US3081703A - Spin-cone stabilized projectile - Google Patents

Spin-cone stabilized projectile Download PDF

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US3081703A
US3081703A US751810A US75181058A US3081703A US 3081703 A US3081703 A US 3081703A US 751810 A US751810 A US 751810A US 75181058 A US75181058 A US 75181058A US 3081703 A US3081703 A US 3081703A
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projectile
spin
lift
cone
magnus
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Ewald A Kamp
Thomas G Morrison
Andrew H Solarski
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    • FMECHANICAL ENGINEERING; LIGHTING; HEATING; WEAPONS; BLASTING
    • F42AMMUNITION; BLASTING
    • F42BEXPLOSIVE CHARGES, e.g. FOR BLASTING, FIREWORKS, AMMUNITION
    • F42B10/00Means for influencing, e.g. improving, the aerodynamic properties of projectiles or missiles; Arrangements on projectiles or missiles for stabilising, steering, range-reducing, range-increasing or fall-retarding
    • F42B10/02Stabilising arrangements

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  • Projectile stabilization has been attempted by fin stabilizing structures and by high speed rotors which rotate the entire projectile or the tail assembly thereof.
  • the rotation of finned missiles introduces disturbing effects and the rotors add weight to the projectiles and also present manufacturing and mounting problems.
  • An object of this invention is to provide a stabilizing structure of relatively simple design which will be easy to manufacture and install and which will provide projectile stabilization at a practical spin rate.
  • a further object is to provide a thin conical frustum as a stabilizing element which will be built to collapse while in the launching tube and to open upon emergence.
  • FIG. 1 is a view, partly in section, illustrating a projectile inside a launching tube and having an expandable conical lift element in collapsed position.
  • FIG. 2' is a view of a projectile showing an expandable lift element in expanded position.
  • FIG. 3 is a view of an alternate construction with the lift element in collapsed position.
  • FIG. 4 is a View similar to FIG. 3 but with the lift element in expanded position.
  • FIG. 5 is a fragmentary view, partly in section, of the corrugated lift element showing the seam in one possible construction.
  • the element could also be constructed of seamless tubing.
  • FIG. 6 is an end view of a corrugated lift element showing both the collapsed and expanded positions.
  • FIG. 7 is an end view of a plaited conical lift element showing both the collapsed and expanded positions.
  • FIG. 8 is a view in side elevation showing the attachment of the lift element to the body of the projectile.
  • FIG. 9 is a free body diagram of the instantaneous moment system applied to a spinning projectile.
  • FIG. 1 a rocket projectile 10 embodying this invention inside launching tube 9.
  • a lift element 11 is of corrugated construction consisting of a plurality of circumferentially equispaced corrugations, the periphery of which is substantially cylindrical.
  • the forward end of said lift element is fixed to an annular ring 12 which is attached to the aft end of the body of the projectile 1t) by conventional means. Said ring may be locked in position by suitable locking screw as shown in FIG. 8.
  • FIGS 3 and 4 An alternate construction of the lift element is shown in FIGS 3 and 4 wherein the cone 11 is comprised of a plurality of interleaved vanes 13 of thin spring steel or other suitable material. Adjacent vanes 13 interlock at the edges to prevent centrifugal separation thereof. The free position of the vanes 13 is open, forming a complete cone. The vanes 13 can be held in collapsed position by a combustible spider 14, as shown in FIG. 7.
  • a projectile too long to be spin stabilized at a practical spin rate can be made stable by adding to the base a conical lifting surface of perhaps 2 or 3 calibers length. The additional magnus and normal forces induced by the cone will stabilize the projectile at a relatively low spin rate.
  • the projectile 10 behaves as a gyroscope and the pressure forces and magnus forces induce gyroscopic couples which in turn cause the projectile to precess and nutate.
  • a first approximation of the magnus force can be obtained by integrating Equation 2 over the length of the projectile, assuming that the expression for two dimensional flow over an infiite cylinder holds for difierential elements in three dimensional flow.
  • FIG. 9 is a free body diagram of the instantaneous moment system applied to a spinning projectile.
