The Geometry of Physics: An Introduction, 3rd edn., by Theodore Frankel
The Geometry of Physics: An Introduction, 3rd edn., by Theodore Frankel
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物理几何:简介,第 3 版,西奥多·弗兰克尔 (Theodore Frankel)
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发表时间:
2012
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通讯作者:
C. Böhmer
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作者:
C. Böhmer
how things move. This question further led to the augmentation of modern physics. Physics emerged as a mathematical way to describe the motion of matter and energy, a description believed to be complete and correct, limited only by the precision of relevant measurements. The author thus presents some of the important aspects of physics not, in a conventional, hard quantitative way, but rather presents them in a semi-quantitative manner, which is the minimal requirement to understand the workings of physics. Thus the book becomes comprehendible to a considerable mass. A significant aspect of the book lies in its concerns regarding the kind of limitations that physics in the twentieth century has imposed on our ultimate knowledge of the world. These limitations arise from efforts to describe the world quantitatively and can only be properly understood and appreciated in terms of those same quantitative ideas. It is important to mention that this book did not include any discussion on the latest developments in particle physics and cosmology, as well as string theory. It is important to understand that this book is not meant to represent the view of things at the time of the discoveries but rather to show how we use those discoveries now to make sense out of the world in our own time with the cumulative perspective knowledge we have gained from all the discoveries in the past. Extremely useful suggested readings are listed towards the end of the book, with very insightful comments by the author on each book. Also very exhaustive index is added at the very end of the book. The book is ideal for first year undergraduate students in physics as one of the companion book. This book is very much thought provoking, so those who enjoy understanding simple concepts, histories, and interpretations without becoming an expert in mathematical rigor – they are going to like this book more than anyone else.