Item 1119

OTHER: Aerodynamics - Rotor Disk - Dual Configuration - Coaxial

Outside Comments:

Representatives of the Kamov company have been present at the last two big UK Helicopter technical get-togethers and on both occassions have claimed that the co-axial rotor configuration, when properly designed is in fact more efficient than a single main rotor and tail rotor configuration. To the tune of about 15%! ~ CRAN

My note. If the net weight to payload ratio is 67/33, then this represents an increase of 45% in payload capacity.

My Thoughts Regarding Efficiency:

It is now believed that the coaxial configuration is more efficient than the main & tail rotor configuration by up to 15%. It appears that this is true when comparing craft with the same total number of rotor blades, such as a 4-blade single rotor and a 2-blade-per-rotor coaxial, or a 6-blade single rotor and a 3-blade-per-rotor coaxial. However, the addition of blades to a rotor decreases its efficiency. Therefore, it appears logical that a coaxial with two 2-blade rotors will not be 15% more efficient than a single rotor with only 2 blades.

For instance when comparing the two configurations with the same total count of blades; the coaxial will get an advantage from swirl recovery, but may suffer a disadvantage due to the downwash of the upper blades striking the lower blades.

Outside Web Pages:

Induced Power:

The Original Method:

The power requirements are initially calculated as if the helicopter was a side-by-side configuration. Then the required induced power (Kint) is increased depending upon the vertical distance (gap) between the rotor disks.

The Revised Method:

Note: The above now appears to be incorrect. Newer evaluations suggest that the induced power factor (Kint) should be 1.16 [Source ~ PHA p.70]. This is in agreement with Figure 3.13 on [Source ~ RWA I, p.115].

My 'Blade Element Calculation for Hover' using Prouty's algorithms shows a slightly lower value then 1.16, and this lower value appears to be closer to the experimental dots in [Source ~ PHA, Figure 2.20, p.70]. See the following.

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A comparison between a single disk with 4 blades, to 2 disks of the same diameter, in a side-by-side configuration with 2 blades each. (I.e. combining the 2 disks and their blades into 1 disk so as to half the total disk area and double the disk loading) See: Required Power Comparison for Various Rotor Configurations, in Hover .

The power for the single 2-bladed rotor was calculated from momentum theory using P = ((κintκ(2T)3/2) / (√2ρA)) + (2σCd0/8), where κ = 1.15, κint = 1.16 and Cd0 (zero lift drag coefficient) = 0.011. [Source ~ PHA p.71]

 

Which A is this?

 

Yaw:

The coaxial has excellent yaw control, which is done by varying the lift, and more importantly the drag, between the two counter-rotating rotors, while maintaining a constant total lift.

During autorotation, the airflow through much of the disks is reversed. A particular pedal input would now cause a yaw in the opposite direction, if it were not for 'pedal switching linkages' that automatically take place in Kamov's at the onset of autorotation.

"The problem of coaxial-rotor helicopters' directional stability in autorotation has been solved in full." ~ Quote from Kamov web page, but they do not say how it has been solved.

CRAN said ~ "Dr. Gareth Padfield picked the Russian engineers up on this point [weak yaw control during autorotation] at the conference and they sheepishly said that ...'yes, it is a problem, and we achieve direction control in autorotation with the moveable fins...' or words to that effect."

For a possible solution see: DESIGN: UniCopter ~ Rotor - Disk - Autorotation Yaw by Seperate Root and Tip Control

Other Potential Methods for Coaxial Rotors:

Dual Rotor Configurations:

Coaxial | Intermeshing | Interleaving | Side-by-Side | Tandem

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Last Revised: February 16, 2009