  • the moment M due to normal force is directed along the positive Z axis; the moment M due to magnus force lies in the XZ plane. Since at any instant precession P, spin S2, and moment M form a right hand set of orthogonal vectors, the 'instaneous precession vector due to normal force, P,,, is coincident with the moment vector M This precession vector has a component on the positive X axis. Similarly, the instantaneous precession vector due to magnus moment lies on the negative Z axis. It should be observed that the precession due to magnus moment tends to decrease the angle of yaw a. The necessary and sufiicient condition that this be true is that the center of magnus force lie behind the center of gravity.
  • round 1 is a rocket projectile 12 calibers long
  • round 2 is a rocket projectile similar to round 1 with the tail cone 3 calibers long attached.
  • statically stable round In general, the addition of a tail cone will result in either a statically stable or unstable round depending on the length and central angle of the cone. In either case the result will be beneficial to performance.
  • the statically unstable round can be given a relatively large gyroscopic stability factor at low spin; the statically stable round can be spun at a rate many times higher than that permissible for a finned missile without introducing the disturbing effects consequent to spinning a finned round.
  • the increases in dispersion caused by geometric asymmetries usually suffered by a statically stable round can be expected to be considerably reduced.
  • magnus moment obtained for a tail cone round is a controllable factorit may be varied by changing both cone length and spin rate.
  • a projectile provided with a thin conical trustum or small central angle and one to three calibers length fixed to the base provides gyroscopic stability at a relatively low spin velocity as compared with the spin necessary for stability of a projectile without a cone. Stabilization of the projectile is obtained not by the corrugations or plaits but only by the conical configuration.
  • This method of stabilization combines the desirable performance characteristics of the fin-stabilized rocket (high thrust and low aerodynamic drag) with the low dispersion characteristics of the spin-stabilized rocket.
  • the cone induces additional aerodynamic lift forces driving the center of lift rearward and close to the center of gravity of the projectile, and also induces considerable magnus force. The moment of the magnus force causes the projectile to trail.
  • Balance can be accomplished by varying the spin rate, the length, and the central angle of the cone.
  • a stabilizing member comprising an expandable lift element, an annular ring fixed to the aft end of said body and to the forward end of said element, said lift element comprised of a plurality of interleaved trapezoidal vanes interlocked at the edges, and a combustible spider for holding said lift element in collapsed position substantially cylindrical in shape, said lift element being expandable upon firing of the propulsion device to form a frusto-conical discharge nozzle having its smaller diameter coincident with the diameter of the body of said propulsion device and its axis in alignment with the axis of said body.

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  • Physics & Mathematics (AREA)
  • Fluid Mechanics (AREA)
  • Engineering & Computer Science (AREA)
  • General Engineering & Computer Science (AREA)
  • Earth Drilling (AREA)

Description

March 1963 E. A. KAMP ETAL 3,081,703
March 19, 1963 E. A. KAMP ETAL SPIN-CONE STABILIZED PROJECTILE 3 Sheets-Sheet 2 Filed July 29, 1958 M m mw M E m A WW r w p m w w March 19, 1963 E. A. KAMP ETAL 3,
SPIN-CONE STABILIZED PROJECTILE Filed July 29, 1958 3 Sheets-Sheet 3 I r5s xa s ETM ANDREW 3604A I United States Patent fiice 3,81,73 Patented Mar. 19, 1963 3,081,703 SPIN-CONE STABILIZED PROJECTILE Ewald A. Kamp, Chicago, and Thomas G. Morrison and Andrew H. Solarski, Highland Park, Ill., assignors to the United States of America as represented by the Secretary of the Air Force Filed July 29, 195%, Ser. No. 751,810 1 Claim. (Cl. 1025tl) This invention relates to improvements in projectile stabilization and more particularly to expandable conical stabilizing structures.
Projectile stabilization has been attempted by fin stabilizing structures and by high speed rotors which rotate the entire projectile or the tail assembly thereof. The rotation of finned missiles introduces disturbing effects and the rotors add weight to the projectiles and also present manufacturing and mounting problems.
An object of this invention is to provide a stabilizing structure of relatively simple design which will be easy to manufacture and install and which will provide projectile stabilization at a practical spin rate.
A further object is to provide a thin conical frustum as a stabilizing element which will be built to collapse while in the launching tube and to open upon emergence.
