Best Textbooks for Physics and Calculus: Share Your Recommendations!

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Discussion Overview

The discussion revolves around recommendations for textbooks in physics, calculus, and related subjects, including computer science and mathematics. Participants share their favorite texts across various topics, aiming to compile a comprehensive list for others seeking resources.

Discussion Character

  • Exploratory
  • Technical explanation
  • Debate/contested
  • Homework-related

Main Points Raised

  • Some participants suggest "Gravitation" by Misner, Thorne, and Wheeler for gravity.
  • Others recommend "Physics" by John Cutnell and Kenneth Johnson, "University Physics" by Hugh D Young, and "Fundamentals of Physics" by Resnick et al for general physics.
  • One participant mentions "Ohanian" as a good physics textbook.
  • Several participants propose various computer science textbooks, including "C++: How To Program" by Deitel and Deitel, and "The Architecture of Computer Hardware and Systems Software" by Irv Englander.
  • Recommendations for undergraduate-level physics include "Mechanics" by Symon and "Electromagnetic Fields" by Ronald K. Wangness.
  • Participants mention "The Art of Electronics" by Paul Horowitz and Winfield Hill, with mixed opinions on its quality.
  • For quantum mechanics, titles like "Cohen-Tannoudji et al" and "Sakurai" are suggested.
  • Some participants inquire about textbooks with extensive worked problems for undergraduate mechanics and electrodynamics, with "Schaum's Outlines" series being mentioned as a potential resource.
  • Various mathematics textbooks are proposed, including "Contemporary Abstract Algebra" by Gallian and "Linear Algebra Done Right" by Sheldon Axler.
  • Specific recommendations for advanced topics include works by Milnor, Spivak, and others in algebraic geometry and topology.

Areas of Agreement / Disagreement

Participants express a variety of opinions on the best textbooks, with no consensus reached on specific titles. Multiple competing views remain regarding the quality and suitability of different textbooks across subjects.

Contextual Notes

Some recommendations may depend on individual preferences, course requirements, or specific areas of focus within physics, mathematics, and computer science. The discussion reflects a range of experiences and opinions, highlighting the subjective nature of textbook selection.

Who May Find This Useful

Students and educators seeking textbook recommendations in physics, calculus, mathematics, and computer science may find this discussion beneficial.

  • #31
"thinking physics" for laypersons.
 
Physics news on Phys.org
  • #32
Do you mean:

Thinking Physics: Understandable Practical Reality
by Lewis Carroll Epstein
 
  • #33
i don;t remember, but it was an informal paperback used at dukes TIP summer program for bright junior higha nd high school kids.

it seems the author had a nice smile and wore a cap.

there were questions like: if you are riding in a truck and have a jar of flies, will the flies br forced up against one side of the jar?
 
  • #34
more good books on advanced calculus:

by dieudonne (foundations of modern analysis),

by loomis and sternberg (advanced calculus)

by nickerson, spencer and steenrod (advanced calculus).


all out of print, which says something about the state of education today in US.
 
  • #35
I started studying a book on mutlivariable calculus/linear algebra a few days back and I have already started to like it a lot:

Vector Calculus, Linear Algebra and Differential Forms: A Unified Approach by John Hubbard and Barbara Hubbard

I especially enjoy reading the margin notes, sometimes I find something which I didn't know before.
 
  • #36
mathwonk said:
more good books on advanced calculus:

by dieudonne (foundations of modern analysis),

by loomis and sternberg (advanced calculus)

by nickerson, spencer and steenrod (advanced calculus).


all out of print, which says something about the state of education today in US.
by sternberg you mean shlomo sternberg?
if indeed it's him, then this book can be downloaded here:
http://www.math.harvard.edu/~shlomo/
 
  • #37
loop quantum gravity said:
by sternberg you mean shlomo sternberg?
if indeed it's him, then this book can be downloaded here:
http://www.math.harvard.edu/~shlomo/

I <3 you :!) :!) :!)
 
  • #38
thanks for the link, loop qg, that is a great service to the math learning public. that book recreates for you what an honors undergraduate calculus course was like at Harvard in the 1960's.

In fact they probably still teach this course there, (math 55) but I do not know what book they use.

the other two books mentioned above (Dieudonne, Spencer et al.) were also used formally or informally for the same course, as was Fleming's functions of several variables.
 
  • #39
don't thank me, thank this column:
http://www.sas.org/tcs/weeklyIssues/2004-10-15/mathcorner/index.html
 
Last edited by a moderator:
  • #40
Hello,
I am planning to take some Entrance Exams for an Msc. in Physics in Indian Institute of Technology and some other universities.

Could you suggest some good books to study undergraduate Physics from for the following topics:

1. Solid State Physics
2. Thermodynamics
3. Electronics

Thanks
 
  • #41
PrinceOfDarkness said:
I started studying a book on mutlivariable calculus/linear algebra a few days back and I have already started to like it a lot:
Vector Calculus, Linear Algebra and Differential Forms: A Unified Approach by John Hubbard and Barbara Hubbard
I especially enjoy reading the margin notes, sometimes I find something which I didn't know before.
I second this book, as it does a good job of unifying theory with application. The margin notes are a nice touch. For a more rigorous approach, use Spivak in parallel with this one.
 
  • #42
more algebra books

theory of equations & galois theory:
-- polynomials by edward barbeau
-- theory of equations by james uspensky
-- the skeleton key of mathematics by littlewood (not just for algebra)
-- field theory & its classical problems by charles hadlock
-- galois theory by artin

modules & ring theory:
-- noncommutative rings by herstein
-- a 1st course on noncommutative rings by lam

i also just got dummit/foote's general algebra book. it looks pretty good; i like how it has lots of discussion, unlike hungerford's
 
  • #43
what does everyone think of ivan sokolnikoff's advanced calculus? i can't find any info on that anywhere. i'll just have to find it at a library i guess.
 
  • #44
Is shankar's "Principles of quantum mechanics" suitable for a high school student who has only a basic understanding of calculus(able to derive e^x, ln(x) and sin/cos, and antidiff. the same stuff) and physics (eg F=ma and not much more)?
 
  • #45
Not really, I think you'd need a good solid grounding in Classical Mechanics first.
Lagrangian, Hamiltonian, Poisson Brackets, e.t.c.

You might also want some experience with Linear Algebra and Vector Spaces.
And possibly some techniques for solving ODEs. (So that you can appreciate what Hilbert space is)
 
  • #46
Bah :( Guess it's just best to just wait till uni to start learning physics.
 

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