I want to preface my question by stating that I would like to learn something as opposed to starting an argument.
Lately, I have read a lot of posts that suggest that HTHSV is the primary measurement that should be considered when deciding on a viscosity. I recognize that some will suggest that OEM recommendations should be the primary factor, but I am trying to keep the discussion to those of us that consider additional factors beyond the OEM recommendations due to rarer applications or motivations. Again, I would like to avoid an argument about this point.
From the point of view of a tight-clearance lubricated surface, HTHSV seems to be an appropriate consideration of how a fluid behaves. However, it seems that the lubrication system is a system and that HTHSV can influence the overall pattern of fluid flow through the entire system.
Given two fluids with the same HTHSV but with different KV, I would think that more of the low KV oil would be diverted through paths of lower resistance to flow as compared to the high KV oil. The low KV oil would therefore have higher residence time in tight clearance areas and would not cool those surfaces as well. Although the HTHSV is the same, the lower KV fluid has greater flow rates in wide-clearance paths. The low KV fluid would cool some areas better due to this behavior, but would cool other areas poorer. Therefore, I would think that both KV and HTHSV have be balanced for a particular lubrication circuit.
On the other hand, for two oils of equal KV, but different HTHSV, the overall pattern of oil flow is more likely to be very similar between the oils. However, the tightest bearings could have dramatically higher flow rates. The assumption is that most of the oil flow does not pass through the tightest bearings.
So, it seems to me that HTHSV is very important, but that KV should not be ignored. It seems inaccurate to suggest that an oil should be considered a grade different than the KV suggests because the HTHSV is outside of the typical range for that grade.
Am I missing something here? Is it impossible for the ratio of HTHSV to KV to get to the point where too much oil is diverted through paths of less resistance to flow?
I have two examples:
1) I have build a few drip systems for doing extractions across columns. For each solvent, I have had to dramatically alter the resistance at each outlet based on the KV of the solvent. A high KV fluid will flow to every outlet while a low KV fluid will take the path of least resistance resulting in insufficient flow at the more distant outlets. It take much, much more flow from the pump for low KV fluids to get sufficient flow to the distant outlets if the resistance at individual outlets is not adjusted for the difference in viscosity.
2) You can see a similar phenomenon when adding lubricant to loose bearing (like some farm equipment). If you pump a grease through the zerk at a fixed rate, you can eventually fill the entire bearing space with grease. On the other hand, if you try the same thing with and oil, it will run through a portion of the bearing and then run out having never covered the entire surface.
Lately, I have read a lot of posts that suggest that HTHSV is the primary measurement that should be considered when deciding on a viscosity. I recognize that some will suggest that OEM recommendations should be the primary factor, but I am trying to keep the discussion to those of us that consider additional factors beyond the OEM recommendations due to rarer applications or motivations. Again, I would like to avoid an argument about this point.
From the point of view of a tight-clearance lubricated surface, HTHSV seems to be an appropriate consideration of how a fluid behaves. However, it seems that the lubrication system is a system and that HTHSV can influence the overall pattern of fluid flow through the entire system.
Given two fluids with the same HTHSV but with different KV, I would think that more of the low KV oil would be diverted through paths of lower resistance to flow as compared to the high KV oil. The low KV oil would therefore have higher residence time in tight clearance areas and would not cool those surfaces as well. Although the HTHSV is the same, the lower KV fluid has greater flow rates in wide-clearance paths. The low KV fluid would cool some areas better due to this behavior, but would cool other areas poorer. Therefore, I would think that both KV and HTHSV have be balanced for a particular lubrication circuit.
On the other hand, for two oils of equal KV, but different HTHSV, the overall pattern of oil flow is more likely to be very similar between the oils. However, the tightest bearings could have dramatically higher flow rates. The assumption is that most of the oil flow does not pass through the tightest bearings.
So, it seems to me that HTHSV is very important, but that KV should not be ignored. It seems inaccurate to suggest that an oil should be considered a grade different than the KV suggests because the HTHSV is outside of the typical range for that grade.
Am I missing something here? Is it impossible for the ratio of HTHSV to KV to get to the point where too much oil is diverted through paths of less resistance to flow?
I have two examples:
1) I have build a few drip systems for doing extractions across columns. For each solvent, I have had to dramatically alter the resistance at each outlet based on the KV of the solvent. A high KV fluid will flow to every outlet while a low KV fluid will take the path of least resistance resulting in insufficient flow at the more distant outlets. It take much, much more flow from the pump for low KV fluids to get sufficient flow to the distant outlets if the resistance at individual outlets is not adjusted for the difference in viscosity.
2) You can see a similar phenomenon when adding lubricant to loose bearing (like some farm equipment). If you pump a grease through the zerk at a fixed rate, you can eventually fill the entire bearing space with grease. On the other hand, if you try the same thing with and oil, it will run through a portion of the bearing and then run out having never covered the entire surface.