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Patent Searching and Data


Title:
FOIL
Document Type and Number:
WIPO Patent Application WO/1987/001345
Kind Code:
A1
Abstract:
Hydrofoil families which have high lift and low drag coefficients. Induced vorticity is partly suppressed by introducing a longitudinal component of the flow directed from the foil tip towards the hydrofoil base at least in the area of the hydrofoil tip. Further increase of the hydrofoil efficiency is attained by reducing the low lift and high drag induced vortex enhancing area along the tip. For given lift requirements the foil area can be reduced and cavitation performance improved. High torsional and bending resistance are attained by using high modulus materials arranged in chosen directions.

Inventors:
WAJNIKONIS KRZYSTZOS JAN (GB)
Application Number:
PCT/GB1986/000536
Publication Date:
March 12, 1987
Filing Date:
September 09, 1986
Export Citation:
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Assignee:
WAJNIKONIS KRZYSTZOS JAN
International Classes:
B63B1/16; B63B39/06; B63B41/00; B64C3/10; (IPC1-7): B63B1/16; B63B41/00; B63B39/06; B64C3/10
Foreign References:
US4289287A1981-09-15
DE3442921A11986-06-05
EP0121462A11984-10-10
Other References:
Interavia, Volume 1065, No. 19 7 July 1964, Geneves (CH) "L'Aile a Fleche Negative et la Conception du Hansa, pages 960, 961, see page 960, right-hand column, lines 4-9; figure 3
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Claims:
CLAIMS :
1. A foil dimensioned and proportioned so that the foil is adapted to be oriented to the direction of flow so that angle ^ is positive and at least 10 at any point within 50% of the foil length from the foil tip and at least one 5 of angles and X is positive and at least 14° at any point within 50% of the foil length from the foil tip.
2. A foil as claimed in claim 1 wherein anglec^ is positive and at least 10 at any point within 30% of the foil length from the foil tip and angle P is positive O and at least 14° at any point within 30% of the foil length from the foil tip.
3. A foil as claimed in any preceding claim wherein angle is positive and at least 10 at any point within 30% of the foil length from the foil tip and angle Y 15 is positive and at least 14 at any point within 30% of the foil length from the foil tip.
4. A foil as claimed in any preceding claim wherein angle ^ is positive and at least 10 at any point within 10% of the foil length from the foil tip and angle β is 2θ positive and at least 14° at any point within 10% of the foil length from the foil tip.
5. A foil as claimed in any preceding claim wherein angle ^ is positive and at least 10 at any point within 10% of the foil length from the foil tip and angle j is 25 positive and at least 14 at any point within 10% of the foil length from the foil tip.
6. A foil as claimed in any preceding claim wherein the average value of angle o( over the foil length is positive and at least 10 .
7. 30 7.
8. A foil as claimed in any preceding claim wherein the average value of angle over the foil length is positive and at least 14°.
9. A foil as claimed in any preceding claim wherein the average value of angle f over the foil length is positive and at least 14°.
10. A foil as claimed in any preceding claim wherein said foil when engaged in rotational motion, has an angle _W equal to or less than 89°of, and the chord length measurement at the foil tip along the rotational surface with the axis coinciding with the axis of rotation of the foil is less than 60% of the maximum chord length of the foil, °*>fc being the value of ^ at the foil tip measured at the point of the leading edge which is used to determine angle &> , angle 6 being corrected for curvature of the rotational surface between the points between which it is measured corresponding to the foil being engaged in progressive motion.
11. A foil as claimed in claim 9 wherein angle & is equal to or smaller than 80°.
12. A foil as claimed in any preceding claim wherein the radius of curvature of the leading or trailing edges of the foil is at any point smaller than or equal to R, where R=25.0fJ2<i2z2)(l+tg2α) + bV + 2lbz(l2z2)itg α) l I~ l z = a lengthwise foil coordinate of any point of the foil leading or trailing edge measured from 0 at the foil base to •{ at the foil tip; and b *= the maximum chord length of the foil.
13. A foil as claimed in any preceding claim wherein said foil is strengthened at or in proximity to said foil surface or any part of the surface by at least one layer, system, group etc. of strengthening elements has at least one direction of increased strength arranged approximately along the foil surface and inclined at varying or constant angle to the main line of the foil.
14. A foil as claimed in claim 12 wherein said material is selected from the group comprising a high tensile, high compression or high modulus of elasticity metallic, nonmetallic, compound, fibre, rod, wire, frame, matt or tissue material.
15. A foil which can be oriented to the flow so that at any point of the foil length angle £ is positive and greater than or equal to 14°.
16. A foil as claimed in any preceding claim wherein said foil when placed in a compressible medium has angle £. equal to or smaller than 89 <^.% , and the tip chord length is less than 60% of the maximum chord length.
Description:
FOIL

The present invention relates to a foil, and particularly, but not exclusively to families of hydrofoils and aerofoils characterised by high efficiency which are forward raked. A hydrofoil includes several features which are defined below to assist in the understanding of the specification.

