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Saladsamurai
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Hello all! I am reading a thermodynamics text for a graduate course and I am running into some confusion early on. All throughout physics I thought that I knew what a system was; but, apparently I do not . Here is part of their definition and an example that I find confusing. It concerns the relationship between what is defined as a system and the external forces on that system.
Here is their example that confuses me:
Any thoughts on this? I used to think that I could define a system in any manner that suits my needs for analysis; but, it now seems that is not the case. For anyone tha might have the text, I am reading from Thermodynamics: Foundations and Applications by Gyftopoulos and Baretta.
Edit
Maybe I should provide an example of what I believe is a system and someone can point out wherein lies the difference. An example that I feel is analogous to their 'magnet' example is the following. Suppose we have two blocks attached to one another by a string, one above the other (i.e. one block is dangling from the other via the string). There is a force built up in the string that imparts its effects to each block. I would say that I could isolate one block by making an imaginary 'cut' in the string to expose the force being exerted on each of the blocks. I could draw a free body diagram of the each block by simply drawing the block and the tensile force on each block as well as the weights of the blocks. Can I not now call each block a system?
Gyftopoulos et al. said:<snip> ... Each external force on a given constituent of the system depends on the coordinates of that constituent and one or more external parameters that describe the overall effect of bodies in the environment, but not on the coordinates of a other constituent, either of the system or of bodies in the environment.
Here is their example that confuses me:
Gyftopoulos said:Two identical unrestrained magnets are near each other on a table but are unaffected by other magnets. Can we define one of the two magnets as a system?
Solution: No. The magnetic force depends explicitly on the coordinates of both magnets. Hence the two magnets are not separable. To proceed, we must include both magnets in the system
Any thoughts on this? I used to think that I could define a system in any manner that suits my needs for analysis; but, it now seems that is not the case. For anyone tha might have the text, I am reading from Thermodynamics: Foundations and Applications by Gyftopoulos and Baretta.
Edit
Maybe I should provide an example of what I believe is a system and someone can point out wherein lies the difference. An example that I feel is analogous to their 'magnet' example is the following. Suppose we have two blocks attached to one another by a string, one above the other (i.e. one block is dangling from the other via the string). There is a force built up in the string that imparts its effects to each block. I would say that I could isolate one block by making an imaginary 'cut' in the string to expose the force being exerted on each of the blocks. I could draw a free body diagram of the each block by simply drawing the block and the tensile force on each block as well as the weights of the blocks. Can I not now call each block a system?
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