The nature of the invention as well as other objects and advantages thereof will clearly appear from a description of a preferred embodiment as shown in the accompanying drawings on which:
FIG. 1 is a view, partly in section, illustrating a projectile inside a launching tube and having an expandable conical lift element in collapsed position.
FIG. 2'is a view of a projectile showing an expandable lift element in expanded position.
FIG. 3 is a view of an alternate construction with the lift element in collapsed position.
FIG. 4 is a View similar to FIG. 3 but with the lift element in expanded position.
FIG. 5 is a fragmentary view, partly in section, of the corrugated lift element showing the seam in one possible construction. The element could also be constructed of seamless tubing.
FIG. 6 is an end view of a corrugated lift element showing both the collapsed and expanded positions.
FIG. 7 is an end view of a plaited conical lift element showing both the collapsed and expanded positions.
FIG. 8 is a view in side elevation showing the attachment of the lift element to the body of the projectile.
FIG. 9 is a free body diagram of the instantaneous moment system applied to a spinning projectile.
Referring to the drawings wherein like characters refer to similar parts, there is shown in FIG. 1 a rocket projectile 10 embodying this invention inside launching tube 9. A lift element 11 is of corrugated construction consisting of a plurality of circumferentially equispaced corrugations, the periphery of which is substantially cylindrical. The forward end of said lift element is fixed to an annular ring 12 which is attached to the aft end of the body of the projectile 1t) by conventional means. Said ring may be locked in position by suitable locking screw as shown in FIG. 8. Upon firing of the projectile 10, the hot gases that emerge from the aft end impinge upon a series of curved flanges (not shown) attached inside the body at the extreme aft end causing the projectile to spin about its longitudinal axis and create a centrifugal force which opens said lift element 11 to its true conical shape just after launching, as shown in FIG. 2.
An alternate construction of the lift element is shown in FIGS 3 and 4 wherein the cone 11 is comprised of a plurality of interleaved vanes 13 of thin spring steel or other suitable material. Adjacent vanes 13 interlock at the edges to prevent centrifugal separation thereof. The free position of the vanes 13 is open, forming a complete cone. The vanes 13 can be held in collapsed position by a combustible spider 14, as shown in FIG. 7.
A projectile too long to be spin stabilized at a practical spin rate can be made stable by adding to the base a conical lifting surface of perhaps 2 or 3 calibers length. The additional magnus and normal forces induced by the cone will stabilize the projectile at a relatively low spin rate.
Two distinct systems of forces are applied to a spinning projectile by the air stream through which it is moving:
(1) The pressure forces. These are further subclassified as lift and drag, depending on the direction of their action line with respect to the trajectory.
(2) The magnus forces caused by the component of airstream velocity normal to the axis of spin.
Due to the spin, the projectile 10 behaves as a gyroscope and the pressure forces and magnus forces induce gyroscopic couples which in turn cause the projectile to precess and nutate.
The precession and nutation continuously change the instantaneous airstream velocity relative to the projectile. These changes induce second order variations in the lift, drag, and magnus forces. The accurate theories of spinning projectiles account for the effects of these second order changes and result in considerable complexity. In the analysis that follows, the second order variations are neglected.
For convenience in computation the normal forces distributed over the entire surface of the projectile are assumed concentrated at the center of lift. This point usually lies within the ogive near its base. The exact position of the point is determined by experiment.
The magnitude of the normal force is given by F =1/2PC SV a 1 where C is the normal force coeificient (determined experimentally), V is the airstream velocity, u is the angle of yaw (angle of attack), P is the precession force, and S is surface area.
The magnus force applied to a differential length of cylinder moving through the air at a velocity V and with an angle of yaw is given by the formula dF =2PVS2sinaSdL 2 where (IL is the differential length and Q is the rate of spin. This formula is strictly true for subsonic flow only, but since the normal wind component is subsonic, it is used in this approximate analysis.
A first approximation of the magnus force can be obtained by integrating Equation 2 over the length of the projectile, assuming that the expression for two dimensional flow over an infiite cylinder holds for difierential elements in three dimensional flow.
An alternate notation often used is F =K PV d oc Then,
L Fm=2PVSZ sin (ti SdL Referring now to FIG. 9 which is a free body diagram of the instantaneous moment system applied to a spinning projectile.
