Mathematical Methods in the Physical Sciences

In summary, there are mixed opinions on using Mathematical Methods in the Physical Sciences by Mary Boas as a learning tool for physics mathematics with a background in Calculus. Some suggest supplementing with other problem-solving resources, while others find it to be a clear and useful book for the basics. It may be better suited for teaching practical application rather than deep understanding.
  • #1
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Hi

I'm trying to get an opinion if Mathematical Methods in the Physical Sciences by Mary Boas is a good book to learn physics mathematics with a background in Calculus. I've been seeing people like it as a reference book, not so much as a learning tool. Opinions?


Thank you
 
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  • #3
I think it's a pretty clearly written book and can be used to get familiar with the basics of most mathematics you will see in your first two years. It was written specifically to teach you how to use the mathematics, so you may want to dig deeper in other books later to get a deeper understanding of the material. The thread linked to by malawi is about another book which treats more advanced topics.
 

1. What is the purpose of studying Mathematical Methods in the Physical Sciences?

The purpose of studying Mathematical Methods in the Physical Sciences is to provide a foundation for understanding and analyzing physical phenomena through mathematical tools and techniques. It helps us to model and solve complex problems in physics, chemistry, engineering, and other physical sciences.

2. What are some of the key topics covered in Mathematical Methods in the Physical Sciences?

Some of the key topics covered in Mathematical Methods in the Physical Sciences include calculus, differential equations, linear algebra, complex analysis, vector analysis, and Fourier analysis. These topics are essential for understanding and solving problems in classical mechanics, electromagnetism, thermodynamics, and quantum mechanics.

3. How does studying Mathematical Methods in the Physical Sciences benefit other fields?

Studying Mathematical Methods in the Physical Sciences not only benefits the physical sciences but also has applications in other fields such as economics, biology, and computer science. It provides a strong foundation in problem-solving, critical thinking, and mathematical modeling, which are valuable skills in various industries.

4. Is prior knowledge of mathematics required for studying Mathematical Methods in the Physical Sciences?

Yes, prior knowledge of mathematics is required for studying Mathematical Methods in the Physical Sciences. A strong understanding of calculus, linear algebra, and differential equations is necessary to grasp the concepts and techniques taught in this course. It is recommended to have completed at least one year of calculus before taking this course.

5. How can one apply the concepts learned in Mathematical Methods in the Physical Sciences to real-world problems?

The concepts and techniques learned in Mathematical Methods in the Physical Sciences can be applied to real-world problems in various fields such as physics, engineering, and economics. By using mathematical modeling and analysis, one can understand and solve complex problems, make predictions, and optimize systems. This can lead to advancements and innovations in technology and other industries.

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