A hydrofoil is defined as any solid body or part thereof, that is fixed or rotating in relation to any other body,for which there exists such an orientation of the hydrofoil in relation to a non-zero undisturbed flow velocity ^ , that the circulation T of the velocity field along a closed directed curve K drawn around the hydrofoil is not equal to zero. This is depicted in Fig. 1 of the drawings.

For such flows where JT O, pressure difference occurs between the regions of the fluid around the hydrofoil. Lift force L is perpendicular to the direction of V , and is the result of this pressure difference on the surface of the hydrofoil. For real (viscous) , three dimensional flows around a hydrofoil there also exists another component of the total hydrodynamic force F acting on the hydrofoil in the direction of V- Q , which is called drag D. Coefficients C L , C_, C„ are normally introduced for hydrofoils and are called C- , and lift coefficient, C D , the drag coefficient and C„, the pitching moment coefficient. Examples of hyrdofoils and aerofoils are: fins, wings, propeller blades, pump impeller blades, turbine vane and rotor blades, stabilising fins, hydrofoil wings, rudders, keels, flettner rotors, centreboards, dagger- boards, sideboards, skegs, entire underwater parts of hulls of most ships etc.

A hydrofoil base is a section or an end of the hydrofoil, which is either fixed to another body or where

the continuation of the same body changes considerably its hydrofoil properties in a way that its local section value of the ratio C j VC- is reduced or vanishes, or where the fluid ' medium discontinues because of a solid or free surface, or alternatively the base of a hydrofoil is its section by a plane of symmetry of the hydrofoil. Examples of hydrofoil bases are: a connection of a fin to a structure, a section of a hydrofoil wing where it protrudes from water to air, a plane of symmetry of a wing shaped submersible vessel etc.

The hydrofoil tip is defined as an end part of the hydrofoil which is not its base and the hydrofoil main line is defined as the geometrical locus of the centre of efforts of hydrofoil sections by families of planes or cylinders which section the foil surface in such a way that each plane or cylinder surface passes through one point of the leading edge and one of the trailing edge. The hydrofoil main line lies on the surface created by all the section mean lines of the hydrofoil. The sectioning surface (planes or cylinders or other rotational surfaces if they are more appropriate) should be approximately in line with the streamlines around the hydrofoil. These streamlines should start in the region of the leading edge and pass around both the pressure and the suction sides of the hydrofoil.

The hydrofoil plan plane is determined by minimising the squares of distances of points of both surfaces of the hydrofoil (multiple linear regression) . In case the hydrofoil suction and pressure surfaces are identical it is the hydrofoil plane of symmetry, otherwise it shall be determined by using the coordinates of 40 points evenly distributed on both pressure and suction surfaces of the hydrofoil (20 on each side) . The orthogonal projection of the surface of the hydrofoil on the plan plane shall be called the hydrofoil plane. The hydrofoil chord surface is defined as the surface which is formed by the

hydrofoil chords. Each of the chord lines shall be that of individual above-defined sections.

The hydrofoil perpendicular is determined for individual points of the hydrofoil chord surface. It is the direction of a straight line which is tangent to the chord surface and perpendicular to the undisturbed flow velocity ζ © - n the given order of the chord surface.

Various angles associated with the hydrofoil are defined below and are illustrated in Figs. 2a-2e. Angle o( measured, at each point along the leading edge, is defined as the angle between the hydrofoil perpendicular and the tangent to the leading edge Figs. 2a,b) . Angle o-. is measured between the directions on the leading edge and the hydrofoil perpendicular, both towards the tip or both towards the hydrofoil base. Angle 0. has the opposite sign to that of the cosine of the angle measured between the direction of \^ and the tipwards direction on the tangent to the leading edge. Angle (seen in Fig. 2c) is determined in the same way as angle β -** , with the leading edge replaced by main line.

Angle "* (seen in Fig. 2d) is determined in the same way as angles j and £ , and shall be measured to the tangent of the maximum thickness line. Angle ζ (Fig. 2a,b) is measured in the same way as angles o. , and above to the direction of the trailing edge.

