Is Entropy More Than Just a Statistical Measure of Disorder?

  • Thread starter Thread starter lehel
  • Start date Start date
  • Tags Tags
    Entropy
AI Thread Summary
Entropy is a statistical measure of disorder and uncertainty, closely tied to Gibbs Free Energy, which is defined as enthalpy minus temperature times entropy. There is a suggestion that understanding entropy requires knowledge beyond thermodynamics, specifically in statistical mechanics and quantum mechanics. The discussion highlights that while entropy relates to the number of microstates, it does not directly contribute to an increase in unusable energy; rather, energy transformation typically increases overall entropy. Additionally, the relationship between free energy and temperature indicates that higher temperatures correlate with greater disorder in a system. Overall, a deeper understanding of entropy necessitates exploring its complexities beyond basic thermodynamic principles.
lehel
Messages
15
Reaction score
0
Hello,

I've been recently learning thermodynamics and have some questions about entropy. First off, I understand that it is a statistical measure of disorder and uncertainty and understand the 2nd and 3rd laws fairly well.

My question pertains more to Gibb's Free Energy. As I've learned it, there is only a certain amount of usable energy that can be done as non-expansion work that is equal to enthalpy - temperature*entropy. Thus, I am querying if there is something more to entropy than statistic. Does a system that has increased in entropy increased in energy, and some type of energy that is bound to entropy only? Is the disorder increase related to this unusable energy? I guess I'm wondering if entropy is somehow physical rather than just mathematical.
 
Science news on Phys.org
The answer is that entropy is more complicated than that. You're not going to get it from studying thermodynamics. You need to study statistical mechanics to get a better hang of entropy, and you really need some basic understanding of quantum mechanics to understand it properly.

If you are just studying thermodynamics, don't worry too much about what entropy actually is.
 
K^2 said:
The answer is that entropy is more complicated than that. You're not going to get it from studying thermodynamics. You need to study statistical mechanics to get a better hang of entropy, and you really need some basic understanding of quantum mechanics to understand it properly.

If you are just studying thermodynamics, don't worry too much about what entropy actually is.

Well, its more for my own interest of understanding entropy. I was trying to figure out if the the energy that can't be used as work was somehow related to the number of microstates or something like that and if so, how.
 
I think that entropy doesn't contribute to increase in "unusable energy". It's just transformation of energy usually increases overall entropy because energy transformation transmits information.

Free energy associates with temperature, and it's apparent that hotter the system is, more disorder the arrangement is.
 
I need to calculate the amount of water condensed from a DX cooling coil per hour given the size of the expansion coil (the total condensing surface area), the incoming air temperature, the amount of air flow from the fan, the BTU capacity of the compressor and the incoming air humidity. There are lots of condenser calculators around but they all need the air flow and incoming and outgoing humidity and then give a total volume of condensed water but I need more than that. The size of the...
Thread 'Why work is PdV and not (P+dP)dV in an isothermal process?'
Let's say we have a cylinder of volume V1 with a frictionless movable piston and some gas trapped inside with pressure P1 and temperature T1. On top of the piston lay some small pebbles that add weight and essentially create the pressure P1. Also the system is inside a reservoir of water that keeps its temperature constant at T1. The system is in equilibrium at V1, P1, T1. Now let's say i put another very small pebble on top of the piston (0,00001kg) and after some seconds the system...
I was watching a Khan Academy video on entropy called: Reconciling thermodynamic and state definitions of entropy. So in the video it says: Let's say I have a container. And in that container, I have gas particles and they're bouncing around like gas particles tend to do, creating some pressure on the container of a certain volume. And let's say I have n particles. Now, each of these particles could be in x different states. Now, if each of them can be in x different states, how many total...
Back
Top