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科學不只是科學家腦中的沉悶知識，也是解決日常生活中問題的原理！ ★獨家收錄！作者特別寫給臺灣讀者的章節——野柳地質公園的女王頭！ 56篇隨筆散文，56個你曾經遇到過、但不知道背後原理的生活經驗！這些知識雖然不知道不會怎麼樣，但若瞭解了，你會發現原來生活處處是科學、原來科學這麼有趣！ 科學是什麼？是教科書裡面一條一條羅列的嚴謹知識？是實驗室中研究人員小心翼翼操作的精密設備？還是科學家們腦海中的天馬行空？其實，這些都只是科學的一種面相而已。事實上，科學就隱藏在我們的日常生活中！就看你有沒有發現而已。 您總是會抱怨隨著體重增長，肚子變得愈來愈大了！但您有沒有想過，為什麼最先反映出體重增加的部位是肚子呢？其實這可是我們人類祖先為了度過寒冷的冰河時期所發展出來的特徵喔！您是否去過野柳地質公園呢？走在由大自然鬼斧神工造就出來的奇形怪狀石林中，彷彿來到了外星世界！事實上像女王頭等獨特造型的石頭是由於岩石各處的堅硬度不同，造成差異侵蝕的現象而被雕刻出來的！ 作者雖然是文科畢業，但對科學知識充滿了興趣與好奇。透過她敏銳的觀察與無窮無盡的好奇心，從日常生活中挑選出了五十六個不知道不會怎麼樣，但知道後卻會為科學的奧妙感到驚嘆的小知識，以隨筆寫下的小品散文形式，帶您發現隱藏在生活中的日常科學！

Many of the topics in inviscid fluid dynamics are not only vitally important mechanisms in everyday life but they are also readily observable without any need for instrumentation. It is therefore stimulating when the mathematics that emerges when these phenomena are modelled is novel and suggestive of alternative methodologies. This book provides senior undergraduates who are already familiar with inviscid fluid dynamics with some of the basic facts about the modelling and analysis of viscous flows. It clearly presents the salient physical ideas and the mathematical ramifications with exercises designed to be an integral part of the text. By showing the basic theoretical framework which has developed as a result of the study of viscous flows, the book should be ideal reading for students of applied mathematics who should then be able to delve further into the subject and be well placed to exploit mathematical ideas throughout the whole of applied science.

Many of the topics in inviscid fluid dynamics are not only vitally important mechanisms in everyday life but they are also readily observable without any need for instrumentation. It is therefore stimulating when the mathematics that emerges when these phenomena are modelled is novel and suggestive of alternative methodologies. This book provides senior undergraduates who are already familiar with inviscid fluid dynamics with some of the basic facts about the modelling and analysis of viscous flows. It clearly presents the salient physical ideas and the mathematical ramifications with exercises designed to be an integral part of the text. By showing the basic theoretical framework which has developed as a result of the study of viscous flows, the book should be ideal reading for students of applied mathematics who should then be able to delve further into the subject and be well placed to exploit mathematical ideas throughout the whole of applied science.