Originally Posted By: Gary Allan
Quote:
It doesn't matter if the flow is in a "positive displacement situation" or not. In the simplest terms, if you put pressure on a volume of fluid it flows ... and the more resistance there is to flow the more pressure you need to make it flow ... it's basically that simple.
Show me the equation(s) that only solves for P related to your flow scenario claim.
Okay ..I've determined that you really need this concession after me repeatedly taking all that you've said for granted.
Yes, fluid can not flow without potential/differential. Why you're hung up on this minor player here ..well, it's hard to figure.
No worries ... it's basically semantics as I've said earlier. Everything I've said is true, but it seems to always go against your way of thinking, so you're always trying to "correct" my thoughts in these discussions. Not saying you're thoughts are always right either ... we just both need to realize there are different ways of expressing thoughts on this stuff.
If you look at Bernoulli’s equation, you will see that there are 3 types of pressure head terms: static, dynamic and elevation.
H = (P/p)+(V^2/2Gc)+Z
H = total head
P = pressure
p = fluid density
V = fluid velocity
Gc = gravitational constant
Z = fluid elevation
The total head (H) is the sum of all 3 terms.
The total pressure (Pt) is: Pt = pH
Anyway, if you just look at the dynamic fluid term (V^2/2Gc), you can see that the actual pressure associated with this head term is: P = p(V^2/2Gc).
P, p and V are the only variables, and are all dependant on each other. Knowing 2 of the 3 variables (P, p or V) you can calculate the other unknown. The fluid density (p) and velocity (V) can give you a flow rate knowing the cross sectional area and velocity at that particular point in the flow system.
So, this dynamic flow term essentially boils down to saying that "flow is proportional to pressure". Or in your world of thought, one could also say "pressure is proportional to flow". The ONLY time you can have zero pressure in a dynamic flow situation is when the velocity is zero – then it becomes a static pressure situation. You can obviously have static pressure without flow (defined by the P and Z terms of Bernoulli's equation).
Semantics (and other minor misunderstandings) ... kills a good debate every time.
Quote:
It doesn't matter if the flow is in a "positive displacement situation" or not. In the simplest terms, if you put pressure on a volume of fluid it flows ... and the more resistance there is to flow the more pressure you need to make it flow ... it's basically that simple.
Show me the equation(s) that only solves for P related to your flow scenario claim.
Okay ..I've determined that you really need this concession after me repeatedly taking all that you've said for granted.
Yes, fluid can not flow without potential/differential. Why you're hung up on this minor player here ..well, it's hard to figure.
No worries ... it's basically semantics as I've said earlier. Everything I've said is true, but it seems to always go against your way of thinking, so you're always trying to "correct" my thoughts in these discussions. Not saying you're thoughts are always right either ... we just both need to realize there are different ways of expressing thoughts on this stuff.
If you look at Bernoulli’s equation, you will see that there are 3 types of pressure head terms: static, dynamic and elevation.
H = (P/p)+(V^2/2Gc)+Z
H = total head
P = pressure
p = fluid density
V = fluid velocity
Gc = gravitational constant
Z = fluid elevation
The total head (H) is the sum of all 3 terms.
The total pressure (Pt) is: Pt = pH
Anyway, if you just look at the dynamic fluid term (V^2/2Gc), you can see that the actual pressure associated with this head term is: P = p(V^2/2Gc).
P, p and V are the only variables, and are all dependant on each other. Knowing 2 of the 3 variables (P, p or V) you can calculate the other unknown. The fluid density (p) and velocity (V) can give you a flow rate knowing the cross sectional area and velocity at that particular point in the flow system.
So, this dynamic flow term essentially boils down to saying that "flow is proportional to pressure". Or in your world of thought, one could also say "pressure is proportional to flow". The ONLY time you can have zero pressure in a dynamic flow situation is when the velocity is zero – then it becomes a static pressure situation. You can obviously have static pressure without flow (defined by the P and Z terms of Bernoulli's equation).
Semantics (and other minor misunderstandings) ... kills a good debate every time.
