Other Need guidance please for purchasing a textbook on Math Physics

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In a discussion about selecting a foundational textbook for Math Physics, participants highlighted the need for a resource that builds concepts from scratch and offers clear explanations. The books by Mary L. Boas and George B. Arfken were mentioned, with Boas being more suitable for undergraduates and Arfken geared towards graduate students and professionals. Additionally, the HK Dass book, commonly used in the participant's country, was noted as a significant resource. The Schaums Outlines Mathematical Handbook of Formulas and Tables was recommended for its practicality and affordability, serving as a useful reference for formulas and integral tables. A free downloadable PDF by Professor Nearing was also suggested as a supplementary resource. Overall, while no single book is deemed perfect, a primary textbook supplemented by others is considered the best approach for mastering Math Physics.
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(EDIT: I have also added 2 snippets of the syllabus of the entire Math Physics course in my curriculum as reference).

I am currently in the 3rd Semester of my 3 year UG Physics degree from where the subject of Math Physics has been separately included.

I need extensive guidance from someone here about which book I should purchase, something that will build my concepts from scratch, have great conceptual explanations and with practice make me extremely proficient in the subject. I saw the books by Mary L Boas and Arfken but I am just not sure which one is best for my needs. If anybody can suggest from the either of them which one I should go for (or any other book they may have in mind).

Alternatively in my country there is a book by author HK Dass extensively used, almost like a bible. If you have also heard of this book then please offer your opinions about it.
Syllabus1.PNG


Syllabus2.PNG
 
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No one book is best for your needs as no book covers every facet of every topic in the subject you are interested in. In addition, no book is perfect and multiple sources allow you to get past those types of errors.

Boas and Arfken are both great books with Boas more for undergrad and Arfken for practicing scientists and grad students.

Another book to have in your collection is the Schaums Outlines Mathematical Handbook of Formulas and Tables. It’s cheap and a great resource when you need integral tables for a tough integral or some surface or volume formula or even properties of Bessel, Legendre, Laguerre and other exotic functions.

Theres also Prof Nearings downloadable pdf on Mathematical Physics that's free.

http://www.physics.miami.edu/~nearing/mathmethods/

One of our esteemed members @Orodruin may have suggestions for other books to consider.
 
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jedishrfu said:
No one book is best for your needs as no book covers every facet of every topic in the subject you are interested in. In addition, no book is perfect and multiple sources allow you to get past those types of errors.

Boas and Arfken are both great books with Boas more for undergrad and Arfken for practicing scientists and grad students.

Another book to have in your collection is the Schaums Outlines Mathematical Handbook of Formulas and Tables. It’s cheap and a great resource when you need integral tables for a tough integral or some surface or volume formula or even properties of Bessel, Legendre, Laguerre and other exotic functions.

Theres also Prof Nearings downloadable pdf on Mathematical Physics that's free.

http://www.physics.miami.edu/~nearing/mathmethods/

One of our esteemed members @Orodruin may have suggestions for other books to consider.
Thank you for your very detailed and exhaustive response sir. I would like to add that I do understand each book has its limitations, but looking for one main textbook which I can majorly use, with all others acting as supplementaries to it.

(Edit: Just checked out Schaums Math Handbook of Formulas and Tables. An excellent reference guide, thanks for such a beautiful recommendation sir!)
 
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I find the book the book by Riley-Hobson to be better than Boas, but I use both myself.
 
I taught from Boas and didn't like it.
Arfken is higher level, but still easier for an undergraduate than Boas.
Try to get the earliest Arfken you can. Each new edition is written by other people and gets more complicatrd.
 
Hello Intellectuals! So far it seems to be reasonable to learn mathematics in a rigorous way by not solely considering the techniques of problem solving or the applications of a particular subject or concept. Also to truly appreciate the beauty of mathematical endeavor one need to learn the reasoning behind the origination of concepts in mathematics, so as a beginner it appears to be worthwhile to learn the highly abstract aspects of mathematics like proofs, logic, and topics in pure...

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