[1] Mahesh, K.; “A Family of High Order Finite Difference Schemes with Good Spectral Resolution”,Journal of Computational Physics, Vol. 145, p.p. 332-358, 1998.
[2] Peyret, R.; “Introduction to High-Order Approximation Methods for Computational Fluid Dynamics”, Advanced turbulent flow computations,CISM Courses and Lectures, p.p. 1–79, 2000.
[3] Zhong, X.; “High-Order Finite-Difference Schemes for Numerical Simulation of Hypersonic Boundary-Layer Transition”, Journal of Computational Physics,Vol. 144, pp. 662–709, 1998.
[4] Costa, B.; Don, W. S.; “High Order Hybrid Central WENO Finite Difference Scheme for Conservation Laws”, Journal of Computational and Applied Mathematics, Vol. 204, p.p. 209–218, 2007.
[5] Anderson, D.A.; Tanehill, J.C.; pletcher, R.H.; “Computational Fluid Mechanics and Heat Transfer”,McGraw Hill Book Company, New York, 1984.
[6] Beam, R.M.; Warming, R.F.; “An Implicit Factored Schemes for the Compressible Navier-Stokes Equation”, AIAA Journal, Vol. 16, No. 4, p.p. 393- 402, 1978.
[7] Esfahanian, V.; “ Computation and Stability Analysis of Laminar Flow over a Blunted Cone in Hypersonic Flow”, Ph.D. Thesis, The Ohio University,Columbus, 1991.
[8] Hejranfar, K.; Esfahanian V.; Najafi M.; “On the Outflow Conditions for Spectral Solution of the Siscous Blunt-Body Problem”, Journal of Computational Physics, Vol. 228, p.p. 3936–3972,2009.
[9] Kutler, P.; Chakravarthy, S.R.; Lombard, C.P.; “Supersonic Flow Over Ablated Nosetip Using an Unsteady Implicit Numerical Procedure”, AIAA Journal, p.p. 178-213, 1978.
[10] Viviand, H.; Ghazzi, W.; “Numerical Solution of the Navier-Stokes Equations at High Reynolds Numbers with Application to the Blunt Body Problem” In Lecture Notes in Physics, No. 59, Proceedings of the Fifth International Conference on Numerical Methods in Fluid Dynamics, p.p. 375-401, 1976.
[11] Beckwith, I.E.; Gallagher, J.J.; “Heat Transfer and Recovery Temperatures on a Sphere with Laminar Transitional and Turbulent Boundary Layers at Mach Numbers of 2 and 4.15”, NACA TN 4125, 1957.