The moment M due to normal force is directed along the positive Z axis; the moment M due to magnus force lies in the XZ plane. Since at any instant precession P, spin S2, and moment M form a right hand set of orthogonal vectors, the 'instaneous precession vector due to normal force, P,,, is coincident with the moment vector M This precession vector has a component on the positive X axis. Similarly, the instantaneous precession vector due to magnus moment lies on the negative Z axis. It should be observed that the precession due to magnus moment tends to decrease the angle of yaw a. The necessary and sufiicient condition that this be true is that the center of magnus force lie behind the center of gravity.
Reference to the standard gyroscopic theory shows that if a projectile is launched at an initial angle of yaw d where a is defined as an angle of yaw where the angular velocity a is zero, then regardless of the spin given the projectile, the lift and drag forces cannot cause gyroscopic action to decrease the angle of yaw smaller than d Thus, it must be concluded that even for standard projectiles it is the magnus moment that causes projectiles to trail.
Addition of a tail cone lift surface to a projectile has these significant effects:
Then resonant spin at the muzzle, Q can be computed from radians per second. Now, if a statically stable round is spun at about 5 times resonant spin, dispersions due to asymmetries are considerably reduced.
It is found that for a long rocket five times resonant spin is low enough so that the magnus moment developed is less than half the lift moment and that, therefore, the rocket can be considered to be simply a statically stable missile of superior dispersion characteristics.
It is instructive to compare the relative orders of magnitude of the normal force moments and magnus moments for projectiles with and without a tail cone lift surface. For this purpose a 60 mm. rocket calibers total length having a tail cone 3 calibers long of included angle 13.4 is assumed. The assumed muzzle velocity is 1835 feet per second with corresponding spin velocity of 1300 radians per second. Lift and magnus forces are also computed at five times resonant spin.
The following table summarizes the values computed for the two rounds, where round 1 is a rocket projectile 12 calibers long and round 2 is a rocket projectile similar to round 1 with the tail cone 3 calibers long attached.
Round Vo. Z, Fm cu. ft.
Spin Fn hi a lbs.
rad., 0.. e it. lb rt.
Mm a, (X sec. lb
em, ft. lb. it
*5 times (4) The eccentricity e is increased and, consequently,
magnus moment F e is considerably increased.
Thus, from this greatly simplified analysis it can be concluded that the addition of a tail cone lift surface will increase the tendency of the projectile to trail and decrease the overturning moment. The effects of interaction of the various forces could be obtained from a complete analysis.
In general, the addition of a tail cone will result in either a statically stable or unstable round depending on the length and central angle of the cone. In either case the result will be beneficial to performance. The statically unstable round can be given a relatively large gyroscopic stability factor at low spin; the statically stable round can be spun at a rate many times higher than that permissible for a finned missile without introducing the disturbing effects consequent to spinning a finned round. Thus, the increases in dispersion caused by geometric asymmetries usually suffered by a statically stable round can be expected to be considerably reduced.
The relatively large value of magnus moment obtained for a tail cone round is a controllable factorit may be varied by changing both cone length and spin rate. Thus, if undesirable additional effects (excessive nutation) were to become evident in a more complete study, it might still be possible to achieve the desired results by proper design.
Considering the round to be a statically stable missile the yaw wave length can be computed from the formula K ed where B=Mk M being the mass of the rocket and k being the radius of gyration about a transverse axis resonant spin.
A projectile provided with a thin conical trustum or small central angle and one to three calibers length fixed to the base provides gyroscopic stability at a relatively low spin velocity as compared with the spin necessary for stability of a projectile without a cone. Stabilization of the projectile is obtained not by the corrugations or plaits but only by the conical configuration.
This method of stabilization combines the desirable performance characteristics of the fin-stabilized rocket (high thrust and low aerodynamic drag) with the low dispersion characteristics of the spin-stabilized rocket. In flight the cone induces additional aerodynamic lift forces driving the center of lift rearward and close to the center of gravity of the projectile, and also induces considerable magnus force. The moment of the magnus force causes the projectile to trail.
For best operation, the lift, spin and magnus forces must be properly balanced. Balance can be accomplished by varying the spin rate, the length, and the central angle of the cone.
