Mathematical Methods in the Physical Sciences
By Mary L. Boas
Second Edition, Hardcover
Size (Roughly): 24.5 x 17 x 3 centimeters.
Book sold by "Goldstone Books UK" on Amazon.
Announced in "Good" condition with the next description: All orders are dispatched daily by Priority Airmail. Established in 2004. No quibble refund if not completely satisfied.
The book was in bad shape when I got it, It has been properly repaired by a professional (I took it a public library and paid for it). Now it's in great shape. All pages were cleans and have little marks on them.
The content of the book is an standard on mathematical methods covers from infinite series (power series) a chapter on the basic of complex numbers (not complex analysis), basic of vectors and linear algebra, functions of multivariable (partial differentiation and multiple variable integrals), Fourier Analysis, Ordinary Differential Equations, basic tensor analysis.
Euler's Beta and Gamma functions, Stirling's Formula for a natural log of a factorial of large numbers; series solutions to differential equations where it includes Legendre and Bessel Equations and Polynomials (or functions in Bessel's case), partial differential equations than it goes back to functions of complex variable to concluded on integral equations an one chapter on probability.
At the end of the text there are answers to selected problems.
Great book to start studying this subjects at the Undergraduate level. However the lack of advanced methods, special functions like Chebyshev, Legendre, Laguerre; topics like Hilbert Spaces and operators on this spaces, Dirac notation, Green's function, Differential Geometry, Group Theory, Lie Groups and Lie Algebras, Symmetries groups, Poincare Groups etc etc etc make this book not the perfect mathematical methods today.
You'll need other text to cover this topics if you plan on studying a postgraduate in physics so keep that in mind.

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Mathematical Methods in the Physical Sciences, 2nd Edition Hardcover – 6 April 1983
by
Mary L. Boas
(Author)
There is a newer edition of this item:
Updates the original, comprehensive introduction to the areas of mathematical physics encountered in advanced courses in the physical sciences. Intuition and computational abilities are stressed. Original material on DE and multiple integrals has been expanded.
- Print length816 pages
- LanguageEnglish
- PublisherJohn Wiley & Sons
- Publication date6 April 1983
- Dimensions16.15 x 3.54 x 24.2 cm
- ISBN-109780471044093
- ISBN-13978-0471044093
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Product details
- ASIN : 0471044091
- Publisher : John Wiley & Sons; 2 edition (6 April 1983)
- Language : English
- Hardcover : 816 pages
- ISBN-10 : 9780471044093
- ISBN-13 : 978-0471044093
- Dimensions : 16.15 x 3.54 x 24.2 cm
- Customer Reviews:
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4.7 out of 5 stars
4.7 out of 5
41 global ratings
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F B
5.0 out of 5 stars
Excellent book on Mathematical Methods as an undergraduate
Reviewed in the United States on 20 January 2023Verified Purchase


F B
Reviewed in the United States on 20 January 2023
By Mary L. Boas
Second Edition, Hardcover
Size (Roughly): 24.5 x 17 x 3 centimeters.
Book sold by "Goldstone Books UK" on Amazon.
Announced in "Good" condition with the next description: All orders are dispatched daily by Priority Airmail. Established in 2004. No quibble refund if not completely satisfied.
The book was in bad shape when I got it, It has been properly repaired by a professional (I took it a public library and paid for it). Now it's in great shape. All pages were cleans and have little marks on them.
The content of the book is an standard on mathematical methods covers from infinite series (power series) a chapter on the basic of complex numbers (not complex analysis), basic of vectors and linear algebra, functions of multivariable (partial differentiation and multiple variable integrals), Fourier Analysis, Ordinary Differential Equations, basic tensor analysis.
Euler's Beta and Gamma functions, Stirling's Formula for a natural log of a factorial of large numbers; series solutions to differential equations where it includes Legendre and Bessel Equations and Polynomials (or functions in Bessel's case), partial differential equations than it goes back to functions of complex variable to concluded on integral equations an one chapter on probability.
At the end of the text there are answers to selected problems.
