How to Derive a Formula:Volume 1: Basic Analytical Skills and Methods for Physical Scientists(Essential Textbooks in Physics)

如何推导公式,卷一:物理科学家的基本分析技能和方法

物理学史

原   价:
895.00
售   价:
716.00
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平台大促 低至8折优惠
发货周期:预计3-5周发货
出  版 社
出版时间
2020年02月26日
装      帧
平装
ISBN
9781786346445
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页      码
462
语      种
英文
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图书简介
Will artificial intelligence solve all problems, making scientific formulae redundant? The authors of this book would argue that there is still a vital role in formulating them to make sense of the laws of nature. To derive a formula one needs to follow a series of steps; last of all, check that the result is correct, primarily through the analysis of limiting cases. The book is about unravelling this machinery. Mathematics is the ’queen of all sciences’, but students encounter many obstacles in learning the subject — familiarization with the proofs of hundreds of theorems, mysterious symbols, and technical routines for which the usefulness is not obvious upfront. Those interested in the physical sciences could lose motivation, not seeing the wood for the trees. How to Derive a Formula is an attempt to engage these learners, presenting mathematical methods in simple terms, with more of an emphasis on skills as opposed to technical knowledge. Based on intuition and common sense rather than mathematical rigor, it teaches students from scratch using pertinent examples, many taken across the physical sciences. This book provides an interesting new perspective of what a mathematics textbook could be, including historical facts and humour to complement the material. Key Features: o This book emphasizes on skills, tricks, approximations, testing and understanding results, learning through not only mathematical, but the vast number of physical examples o Engaging and exciting, the book is complemented with amusing statements and cartoons, historical anecdotes, and use of colour in insightful diagrams and plots o The book teaches in ’interactive’ mode: some of the longer examples are cumulative case studies, demonstrating a set of methods in one go, which contain intermediate calculations as exercises
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