The foregoing embodiment describes a collapsible lift element 11 of corrugated or plaited construction fixed to the body of the projectile. It will be apparent to those skilled in the art that many modifications are possible within the spirit and scope of the invention. Under certain conditions it may be desirable to make the lift element rotatable, which can be accomplished by providing a flanged retainer ring and an annulus with a raceway for antifriction bearings. The longitudinal corrugations or plaits could be disposed at an angle to the longitudinal axis of the lift element and the expanding discharge gases would provided rotational force in addition to the magnus force.
What is claimed is:
In a reaction propulsion device having a tubular body adapted to contain a combustible propelling charge, a stabilizing member comprising an expandable lift element, an annular ring fixed to the aft end of said body and to the forward end of said element, said lift element comprised of a plurality of interleaved trapezoidal vanes interlocked at the edges, and a combustible spider for holding said lift element in collapsed position substantially cylindrical in shape, said lift element being expandable upon firing of the propulsion device to form a frusto-conical discharge nozzle having its smaller diameter coincident with the diameter of the body of said propulsion device and its axis in alignment with the axis of said body.
References Cited in the file of this patent UNITED STATES PATENTS OTHER REFERENCES Publication in Aviation Week, June 24, 1957, vol. 66. number 25. (Page 54 relied on.) (Copy in Scientific Library or Div. 10.)
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Cited By (15)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
US3242861A (en) * 1962-11-27 1966-03-29 Jr Edwin G Reed Aerial bomb
US3368480A (en) * 1966-04-15 1968-02-13 Navy Usa Folding cone sonobuoy delivery system
US3374969A (en) * 1966-07-28 1968-03-26 Army Usa Stabilized projectile
US3464356A (en) * 1967-12-28 1969-09-02 Us Army Self-stabilizing rod penetrators
FR2341122A1 (en) * 1976-02-12 1977-09-09 Serat Projectile trajectory stabiliser, compensating for wind and gravity - incorporating threads attached to projectile, unwinding from launcher
FR2570447A1 (en) * 1984-09-19 1986-03-21 Bigeon Pierre Projectile comprising longitudinal devices for improving the hydrodynamic or aerodynamic lift and drag
DE3542052A1 (en) * 1985-11-28 1987-06-04 Diehl Gmbh & Co TWO-AXIS CONTROL DEVICE OF AN AIRCRAFT
FR2629584A1 (en) * 1988-03-31 1989-10-06 France Etat Armement STABILIZATION DEVICE FOR LOW-LENGTH INERTIA PROJECTILE TIRED FROM A RAY-OUT TUBE
DE4007197A1 (en) * 1990-03-07 1991-09-12 Deutsch Franz Forsch Inst Stabilised high velocity projectile - has cylindrical body with rear end section having widening conical formation
US5450795A (en) * 1993-08-19 1995-09-19 Adelman Associates Projectile for small firearms
US5927643A (en) * 1997-11-05 1999-07-27 Atlantic Research Corporation Self-deploying airfoil for missile or the like
US20050223931A1 (en) * 2004-04-08 2005-10-13 Keith Michael A Accuracy less lethal projectile
US20060283348A1 (en) * 2001-08-23 2006-12-21 Lloyd Richard M Kinetic energy rod warhead with self-aligning penetrators
US20060283347A1 (en) * 2001-08-23 2006-12-21 Lloyd Richard M Kinetic energy rod warhead with projectile spacing
US8418623B2 (en) 2010-04-02 2013-04-16 Raytheon Company Multi-point time spacing kinetic energy rod warhead and system

Citations (9)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
US1172542A (en) * 1915-08-31 1916-02-22 Joseph B Mcmullen Bombs and means for holding and discharging them.
