Analytical solutions for variational problems on configurations of threedimensional (3D) bodies with the maximal lift-to-drag ratio at a given base area or a planform area are found within the limits of a localised interaction between the supersonic flow and the body surface. Functionals of considered variational problems depend on derivatives of the desired function with respect to independent variables only, and this simplifies the solution and allows studying the structure of the extremal surface. It is shown that the lower surface of optimal bodies is planar. If a base area is given, the upper surface is cylindrical with the generating line parallel to the oncoming flow velocity vector. If a planform area is given, the optimal body is a...
PART I In a recent paper Wu, T.Y. & Whitney, A.K., the authors studied optimum shape problems in hyd...
The author has developed non-classical three-dimensional hyperbolic analytic solutions (HASs) for ...
It seems possible that, in supersonic flight, unconventional arrangements of wings and bodies may of...
Abstract. The problem on the configuration with maximum lift-to-drag ratio in supersonic gas flow is...
It seems possible that, in supersonic flight, unconventional arrangements of wings and bodies may of...
This paper presents the classic approach to minimum drag shape body problem, moving at hypersonic sp...
Optimizing lift-to-drag ratio of slender, flat-top wing of given planform in hypersonic flow by usin...
The external wave drag of bodies of revolution moving at supersonic speeds can be expressed either i...
Variational calculus methods for drag reduction of lifting bodies in hypersonic flo
The aerodynamical optimal design (OD) of the shape of flying configurations (FCs) can be improved by...
The problem of maximizing the lift-to-drag ratio of a slender, flat-top hypersonic wing is investiga...
Abstract. The optimization strategy is an own, two times enlarged variational method, which is able ...
By use of an approximate equation for the wave drag of slender bodies of revolution in a supersonic ...
The optimization strategy is an own, two times enlarged variational method, which is able to perform...
The simplicity of the results and favorable properties of a class of conically cambered delta wings ...
PART I In a recent paper Wu, T.Y. & Whitney, A.K., the authors studied optimum shape problems in hyd...
The author has developed non-classical three-dimensional hyperbolic analytic solutions (HASs) for ...
It seems possible that, in supersonic flight, unconventional arrangements of wings and bodies may of...
Abstract. The problem on the configuration with maximum lift-to-drag ratio in supersonic gas flow is...
It seems possible that, in supersonic flight, unconventional arrangements of wings and bodies may of...
This paper presents the classic approach to minimum drag shape body problem, moving at hypersonic sp...
Optimizing lift-to-drag ratio of slender, flat-top wing of given planform in hypersonic flow by usin...
The external wave drag of bodies of revolution moving at supersonic speeds can be expressed either i...
Variational calculus methods for drag reduction of lifting bodies in hypersonic flo
The aerodynamical optimal design (OD) of the shape of flying configurations (FCs) can be improved by...
The problem of maximizing the lift-to-drag ratio of a slender, flat-top hypersonic wing is investiga...
Abstract. The optimization strategy is an own, two times enlarged variational method, which is able ...
By use of an approximate equation for the wave drag of slender bodies of revolution in a supersonic ...
The optimization strategy is an own, two times enlarged variational method, which is able to perform...
The simplicity of the results and favorable properties of a class of conically cambered delta wings ...
PART I In a recent paper Wu, T.Y. & Whitney, A.K., the authors studied optimum shape problems in hyd...
The author has developed non-classical three-dimensional hyperbolic analytic solutions (HASs) for ...
It seems possible that, in supersonic flight, unconventional arrangements of wings and bodies may of...