Great book to start studying this subjects at the Undergraduate level. However the lack of advanced methods, special functions like Chebyshev, Legendre, Laguerre; topics like Hilbert Spaces and operators on this spaces, Dirac notation, Green's function, Differential Geometry, Group Theory, Lie Groups and Lie Algebras, Symmetries groups, Poincare Groups etc etc etc make this book not the perfect mathematical methods today.
You'll need other text to cover this topics if you plan on studying a postgraduate in physics so keep that in mind.
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One person found this helpful
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Sam
5.0 out of 5 stars
A good textbook
Reviewed in the United Kingdom on 5 January 2014Verified Purchase
I purchased this as it was on my reading list as the alternative textbook to the one my course uses. In my opinion, it is one of the better undergraduate textbooks in its category. Although it is quite word-heavy for a mathematics textbook, and the style is somewhat dated, the quality of the instruction and the attention to detail is excellent. It covers virtually all of the mathematics needed for a degree in a science subject, and is less focused on one discipline, unlike some similar textbooks. What this means for the student is that the applied examples tend to be more varied, and often, more rounded and interesting- the same mathematical tools can appear in quite different physical situations. The selling point for this textbook is that its broader scope has the advantage of separating the abstract mathematics from its scientific context, meaning that each element- the mathematical skill and the scientific intuition, can be learned and developed separately. This is ideal where the mathematics content of the course is taught alongside the other modules rather than as a preliminary- this book has been a lifesaver on many occasions where lecture courses on applied content overtake the mathematics teaching.
3 people found this helpful
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A Buyer
5.0 out of 5 stars
An Engineer's Must Have
Reviewed in the United States on 24 December 2022Verified Purchase
Chemical engineering was my major in undergrad. The following books are required for the math courses in the programme: Purcell & Varberg Calculus, Kreyzig's Advanced Engineering Mathematics, and Do and Rice's Applied Mathematics and Modeling for Chemical Engineers.
Although I think these books are outstanding, they surely aren't enough to prepare someone to read "Transport Phenomena" by Bird, Stewart, and Lightfoot. This book can only be understood if you are familiar with tensor calculus.
Tensor calculus was discussed in Boas' book. Additionally, it covers a lot of the math that a student of undergraduate physics needs. I say this because apparently the mathematics that physics students must master goes well beyond what undergrad chemical engineering students would acquire.
In my opinion, to adequately prepare for the in-depth study of transport phenomena, chemical engineering undergraduate students should devote an entire year to studying Boas's book. When students intend to pursue a PhD in chemical or petroleum engineering, this is very important.
Although I think these books are outstanding, they surely aren't enough to prepare someone to read "Transport Phenomena" by Bird, Stewart, and Lightfoot. This book can only be understood if you are familiar with tensor calculus.
Tensor calculus was discussed in Boas' book. Additionally, it covers a lot of the math that a student of undergraduate physics needs. I say this because apparently the mathematics that physics students must master goes well beyond what undergrad chemical engineering students would acquire.
In my opinion, to adequately prepare for the in-depth study of transport phenomena, chemical engineering undergraduate students should devote an entire year to studying Boas's book. When students intend to pursue a PhD in chemical or petroleum engineering, this is very important.
One person found this helpful
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Mervyn
5.0 out of 5 stars
A Great Survivor
Reviewed in the United Kingdom on 1 December 2012Verified Purchase
My original copy of this tome lay barely opened from 1972 'til 2006 when my daughter trotted off to read physics at uni. She found it invaluable and still does as she plies her way in post grad physics. I then returned to uni to give astrophysics a go and now we fight over the first copy, hence I've bought another copy second hand for her for Xmas, cheap or what! Incidentally when I mentioned BOAS to one of my profs he turned around and placed his very worn copy on to his desk and basically swore by [on?] it.
One person found this helpful
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Pedro
5.0 out of 5 stars
A classic must have for all
Reviewed in the United States on 25 October 2021Verified Purchase
It’s a great book and it is in excellent condition. This is a classical mathematic text. This is a must have for people who are currently in college or people who have completed college years ago. It’s very concise and covers most of the critical topics that are required for foundation principles.