Angle S , (best seen in Figs. 2e and 2f) is defined as the absolute value of the difference of angles K and _ . For a sharp ended hydrofoil, as shown in Fig. 2e, it is measured at the hydrofoil tip. When the hydrofoil has a rounded tip (as shown in Fig. 2f) and the minimum value of the radius of curvature of the hydrofoil plan outline is within 7% of the length of the hydrofoil from its tip is bigger than 1% of -t , and not greater than 10% of -t , angle &• is measured between the tangents at

points that are 7% of ' distant from the point on the hydrofoil tip which is furthermost from the hydrofoil base,

Even for highly efficient hydrofoils lift force is significantly reduced and the drag is increased in comparison with a similar infinitely long hydrofoil, because of the presence of induced vortices in the regions of the hydrofoil tips. This is diagrammatically illustrated in Fig. 3 of the drawings.

An induced vortex is the result of three dimensional flow from the pressure side to the suction side of the hydrofoil around the foil tip. The stream¬ lines in the induced flow are usually at a large angle relating to V«p and are considerably curved. Thus, once formed the induced vortex continues in the wake of the hydrofoil tip. The energy of generating this vortex manifests itself as the induced drag.

As best seen in Fig. 3, a typical hydrofoil vorticity increases along the tip edge of more and more streamlines combine together. This is further enhanced by the development of the boundary layer, the thickness of which increases along the chord. The flow in the boundary layer decelerates and smaller pressure gradients are sufficient to cause movement of relatively bigger masses of the liquid from the places of high pressures to those with lower pressures, in particular around the hydrofoil tip. This cross motion further increases the effective thickness of the boundary layer in the tip region and develops a large scale separation zone, which is accompanied by locally high viscous drag. The best known method to improve hydrofoil efficiency (defined as the ratio C_/C D .is to increase the aspect ratio which simultaneously increases the lift co-efficient and reduces the drag co-efficient. However, this method has many limitations. There are also other way of improving the efficiency, such as installing end plates or wings on

the tip, which increases both lift and drag. Only a few designs of this type are reported to perform better than hydrofoils without end plates. However, other non- hydrodynamic factors are important in these designs. : Most attempts to improve hydrofoil efficiency along these lines in recent years failed.

A limited forward inclining of hydrofoils (less than 10 ) is sometimes used by dinghy sailors. One reason for putting the centreboard in the 5° to 10° forward swept position is to give more control over the position of lateral resistance of a boat under some special wind force and sailing conditions, thus obtaining a better equilibrium of the boat, which, in turn, decreases undesirable forces on the rudder. Another reason is to effect a tighter turn during gybing. This, however, is rarely performed with the foil in a fully forward inclined position. The tighter turn is possible due to lift force on the centreboard during turning, which can be enhanced by torsion of the foil. This limited amount of forward inclining is insufficient to overcome the aforementioned disadvantages associated with existing hydrofoils.

There are similarities in pure theoretical flow case and differences in practical use, and therefore important 5 design features, between aerofoils and hydrofoils. In the real design situations hydrofoils work in media of higher density, the forces which act on them are bigger and their dimensions in relation to the bodies they interact with, in relation to the thickness of boundary 0 layers around these bodies etc. can be even several thousand times smaller than that in the case of an airplane wing. There are design implications of structural and weight requirements which are often completely different for particular aeorfoil and hydrofoil applications. In 5 real hydrofoil applications cavitation is often an impor¬ tant phenomenon for the designer, a factor absent for aerofoils, while transonic, supersonic etc. copressibility

effects are not present in uniform liquid. Hydrofoils work often close to free surface. These and other impor¬ tant fluid dynamics and design reasons have caused different development of many design aspects of hydrofoils 5 " and aerofoils and the development in one field is by no means readily or automatically applicable to the other. The scope of applied knowledge, or which is not the same, the scope of knowledge which is know to be applicable, are also different in the two fields, as applied geometri- 0" caL features of foil plan shape have different ranges. While forward swept foils are a novelty in the hydrofoil field, there is some limited knowledge of a recently developed swept_ forward wing aircraft. However the design of this aircraft does not use the advantage 5 offered by important aspects of the here described invention. These advantages apply both to hydrofoils and aerofoils. The forward raked wing aircraft design does not take advantage of the benefits of reducing the undesirable area in the region of foil tip, which 0 as described below, can be simply described with angle _ or with the value of top chord length. The ellip¬ tical or close to elliptical lengthwise chord distri¬ bution, a refinement introduced here as particularly desirable in combination with the forward rake, is also 5 an improvement in comparison with a tapered forward raked, high tip chord length wing design of the above mentioned aircraft. The reduction of undesirable tip region area can be easily incorporated in a forward raked elliptical or similar to elliptical design and constitutes an inven- 30 tion both in the fields of aerofoils and hydrofoils.

