1 |
Rott, N., 1958, 'On the Viscous Core of a Line Vortex,' J Appl Math Phys, 9b(5/6): 543-53
DOI
|
2 |
Shin, D., 2000, 'Direct Numerical Simulation of 3-Dimensional Axial Turbulent Boundary Layers with Spanwise Curvature,' KSME Int. Vol. 14, No. 4, pp. 441-447
DOI
|
3 |
Lee, D., 2001, 'Supercompact Multi-Wavelets for Flow Field Simulation,' Computers & Fluids, 30 (7-8): 783-805
DOI
ScienceOn
|
4 |
Lee, S. and Kim, K., 2000, 'Design Optimization of Axial Flow Compressor Blades with Three-Dimensional Navier-Stokes Solver,' KSME Int. Vol. 14, No. 9, pp. 1005-1012
DOI
|
5 |
Hwang, J., Lee, B., Park, Y. and Lee, D., 2001, 'Numerical Investigations on the Flowfiled around a Square Cylinder at Ground Proximity,' AIAA, 2001-0600, 39th Aerospace Sciences Meeting & Exhibit, Reno January 12-15
|
6 |
Lee, D., 2000, 'Supercompact Multi-Wavelets for three Dimensional Flow Field Simulation,' AIAA Paper 2000-0396, 38th AIAA Aerosapce Sciences Meeting & Exhibit, Reno, NV, January 10-13
|
7 |
T.R. Downie and B. W. Silverman, 'The discrete multiple wavelet transform and thresholding methods', IEEE, Vol.46, pp.2558-2561, Sept., 1998
DOI
ScienceOn
|
8 |
'Gridpoints', NASA NAS System Division, Spring, 2001
|
9 |
Haar, A., 1910, 'Zur Theorie der Orthogonalen Func-Tionen-Systeme,' Math. Annan., Vol. 69, pp. 331-371
DOI
|
10 |
Beam, R. M. and Warming, R. F., 1996, 'Multiresolution Analysis and Supercompact Multiwavelets,' NASA, TM 110405
|
11 |
Daubechies, I., 1988, 'Orthonormal Basis of Compactly Supported Wavelets,' Comm Pure Appl Math, Vol. 41, pp. 909-996
DOI
|