of which would normally be encountered by students as experiments in a first year physics course. The solutions of these problems provide a means of introducing mat...