An object of the present invention is to provide an improved hydrofoil which obviates or mitigates the afore¬ said disadvantages.

This is achieved by inclining the whole hydrofoil or 35. only the region of the hydrofoil tip towards the flow, or the inclination of certain characteristic lines, like the maximum thickness line which can considerably influence

the velocity field in the region of the foil tip, by at least 10° towards the flow.

The longitudinal component of velocity is introduced in the tip region or along the major part of the foil. This modifies the flow in the tip region so that some of the streamlines that would otherwise have been directed around the tip from the pressure side to the suction side of the hydrofoil are instead deflected towards a more streamlined flow around the profile. An increase in local velocity near to the tip due to the longitudinal component of the flow is associated with a greater shear in the flow and the decrease in the thickness of the boundary layer. Laminar flow can exist over a larger proportion of the hydrofoil area near to the tip, the size of turbulent separation is reduced and the induced vortex smaller. Lift on the hydrofoil is higher and the induced drag lower than on efficient designs not having these features.

As a secondary effect, the part of viscous drag which is related to the shedding of the induced vortex is alo decreased. By optimizing geometrical configurations of the plan shape of the maximum thickness line and/or the main line in relation to the leading and the trailing edges the areas of the highest pressure differences can be even better separated. This is achieved by inclining the max¬ imum thickness line more towards the flow than the leading edge primarily in the region of the tip. However, the lengthwise distributions of angles =>k ,S . and farther from the hydrofoil tip are also of importance, because the desired effects can be better attained with the flow that is as close to a streamline flow as possible. Therefore, the undisturbed flow velocity direction, the eventual presence of centrifugal or/and Coriolis force fields must be taken into account for optimum performance. The changes in the above angles should not be sudden in the areas where the direction of the flow does not form a large angle with the hydrofoil..characteristic lines.

Very good results are attained when the foil characteristic lines i.e. the foil main line, the foil maximum thickness line, the foil leading and trailing edges are swept forward i.e. angle c , , }f and £ are positive. However good results can be attained also when not all the above values of angles are simultaneously positive or/and with the foil characteristic lines, or some of them inclined forward in the region of the tip of the foil. This region, depending on the character of the flow and applications of a given particular foil can be defined as this part of the foil which lies within 50% of the foil length from the foil tip, within 30% of the foil length £ from the foil tip or within 10% of the foil length Q. from the foil tip. Other percentages of the foil length can also be used, the choice being dependent on the particular flow conditions in the tip region, along the whole hydrofoil and also flow interaction with other foils and or bodies, as for example the interaction of a ship stabiliser fin boundary layer or/and cavitation path with the ship hull or/and boundary layer of the ship hull or/and the ship propeller. Many hydrodynamic, aerodynamic design criteria should be taken into account as the foil efficiency, strength, flutter, vibration, generation of noise, mixing efficiency in a mixing vessel etc. From fluid mechanics point of view the general direction would be to choose higher percentages of the foil length * v in order to determine the foil tip area which is desired to be raked forward, or to clarify the scope of this description, for foils which have low aspect ratios, while the smaller percentages of would be appropriate for foils of higher aspect ratios. The above listed values of 50%, 30% and 10% of * are not the only possible ones, the intermediate values can be also chosen depending on relevant criteria as those, which were for example mentioned above. In cases of very low aspect ratio, even up to 100% of the foil length - i.e.

the whole body of the foil would be qualified as a tip area. With geometrical aspect ratios smaller than one as considerable improvement of. the flow and/or other important flow related features may be, in some flow situations, obtained with the whole body of the foil swept towards the flow. In such a case it would be most appropriate to qualify 100% of 1 as the tip area. The above value of geometrical aspect ratio of one is an indication only, and in a case similar flow situation is attained with a lower (or higher) value of aspect ratio, such a lower value (or higher value) should be used to determine the extent of the tip area. For aspect ratio much higher than one, like 2.0, 3.0, 5.0 and higher, a more regular flow leaves the designer more freedom as to what to regard as the foil tip area.

