Talk:Classical mechanics: Difference between revisions
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:: How do you like this? [[User:Dmitrii Kouznetsov|Dmitrii Kouznetsov]] 08:10, 17 March 2010 (UTC) | :: How do you like this? [[User:Dmitrii Kouznetsov|Dmitrii Kouznetsov]] 08:10, 17 March 2010 (UTC) | ||
I suppressed the ''gravitsapa'' and add the ''range of applicability'' instead. The copyedit may be required. Also, the | I suppressed the ''gravitsapa'' and add the ''range of applicability'' instead. The copyedit may be required. Also, the derivation of the laws of conservation from the Laws of Newton may be included. [[User:Dmitrii Kouznetsov|Dmitrii Kouznetsov]] 10:59, 17 March 2010 (UTC) |
Revision as of 05:00, 17 March 2010
I started this too late and when tired so it's got a lot of work to do! Also didn't start at the start...
My plan is roughly
Newtonian Mechanics
- Motion (Introducing velocity, acceleration etc.)
- Newton's Laws of motion (introducing force and mass also applications)
- Work,Kinetic Energy,Potential Energy and Conservation
- Momentum, Impulse and Collisions
- Rotation of rigid bodies and dynamics of rotational motion
- Equlibrium and elasticity
- Gravitation
- Periodic motion
- Fluid Mechanics
I see this page leading people to a lot of other pages which will have the more modern and in depth stuff. At university this was the introductory stuff in first year leading on to everything else in quantum mechanics. --Alex MacDonald 17:54, 11 August 2007 (CDT)
- I'd add classical electrodynamics (Maxwell's equations) - they are a part of classical mechanics. Anthony Argyriou 14:01, 14 August 2007 (CDT)
- Wouldn't this be better as individual articles or are you just intending a general overview? There are a huge number of concepts to be covered in a single article and it will be extremely long. I disagree that classical EM should be included: this is really a separate subject to classical mechanics and there are already easily enough topics in the list above to make this a very long article. Roger Moore 16:51, 11 November 2007 (CST)
Latin laws?
Are the original Latin forms of the laws really relevant to the subject? I feel that Latin is not the best way to present the laws, since most people (even physicists) do not speak Latin. Perhaps the Latin form could be linked to or put in a footnote, if you feel it is relevant to the reader. I think the English translation should be at the top in any case. This is comparable to presenting the work of Einstein and Gödel in German. Johan A. Förberg 22:13, 10 March 2010 (UTC)
Does this article really benefit from the "Inertial propulsion" section?
This article has a sub-section devoted to the subject of "inertial propulsion" or "reactionless propulsion". Although I did edit that section to improve the English, I am finding it difficult to believe that the section serves any purpose as part of this Classical mechanics article. After all, it is not classical mechanics.
We already have the Reactionless propulsion article and a section of the Perpetual motion machine article, both devoted to the subject of inertial propulsion and it strikes me that those two are enough. What do you think? Should that section about "inertial propulsion" be removed from this Classical mechanics article?
What do others think?? Milton Beychok 01:56, 17 March 2010 (UTC)
- I agree with Milton, "inertia propulsion" (that, as far as I understand Dmitrii, is a hoax) is a very specific subject that is out of place in a broad review, as this article should be. I would also not write about perpetual motion machines in an article of this kind. --Paul Wormer 06:42, 17 March 2010 (UTC)
- Agree. The inertial propulsion is just a specific case of the perpetual motion; it does not deserve a section; one wikilink at the preamble is sufficient. I suggest:
The range of applicability of the non-relativistic Newtonian mechanics refers to harge values of action (much bigger that the Planck contant and the small speed (much smaller than speed of light). Within this area, the attempts to bypass the Laws of Mechanics refer to science-fiction and frauds. The most often attempts of such by-pass refer to the realizations of the Perpetual motion machine (which greak the Law of conservation of Energy) or the inertioids (which break the Law of conservation of momentum and are equivalent of the perpetual motion due to the principle of ralativity.
- How do you like this? Dmitrii Kouznetsov 08:10, 17 March 2010 (UTC)
I suppressed the gravitsapa and add the range of applicability instead. The copyedit may be required. Also, the derivation of the laws of conservation from the Laws of Newton may be included. Dmitrii Kouznetsov 10:59, 17 March 2010 (UTC)
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