Toward Zero Sonic-Boom and High Efficiency Supersonic Flight, Part I: A Novel Concept of Supersonic Bi-Directional Flying Wing

This paper introduces a novel concept for supersonic airplane: supersonic bi-directional (SBiDir) flying wing (FW) concept, which is to achieve low sonic boom, low supersonic wave drag, and high subsonic performance. The SBiDir-FW planform is symmetric about both longitudinal and span axes. For supersonic flight, the planform will have low aspect ratio and high sweep angle to minimize wave drag. For subsonic mode, the airplane will rotate 90◦ and the sweep angle will be reduced and the aspect ratio will be increased. To minimize sonic boom, the pressure surface of the flying wing will employ an isentropic compression surface. At zero angle of attack (AoA) as the example studied in this paper, a flat pressure surface achieves this purpose. The CFD simulation shows that it obtains low ground sonic boom overpressure of 0.3psf with L/Dp = 5.3. Furthermore, the ground pressure signature is not the N shape wave with two strong shock wave pulses, but is in a smooth sin wave shape. The results show that it is possible to remove or achieve very low sonic boom using a supersonic bi-directional flying wing or blended wing body configuration. Future work will optimize the SBiDir-FW concept to achieve high aerodynamic efficiency and maintain low sonic boom.

[1]  Donald Howe,et al.  Development of the Gulfstream Quiet Spike TM for Sonic Boom Minimization , 2008 .

[2]  Gecheng Zha,et al.  Improved Seventh-Order WENO Scheme , 2010 .

[3]  Gecheng Zha,et al.  Numerical simulation of 3-D wing flutter with fully coupled fluid–structural interaction , 2006 .

[4]  Kenneth J. Plotkin,et al.  SONIC BOOM RESEARCH: HISTORY AND FUTURE , 2003 .

[5]  L. B. Jones Lower Bounds for Sonic Bangs , 1961, The Journal of the Royal Aeronautical Society.

[6]  Ilan Kroo,et al.  Transonic wind tunnel test of a 14 percent thick oblique wing , 1990 .

[7]  Ilan Kroo The aerodynamic design of oblique wing aircraft , 1986 .

[8]  Gecheng Zha,et al.  Numerical investigations of injection-slot-size effect on the performance of coflow jet airfoils , 2007 .

[9]  B. V. Leer,et al.  Towards the Ultimate Conservative Difference Scheme , 1997 .

[10]  Gecheng Zha,et al.  Calculation of Transonic Internal Flows Using an Efficient High Resolution Upwind Scheme , 2004 .

[11]  C. M. Darden,et al.  Sonic-boom minimization with nose-bluntness relaxation , 1979 .

[12]  Gecheng Zha,et al.  Implicit application of non‐reflective boundary conditions for Navier–Stokes equations in generalized coordinates , 2006 .

[13]  M. V. Dyke,et al.  An Album of Fluid Motion , 1982 .

[14]  Takeshi Ito,et al.  Sonic Boom Prediction Using Multi-Block Structured Grids CFD Code Considering Jet-On Effects , 2009 .

[15]  R. T. Jones Technical Note–The flying wing supersonic transport , 1991, The Aeronautical Journal (1968).

[16]  Gecheng Zha,et al.  Calculations of 3D compressible flows using an efficient low diffusion upwind scheme , 2005 .

[17]  Gecheng Zha,et al.  Comparison of a low diffusion E-CUSP and the Roe scheme for RANS calculation , 2008 .

[18]  Gecheng Zha,et al.  Fully coupled fluid–structural interactions using an efficient high resolution upwind scheme , 2005 .

[19]  Gecheng Zha,et al.  Improvement of the WENO scheme smoothness estimator , 2008 .

[20]  Robert W. Kempel,et al.  A piloted evaluation of an oblique-wing research aircraft motion simulation with decoupling control laws , 1988 .

[21]  Mathias Wintzer,et al.  Adjoint-based adaptive mesh refinement for sonic boom prediction , 2008 .

[22]  V. Guinot Approximate Riemann Solvers , 2010 .

[23]  Gecheng Zha,et al.  Calculation of Transonic Flows Using WENO Method with a Low Diffusion E-CUSP Upwind Scheme , 2008 .

[24]  Ilan Kroo,et al.  Multi-fidelity Design Optimization of Low-boom Supersonic Business Jets , 2004 .

[25]  Gecheng Zha,et al.  Simulation of Flows at All Speeds with High-Order WENO Schemes and Preconditioning , 2009 .

[26]  R. J. Mack,et al.  A methodology for designing aircraft to low sonic boom constraints , 1991 .

[27]  P. Roe Approximate Riemann Solvers, Parameter Vectors, and Difference Schemes , 1997 .

[28]  Robert T. Jones,et al.  AERODYNAMIC DESIGN FOR SUPERSONIC SPEEDS , 1959 .

[29]  Michael Hirschberg,et al.  A Summary of a Half-Century of Oblique Wing Research , 2007 .

[30]  Gecheng Zha Low Diffusion Efficient Upwind Scheme , 2005 .

[31]  Susan E. Cliff,et al.  Assessment of Near-Field Sonic Boom Simulation Tools , 2008 .

[32]  Gecheng Zha,et al.  Improvement of Stability and Accuracy for Weighted Essentially Nonoscillatory Scheme , 2009 .

[33]  Daniel Espinal,et al.  Supersonic Bi-Directional Flying Wing, Part II: Conceptual Design of A High Speed Civil Transport , 2010 .

[34]  Hubert M Drake,et al.  Investigation of Stability and Control Characteristics of an Airplane Model with Skewed Wing in the Langley Free-flight Tunnel , 1947 .

[35]  Gecheng Zha,et al.  Detached Eddy Simulation of 3-D Wing Flutter with Fully Coupled Fluid-Structural Interaction , 2010 .

[36]  Baoyuan Wang,et al.  Delayed-detached-eddy simulation of shock wave/turbulent boundary layer interaction , 2010 .

[37]  A. R. George,et al.  Sonic Boom Minimization Including Both Front and Rear Shocks , 1971 .

[38]  Gecheng Zha,et al.  Comparison of High Order Schemes for Large Eddy Simulation of Circular Cylinder Flow , 2009 .

[39]  B. V. Leer,et al.  Towards the ultimate conservative difference scheme III. Upstream-centered finite-difference schemes for ideal compressible flow , 1977 .

[40]  R. Seebass,et al.  SONIC BOOM MINIMIZATION , 1998 .

[41]  Mc Lean,et al.  Some nonasymptotic effects on the sonic boom of large airplanes , 1965 .

[42]  Yiqing Shen,et al.  High order conservative differencing for viscous terms and the application to vortex-induced vibration flows , 2008, J. Comput. Phys..