According to the present invention there is provided a foil dimensioned and proportioned so that the foil is adapted to be oriented to the direction of flow so that angle <=•*»• is positive and at least 10 at any point within 50% of the foil length from the foil tip and at least one of angles and xY is positive and at least 14 at any point within 50% of the foil length from the foil tip.

One of the families of the invented shapes of hydrofoils is characterised by the reduction of the high drag and low lift vortex enhancing area near to the tip. This is performed by gradually decreasing the chord length towards the hydrofoil tip, so that hydrofoil tip has a lower plan radius or is pointed. This has the advantages of reducing the length over which the induced vortex would develop as well as reducing the wetted area of the region where the boundary layer would be thickest and viscous drag most significant. These effects are further enhanced by the higher shear and more streamline flow in the region of the tip, as well as the gradual decrease of the pressure difference between the suction and the pressure. sides, which accompany the gradual

decrease of the chord length towards the foil tip. The proximity of the trailing edge which forms a larger angle with the undisturbed flow can facilitate some merging of the induced vortex with the trailing vortices which tend to be smaller and dissipate faster.

This is very well realised with the forward raked foils which have near to elliptical lengthwise chord distribution. Angle S can be used as a measure of reduction of the undesirable vortex enhancing area near to the tip and a broad indication can be given that angle _ should best be smaller than or equal to 80°. However, with a near to elliptical lengthwise chord distribution in the tip area or along the whole foil, good results can be obtained with angles £_ smaller than or equal to 89°-<^-t , whered-t is the value of angleβA. at the point of the leading edge used to determine angle * -£•_ • Very good results can be also attained with angle * £_. smaller than 60° or even 45° or angles €_ smaller than 80°-** δO 0 -**'-*. or even 45°--A*.. Other numeric values could also be used above, both between 45 and 89 as well as below 45 , as the above used values are examples only, quoted to signal the order of magnitude of preferred values of angle -£ .

A foil plan shape which is near to elliptical is known, also for unswept foils and for swept backward foils to give high lift and low drag foil characteristics. The nature of this invention is in particular to use forward rake for shapes which have similar to elliptical plan shapes of the foil. Elliptical or near to elliptical, foil shape, while combined with forward rake has the advantages of reduced undesirable vortex-enhancing area near to the foil tip, while the lengthwise trailing vortices distribution is close to optimal. For example plan shapes with straight or nearly straight leading edge over the whole foil length or only in the tip region and the shape of the trailing edge resulting from elliptical or near to elliptical chord

distribution offer these advantages (Fig. 2f & Fig. 5) .

The plan shape of the foil, can, in some cases, be defined by introducing limits on the radius of curvature of the leading and trailing edges. In partic- ular a radius of curvature of an elliptical plan shape, which has been proved to possess very good flow properties over a high value of aspect ratio while combined with forward rake, can be used to mark restric¬ tions on the preferred plan shapes. The value of this radius of curvature can be corrected with an arbitary coefficient in order to allow for those plan shapes, which are not strictly elliptical and which possess good flow properties. The values of such arbitary coefficients can be chosen as 1.2, 1.5, 2.0 or 5.0 for most foil shapes. However, for such foil shapes which are not very regular, like for a foil for which both angles β^ and <? simultaneously increase towards the foil tip, higher values of the coefficient of 7.0, 10.0 or 25.0 can be used. The values of the above coefficient can be varied over the foil length, and can be also taken different over the length of foil tip area and the remaining part of the foil. This can be done in order to provide additional means of controlling the foil plan area in order to optimise the design of any particular foil from the point of view of removing the undesirable area near to the tip versus the particular lift require¬ ments, apart from the controlling means which were already mentioned.

Another measure of the size of the vortex enhancing area near to the tip apart from angle £. , can be the chord/length at the foil tip. Good flow properties can be attained with the tip chord length not greater than 60% of the maximum chord length of the foil, or better if the tip chord length is smaller than 40%, 30% or even 20% of the maximum chord length of the foil.

These and other aspects of the invention will become apparent from the following description when

taken in.combination with the accompanying drawing, in which:-

Fig. 1 is a diagrammatic representation of a hydrofoil in which F = hydrdynamic force vector; L = lift force vector; D = drage force vector; V = undis¬ turbed flow velocity vector; V = local flow velocity vector; K = directed closed curve; ds = infinitely small directed element of curve K (vector) , and -_T = circulation; Figs. 2a, f are diagrammatic representations of hydrofoils in which angles <*- , ^ , _T , T and __. , are shown and also the chord line, hydrofoil perpendicular, hydrofoil main line, and hydrofoil maximum thickness line are shown;

Fig. 3 is a diagrammatic view of a hydrofoil depicting vortex shedding on the hydrofoil tip;

Figs. 4a to e depict diagrammatic representations of embodiments of the invention in accordance with the invention showing lines of maximum thickness; and Fig. 5 is a diagrammatic side elevation of a hydrofoil in accordance with an embodiment of the invention, with parts cut away to show examples of orientation of strengthening elements for use techniques for strengthening the hydrofoil.

