What Are Your Favorite Textbooks for Chemical Engineering?

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Discussion Overview

This thread invites participants to share and recommend their favorite textbooks and handbooks related to chemical engineering and other STEM fields. The discussion encompasses a variety of subjects, including physical chemistry, transport phenomena, chemical reaction engineering, mathematics, and physics.

Discussion Character

  • Exploratory
  • Technical explanation
  • Debate/contested

Main Points Raised

  • One participant lists several textbooks they own, including "Principles of Physical Chemistry" by Maron and Prutton and "Transport Phenomena" by BSL, expressing personal preferences and experiences with these texts.
  • Another participant shares a list of physics textbooks, including "Lectures on Physics" by Richard Feynman and "Introduction to Electrodynamics" by Griffith, indicating a broader interest in physics literature.
  • A third participant provides an extensive list of mathematics and statistics textbooks, covering topics from algebraic topology to statistical inference, suggesting a diverse range of interests in advanced mathematical concepts.
  • Some participants express preferences for specific books over others, such as favoring Geankoplis' book for transport processes over MSH, but no consensus is reached on the best texts overall.

Areas of Agreement / Disagreement

Participants share personal recommendations and preferences for textbooks, but there is no consensus on which texts are universally the best. Multiple competing views on preferred resources exist, reflecting individual experiences and areas of focus.

Contextual Notes

Some participants note that textbooks may vary in availability and pricing across different countries, which could influence their recommendations and choices.

Who May Find This Useful

This discussion may be of interest to students and professionals in chemical engineering, physics, and mathematics, as well as those seeking recommendations for academic resources in these fields.

  • #61
vanhees71 said:
On the other hand mathematicians don't like practical things. So why should he have a practical book?
But they don't like physics either (because it's too practical, compared to math). It is also known that mathematicians are more religious than scientists are, so could it be the Bible?
 
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  • #62
Demystifier said:
Me too. I have much more books than I will ever be able to read. :frown:
It's a compounding issue as well. For every one book I read or work through, I order ten more from amazon. Particularly the old used hardcopies that people sell for dirt cheap.
 
  • #63
Mondayman said:
It's a compounding issue as well. For every one book I read or work through, I order ten more from amazon. Particularly the old used hardcopies that people sell for dirt cheap.
I have the same problem. I try to justify it to myself this way: the cheap used copies of old books are typically the cost of a magazine or two, so if I get a magazine worth of enjoyment from it then it was a good purchase. The books I order are often books that I cannot get from my work library so I haven't had an opportunity to look through them; if they aren't worth keeping I give them away (just like discarding a magazine). Expensive books are a different story, of course ...
 
  • #64
vanhees71 said:
On the other hand mathematicians don't like practical things.
Demystifier said:
But they don't like physics either (because it's too practical, compared to math).
My favorite books are about mathematics that is both practical and beautiful. It makes me very happy when I see that these two qualities align, but it seems rare.
 
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  • #65
Krylov said:
My favorite books are about mathematics that is both practical and beautiful. It makes me very happy when I see that these two qualities align, but it seems rare.
Some examples?
 
  • #66
Demystifier said:
Some examples?
1. Finite-dimensional Perron-Frobenius theory in Matrix Analysis and Linear Algebra (2000) by Meyer
2. Functional Analysis (2nd edition, 1982) by Kantorovich and Akilov
3. Volume I of An Introduction to Probability Theory and its Applications (3rd edition, 1968) by Feller (a Croatian giant)
4. An Introduction to Numerical Analysis (2nd edition, 1989) by Atkinson
...

Maybe it is not as rare as I thought :smile:

EDIT: For those less familiar with these subjects, let me briefly indicate one practical topic as it appears in each of the above references 1-3, assuming that for 4 this is obvious.

1. Google's PageRank algorithm.
2. The Newton-Kantorovich theorem for the iterative solution of nonlinear systems, used in e.g. bifurcation theory and optimization.
3. Discrete probabilistic models (such as Markov chains) in statistical mechanics and macroeconomics.

Of course each book contains many more topics than just these. Also, there are relationships. For example, the algebraic treatment of Markov Chains relies heavily on Perron-Frobenius theory.
 
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  • #67
Krylov said:
3. Volume I of An Introduction to Probability Theory and its Applications (3rd edition, 1968) by Feller (a Croatian giant)
I am a Croat, but I had no idea that Feller was a Croat too. Thank you for that information, you made my day. :smile:
 
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  • #68
jasonRF said:
I have the same problem. I try to justify it to myself this way: the cheap used copies of old books are typically the cost of a magazine or two, so if I get a magazine worth of enjoyment from it then it was a good purchase.

So, it's true! I do have a twin brother out there in the world!
This "it costs like a magazine" is driving me broke. The 0.01 pounds books on Amazon, which turn out to be less than 5 euro shipped at home are too big a temptation to be able to resist. And now I also have to spend money for an additional bookshelf (maybe two).
I have never bought that many magazines in the first place!

There is a silver lining to this compulsive disorder though: when I am faced with some sugary or high cholesterol treat my brain goes "Wait, this will cost you as much as a physics book from the 60s! What would you rather have?".

Books: food for the mind.
 
  • #69
Books on computer (picture):
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Books in hardcopy:
what is mathematics? R. Courant.
Schaums outlines of logic.
Book of proof.
How to prove it.
How to study for a mathematics degree (lol). lara alcock
How to think about analysis. lara alcock.
Schaums outline of computer architecture.
A level physics book.
A level maths, mechanics modules books.
Introduction to mathematical philosophy, Bertrand Russel.
Elias zakons lecture notes. they are free and can be found here: http://www.trillia.com/products.html
Discrete mathematics normal L biggs.
 
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  • #70
Bipolar Demon said:
Books on computer ...
And they are all, of course, acquired legally. :wink:
 
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