| bio | website | |
|---|---|---|
| location | Los Angeles, CA | |
| age | ||
| visits | member for | 1 year, 9 months |
| seen | 15 hours ago | |
| stats | profile views | 88 |
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15h |
asked | Phase Space dimension of Lorenz Strange Attractor |
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Apr 30 |
accepted | Ising Ferromagnet: Spontaneous symmetry breaking or not? |
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Apr 30 |
comment |
Ising Ferromagnet: Spontaneous symmetry breaking or not? I thought so but wanted to confirm the terminology. Thanks for a simple and elegant confirmation. |
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Apr 9 |
comment |
Phase volume contraction in dissipative systems I still think that the phase volume must be increase. Of course I am going to assume ergodicity and coarse-graining to stay away from the irreversibility paradox |
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Apr 9 |
comment |
Phase volume contraction in dissipative systems Do you mean 0 degree C? I mean are we talking about an isolated system of melting ice or one that gains energy to go to 10 C. Since my posing this question a few months ago I have realized that the term "dissipative" is sort of used in two ways: 1) The system loses energy... in that case I now understand that the phase space will shrink (lower energy fewer states) 2) Constant energy but equilibration with entropy generation. I was referring to this definition in my question. In such a case, e.g., ice melting to water at 0 C constant energy |
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Mar 11 |
comment |
Why is electrical energy so difficult to store? You can store gravitational potential energy in any manner... You can pump water, you can push balls up the hill. I know water is hydro! Please pause before you make comments such as this. |
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Mar 8 |
answered | Why is electrical energy so difficult to store? |
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Feb 27 |
comment |
Energy equation for an open system I will also point out that $\delta \dot{Q}$ is not wrong but can be confusing for a student. It gives the impression that it is the change in a time derivative or at the very least a derivative while its neither. Usually in batch systems one tends to write $dE=\delta Q+\delta W$ (ignore the time ) or in steady-flow case one tends to highlight the by writing out $\delta Q/dt$ |
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Feb 27 |
answered | Energy equation for an open system |
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Feb 25 |
revised |
Are there still 'everyday' phenomena unexplained by Physics? deleted 523 characters in body |
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Feb 22 |
answered | Why do we need different ensembles in statistical mechanics? |
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Feb 21 |
answered | Adiabatic expansion of steam through a valve |
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Feb 21 |
comment |
Supplements for Kittel's Solid State Physics? I absolutely agree with Dylan. I found Ashcroft and Mermin much better than Kittel when I was reading. One other more engineering oriented (device) first-read (a simpler read) could be the book: Semiconductor device fundamentals by Robert Pierret. And finally the book by Ziman will be a great next step from Mermin. |
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Feb 21 |
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Are there still 'everyday' phenomena unexplained by Physics? Partly true. First, if by mathematics you mean computational mathematics the answer is no (that's the essence of my comments above). On the other hand if you mean our ability to analyze with insight, and solve non-linear equations, the answer is yes. But theoretical physics and math go hand in hand in an inseparable manner. If you are able to express the physics of multi-body interacting systems in good models that render solvability a nice mathematical theory results, but we need good mathematical ideas to be able to model the physics. So its chicken-egg, like always! |
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Feb 20 |
accepted | Order of phase transition: Which free energy to use? |
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Feb 19 |
comment |
Are there still 'everyday' phenomena unexplained by Physics? To add to Vibert's comment... or maybe things are just not as reducible to exploit linearity (inherent in any computation effort) as is the case in chaotic systems and we need a different perspective. I agree this is vague, which is why finer and finer computation seems the accepted/only feasible path. But that also suggests we need to keep looking! |
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Feb 19 |
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Are there still 'everyday' phenomena unexplained by Physics? I disagree because, someting is "explained" only after a reasonable theory is built for it that can be used to make repeated predictions. Saying turbulent flow obey Navier stokes and rest is computation is saying we conserve momentum, energy, spin.., and everything else is evident, true but useless. |
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Feb 19 |
revised |
Are there still 'everyday' phenomena unexplained by Physics? added 2 characters in body |
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Feb 19 |
answered | Are there still 'everyday' phenomena unexplained by Physics? |
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Feb 18 |
comment |
In mechanics, is shock really better expressed as jerk instead of acceleration? @alancalvitti Basically any function with a sharp drop-off could be used to model an impulse. Actually in the limit of width approaching zero, any symmetric function must tend to a delta function. |