Reference is now made to Figs. 4a to 4f of the drawings which depict hydrofoils according to the invention and which are characterised by the forward inclination of the entire or a major part of the leading edge.

The inclination of the leading edge creates a longitudinal flow along the edge. This prevents stagnation and reduces the thickness of the boundary layer, thus decreasing viscous drag. An additional effect is that, because of the above, laminar flow can be maintained over a larger area, thus for some applications the maximum thickness line can be moved towards the trailing edge. Longitudinal flow separation at higher angles of attack is less likely and the leading

edge section radius can be modified accordingly. This can result in a flatter C /C, characteristic over a range of angles of attack and lower values of drag coefficient. Modification of the section shapes depend on part- icular applications. On conventional hydrofoils, where the leading edge is often inclined backwards, the above advantages to the boundary layer are counter¬ balanced by accompanying increase of induced drag. For the required lift values these invented hydrofoils have a smaller area, which improves cavitation performance. In the case of a propeller, pump, impeller or turbine rotor or vane, blades, where centrifugal and Coriolis forces occur, the hydrofoils have further advantages. Due to radial component of the flow combined with the more advantageous shapes and decreased chord lengths of the hydrofoils, the paths of cavitation bubbles along the blade surface are reduced. Whenever a hydrofoil rotates (propellers, pumps, turbines etc.) a specific approach is necessary because due to the presence of the radial centrifugal force the physics of the flow is more complex than in an essentially progressive relative motion of a hydrofoil and a liquid. For the above progressive motion angle -^ , of 11 to 14 , gives good results, however, the values of 15 to 19° are better in the region of the foil tip for example, within 50% of the length of •• * . Even better results are attained with the latter values if angle <=*» is kept in this range for the whole hydrofoil length. For -* greater than 20 the hydrodynamic situation still improves but care must be taken that the strength of the foil is sufficient, which may be more important than for lower angles ck . Angle on the tip should best be 30 to 60 higher than the value of ♦=* » , however, a considerable variation can give good results and the above difference can rapidly decrease towards the foil base. Desirably > ox V are positive and at least 14 at any point within 50% of

foil length * from the foil tip. It will be appreciated that the closer the values of ^ , Y andd to the foil tip i.e. within 30% or 10% is preferred for producing a more desirable foil. Best results are attained with angles ζ. of the order of 50° to 65°, but with favourable chord length distribution in the tip region -. values of 66° to 75° can give very good results. For the rotational motion the above values of angles •= and Y should be increased depending on the centrifugal force effect on the flow.

A forward inclined portion of a hydrofoil can, however, be subjected to significant torsion combined with bending and has different flutter characteristics than those of commonly used designs. This is best illustrated in Fig. 5 which shows a hydrofoil which has been strengthened by applying high directional strength materials in the direction that is inclined at an acute angle, in general varying, to the main line. This material, or these materials when more than one set of directional strength provisions are chosen, are used in addition to reinforcements which have more isotropic two dimensional mechanical properties or which have higher stiffness in the longitudinal or/and transverse directions on the foil. The hereby described technique increases combined torsional and bending stiffness as well as producing a special antistalling effect. A distributed force applied at the hydrofoil tip causes less bending because the strengthening prevents the torsion of the leading edge of the section towards the higher angles of attack (and therefore increasing hydrdynamic forces) . Simultaneously, the trailing edge of the hydrofoil is allowed to twist more easily towards decreasing the angle of attack. Fig. 5 illustrates an example only and the hereby described invented method of strengthening hydrofoils can be used with high modulus materials arranged in a few directions over a certain range of the acute angles as described

above. Particular arrangements depend on applications and a wide range of static mechanical properties and dynamic response characteristics can be attained by a suitable combination of materials and their arrangement, in particular for composite materials.

Without departing from the scope of the invention it will be understood that although "hydrofoil" is used in the description with reference to incompressible fluid media it will be appreciated that the foil may be used in any gas liquid or in any multiphase mixture.