相關主題
商品描述
Python Programming for Mathematics focuses on the practical use of the Python language in a range of different areas of mathematics. Through fifty-five exercises of increasing difficulty, the book provides an expansive overview of the power of using programming to solve complex mathematical problems.
This book is intended for undergraduate and graduate students who already have learned the basics of Python programming and would like to learn how to apply that programming skill in mathematics.
Features
- Innovative style that teaches programming skills via mathematical exercises.
- Ideal as a main textbook for Python for Mathematics courses, or as a supplementary resource for Numerical Analysis and Scientific Computing courses.
商品描述(中文翻譯)
《Python 程式設計與數學》專注於 Python 語言在各種數學領域的實際應用。透過五十五個逐漸增加難度的練習，本書提供了使用程式設計解決複雜數學問題的強大能力的廣泛概述。
本書適合已經學習 Python 程式設計基礎的本科生和研究生，並希望學習如何將這項程式設計技能應用於數學中。
特色
- 創新的風格，通過數學練習教授程式設計技能。
- 作為數學中的 Python 課程的主要教科書或數值分析和科學計算課程的補充資源非常理想。
作者簡介
Julien Guillod is an Associate Professor of Applied Mathematics at Laboratoire Jacques-Louis Lions of Sorbonne University in Paris, a part-time member of the Department of Mathematics and Applications of ENS Paris, and a member of an Inria team. He earned a PhD in Physics from the University of Geneva in 2015.
Guillod's research focuses mainly on the analysis of partial differential equations in fluid mechanics, involving both traditional analysis and numerical simulations. The numerical aspects are mainly used to gain insight into the problems considered, or to discover fundamental properties of the equations studied. His favorite and most commonly used language for these simulations is Python. Most of his research is related in one way or another to the Navier-Stokes equations.
作者簡介(中文翻譯)
Julien Guillod 是巴黎索邦大學（Sorbonne University）雅克-路易·里昂實驗室（Laboratoire Jacques-Louis Lions）的應用數學副教授，並且是巴黎高等師範學院（ENS Paris）數學與應用系的兼職成員，以及一個 Inria 團隊的成員。他於2015年在日內瓦大學獲得物理學博士學位。
Guillod 的研究主要集中在流體力學中的偏微分方程分析，涉及傳統分析和數值模擬。數值方面主要用於深入了解所考慮的問題，或發現所研究方程的基本性質。他最喜愛且最常用的模擬語言是 Python。他的大多數研究在某種程度上都與 Navier-Stokes 方程有關。
