Item 1501

OTHER: Helicopter - Inside - Single-Bladed All Electric Rotor - Coaxial Cyclical RRPM

An Ultralight helicopter that has the theoretical advantage of a significantly higher Lift/Drag ratio then existing helicopters. This is due to the use of only two blades and no tail rotor, plus the advantage of utilizing an optimized angle of attack at all azimuths during forward flight and hover.

Overview:

During the forward flight of a conventional helicopter the mean airflow velocity on the advancing blade is greater than the mean airflow velocity on the retreating blade. This would result in a dissymmetry of lift if it were not for the increased pitch on the retreating side and the decreased pitch on the advancing side. However, if it is possible to have the mean airflow velocity on the retreating side equal the mean airflow velocity on the advancing side, then the pitch can remain constant around the disk, just as it does during hover. This constant pitch will allow the rotor to fly with a significantly improved lift/drag ratio.

A means of achieving this is to give the blade a faster rotational speed on the retreating side and a slower rotational speed on the advancing side.

Concern:

Sketch:

Features:

Requirements:

Related Web Pages:

Efficiency:

    1. The outer portion of the blades will perform similar to the wings of an airplane during cruise.
    2. The inner portion of the blades will perform similar to the wing of airplane with its slats extended during takeoff and landing.

Providing of Maximal Acceleration/Deceleration and Minimal Torsional Vibration:

The counterweight for each blade is located on the opposite side of the mast for its blade, however the counterweight and the blade are independently mounted on the static mast. This allows them to accelerate and decelerate at different rates. Two extremely strong and opposing springs attempt to hold a 180º alignment between the blade and its spring.

During hover and vertical flight this 180º alignment is maintained by the springs and by a relatively small electrical linear actuator. As the forward velocity of the craft increases, the electrical linear actuator causes the counterweight to become out of phase with the blade. The 'spring' of this unbalanced phasing is the major contributor to the acceleration and deceleration of the blade. The unbalanced phasing is increased as the forward velocity of the craft is increased.

Another major advantage for the acceleration and deceleration concern is that only the rotational inertia of the blade must be considered, not the counterweight. This is because the counterweight is on the other side of the springs from the blade.

Applications:

Ultralight:

Unmanned Air Vehicle (UAV):

Additional Notes:

Safety:

Acceleration and Deceleration: (Crude values taken from Single-Bladed All Electric Rotor - Disk - Forces & Moments)

A crude and initial start at looking at oscillatory rotational inertia.

This may allow for a rigid rotor - I.e. no teetering - LOOK INTO

 

Forward velocity (maximum)

65 mph

95.3 fps

 

 

Radius of rotor disk: R

10 ft.

 

 

 

Radius of mean lift: RMEAN

7.5 ft.

 

 

 

Rotor speed: RRPMMEAN | ΩMEAN

560 rpm

58.6 rad/sec

 

 

Forward velocity of craft: V

65 mph

95 ft/sec

 

 

Tangential velocity at 75% R at 0º azimuth: VMEAN

440 ft/sec

 

 

 

 

 

 

 

 

Tangential velocity at 75% R, at 90º azimuth, at VMEAN :

535 ft/sec

 

 

 

Tangential velocity at 75% R, at 270º azimuth, at VMEAN :

345 ft/sec

 

 

 

 

 

 

 

 

Rotor speed at at 75% R at 90º azimuth to equal mean speed ( VMEAN ): ωo

439 rpm

46.0 rad/sec

 

 

Rotor speed at 75% R at 270º azimuth to equal mean speed ( VMEAN ): ωf

682 rpm

71.4 rad/sec

 

 

One half revolution (180º): θ

3.142 radians

 

 

 

Time for one half revolution (θ) at RRPMMEAN: t | t = 60 / (560 * 2 ) =

0.0536 sec

 

 

 

Time for one half revolution | t = 2θ / (ωf + ωo ) = 2 * 3.142 / (71.4 + 46.0) =

0.0535 sec

 

 

 

 

 

 

 

 

Angular acceleration: α | α = (ωf - ωo2 ) / 2θ = (71.4 - 46.02) / (2 * 3.142) =

-325.4 rad/sec/sec

Why the difference?

 

 

Angular acceleration: α | α = (ωf - ωo ) / t = (71.4 - 46.0) / 0.0535 =

474.8 rad/sec/sec

Why the difference?

 

 

 

 

 

 

 

Moment of inertia: JM | JM = m * r2 = (10 * 5 * 5) + ( 10 * 2.5 * 2.5) =

312.5 ft-lbs-sec2

Is algorithm correct?

 

 

Unbalanced torque: T0 | T0 = JM * α = 312.5 * 474.8

148,375 lb-ft

Is algorithm correct?

 

 

The above value is probably crazy? Should Slug be considered? The spring will reduce the required torque considerably. Will the spring function properly at various frequencies???

Leave this page for a rainy day.

 

 

 

 

 

 

 

 

Blade mass:

10 lbs. @ 5 ft.

 

 

 

 

 

 

 

 

Counterweight mass:

20 lbs. @ 2.5 ft.

 

 

 

 

 

 

 

 

 

 

 

 

 

Acceleration a

x

 

 

 

Angular velocity of the body at the time acceleration a is to be determined: w

x

 

 

 

Radius from the axis to the point P: r

x

 

 

JM = m * r2 Units are ft-lbs-sec2 (slug-ft2) or in-lbs-sec2

Control and UAV:

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Initially posted: Early this Millenium ~ Last Revised: January 13, 2007

The above utility invention is openly and publicly disclosed on the Internet to negate an entity from patenting it, to the exclusion of all others whom may wish to use it. ~ Reference patent law 35 U.S.C. 102 A person shall be entitled to a patent unless - (a) the invention was known ... by others in this country, ..., before the invention thereof by the applicant for patent.