US1546842A (en) * 1923-01-08 1925-07-21 Lafitte Theodore Shell for infantry use
US2297130A (en) * 1940-08-13 1942-09-29 Raymond E Bomar Drag preventing means for projectiles
US2368258A (en) * 1942-02-04 1945-01-30 Frank G Manson Stabilizing retarder for bombs
US2397114A (en) * 1941-01-21 1946-03-26 Aerial Products Inc Rocket construction
US2414464A (en) * 1943-04-06 1947-01-21 John H Harman Timed actuator for aerial bombs
US2569996A (en) * 1945-08-20 1951-10-02 Kollsman Paul Self-adjusting reaction nozzle
US2596644A (en) * 1946-12-10 1952-05-13 Us Sec War Automatically detachable flashless nozzle for rockets
US2748702A (en) * 1952-07-02 1956-06-05 Winslow A Sawyer Rocket

Patent Citations (9)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
US1172542A (en) * 1915-08-31 1916-02-22 Joseph B Mcmullen Bombs and means for holding and discharging them.
US1546842A (en) * 1923-01-08 1925-07-21 Lafitte Theodore Shell for infantry use
US2297130A (en) * 1940-08-13 1942-09-29 Raymond E Bomar Drag preventing means for projectiles
US2397114A (en) * 1941-01-21 1946-03-26 Aerial Products Inc Rocket construction
US2368258A (en) * 1942-02-04 1945-01-30 Frank G Manson Stabilizing retarder for bombs
US2414464A (en) * 1943-04-06 1947-01-21 John H Harman Timed actuator for aerial bombs
US2569996A (en) * 1945-08-20 1951-10-02 Kollsman Paul Self-adjusting reaction nozzle
US2596644A (en) * 1946-12-10 1952-05-13 Us Sec War Automatically detachable flashless nozzle for rockets
US2748702A (en) * 1952-07-02 1956-06-05 Winslow A Sawyer Rocket

Cited By (19)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
US3242861A (en) * 1962-11-27 1966-03-29 Jr Edwin G Reed Aerial bomb
US3368480A (en) * 1966-04-15 1968-02-13 Navy Usa Folding cone sonobuoy delivery system
US3374969A (en) * 1966-07-28 1968-03-26 Army Usa Stabilized projectile
US3464356A (en) * 1967-12-28 1969-09-02 Us Army Self-stabilizing rod penetrators
FR2341122A1 (en) * 1976-02-12 1977-09-09 Serat Projectile trajectory stabiliser, compensating for wind and gravity - incorporating threads attached to projectile, unwinding from launcher
FR2570447A1 (en) * 1984-09-19 1986-03-21 Bigeon Pierre Projectile comprising longitudinal devices for improving the hydrodynamic or aerodynamic lift and drag
DE3542052A1 (en) * 1985-11-28 1987-06-04 Diehl Gmbh & Co TWO-AXIS CONTROL DEVICE OF AN AIRCRAFT
EP0338879A1 (en) * 1988-03-31 1989-10-25 GIAT Industries Stabilizing means for projectile to be fired from a rifled barrel
FR2629584A1 (en) * 1988-03-31 1989-10-06 France Etat Armement STABILIZATION DEVICE FOR LOW-LENGTH INERTIA PROJECTILE TIRED FROM A RAY-OUT TUBE
DE4007197A1 (en) * 1990-03-07 1991-09-12 Deutsch Franz Forsch Inst Stabilised high velocity projectile - has cylindrical body with rear end section having widening conical formation
US5450795A (en) * 1993-08-19 1995-09-19 Adelman Associates Projectile for small firearms
US5927643A (en) * 1997-11-05 1999-07-27 Atlantic Research Corporation Self-deploying airfoil for missile or the like
US20060283348A1 (en) * 2001-08-23 2006-12-21 Lloyd Richard M Kinetic energy rod warhead with self-aligning penetrators
US20060283347A1 (en) * 2001-08-23 2006-12-21 Lloyd Richard M Kinetic energy rod warhead with projectile spacing
US7624683B2 (en) 2001-08-23 2009-12-01 Raytheon Company Kinetic energy rod warhead with projectile spacing
US20050223931A1 (en) * 2004-04-08 2005-10-13 Keith Michael A Accuracy less lethal projectile
US7278357B2 (en) * 2004-04-08 2007-10-09 Keith Michael A Accuracy less lethal projectile
US8205556B1 (en) * 2004-04-08 2012-06-26 Keith Michael A Accuracy less lethal projectile
US8418623B2 (en) 2010-04-02 2013-04-16 Raytheon Company Multi-point time spacing kinetic energy rod warhead and system

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