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Klernp, J. B. and D. Lilly (1978). Numerical simulation of hydrostatic mountain waves. J. Atmos. Sei. 35, 78-107.
Klernp, J. B. and R. Wilhelmson (1978). The simulation of three-dimensional
convective storm dynamics. J. Atmos. Sei. 35, 1070-1096.
Kreiss, H. (1962). Über die Stabilitätsdefinition für Differenzengleichungen
die partielle Differentialgleichungen approximieren. Nordisk Tidskrift Informationsbehandling (BIT) 2,153-181.
Krishnamurti, T., A. Kumar, K. Yap, A. Dastoor, N. Davidson, and J. Shieng
(1990). Performance of a high-resolution mesoscale tropical prediction
model. Advances in Geophysics 32, 133-286.
Kurihara, Y. (1965). On the use of implicit and iterative methods for the time
integration of the wave equation. Mon. Wea. Rev. 93, 33-46.
Kuznecov, N. N. and S. A. Volosin (1976). On monotone difference approximations for a first-order quasi-linear equation. Soviet Math. Dokl. 17,
1203-1206.
Kwizak, M. and A. J. Robert (1971). A semi-implicit scheme for grid point
atmospheric models of the primitive equations. Mon. Wea. Rev. 99, 32-36.
Lander, J. and B. Hoskins (1997). Believable scales and parameterizations in a
spectral transform model. Mon. Wea. Rev. 125, 292-303.
Lax, P. (1971). Shock waves and entropy. In E. H. Zarantonello (Ed.), Contributions to Nonlinear Analysis, New York, pp. 603-634. Academic Press .
Lax, P. and R. D. Richtmyer (1956). Survey of the stability of linear finite
difference equations. Comm. Pure Appl. Math. 9, 267-293.
Lax, P. and B. Wendroff (1960). Systems of conservation laws. Comm . Pure
Appl. Math. 13,217-237.
Lele, S. (1992). Compact finite difference schemes with spectral-like resolution. J. Comp. Phys. 103, 16-42.
Leonard, B. P., M. K. MacVean, and A. P. Lock (1993). Positivity-preserving
numerical schemes for multi-dimensional advection . Technical Memorandum 106055, ICOMP-93-05 , NASA.
LeVeque, R. J. (1992). Numerical Methods for Conservation Laws. Basel:
Birkhäuser Verlag.
LeVeque, R. J. (1996). High-resolution conservative algorithms for advection
in incompressible flow. SIAM J. Numer. Anal. 33, 627-665.
Lipps, F. (1990). On the anelastic approximation for deep convection. J. Atmos.
Sei.47,1794-1798.
Lipps, F. and R. Hemler (1982). A scale analysis of deep moist convection and
some related numerical calculations. J. Atmos. Sei. 29, 2192-2210.
Lorenz, E. N. (1967). The Nature and Theory ofthe General Circulation ofthe
Atmosphere. Geneva: World Meteorological Organization.
449
Klernp, J. B. and D. Lilly (1978). Numerical simulation of hydrostatic mountain waves. J. Atmos. Sei. 35, 78-107.
Klernp, J. B. and R. Wilhelmson (1978). The simulation of three-dimensional
convective storm dynamics. J. Atmos. Sei. 35, 1070-1096.
Kreiss, H. (1962). Über die Stabilitätsdefinition für Differenzengleichungen
die partielle Differentialgleichungen approximieren. Nordisk Tidskrift Informationsbehandling (BIT) 2,153-181.
Krishnamurti, T., A. Kumar, K. Yap, A. Dastoor, N. Davidson, and J. Shieng
(1990). Performance of a high-resolution mesoscale tropical prediction
model. Advances in Geophysics 32, 133-286.
Kurihara, Y. (1965). On the use of implicit and iterative methods for the time
integration of the wave equation. Mon. Wea. Rev. 93, 33-46.
Kuznecov, N. N. and S. A. Volosin (1976). On monotone difference approximations for a first-order quasi-linear equation. Soviet Math. Dokl. 17,
1203-1206.
Kwizak, M. and A. J. Robert (1971). A semi-implicit scheme for grid point
atmospheric models of the primitive equations. Mon. Wea. Rev. 99, 32-36.
Lander, J. and B. Hoskins (1997). Believable scales and parameterizations in a
spectral transform model. Mon. Wea. Rev. 125, 292-303.
Lax, P. (1971). Shock waves and entropy. In E. H. Zarantonello (Ed.), Contributions to Nonlinear Analysis, New York, pp. 603-634. Academic Press .
Lax, P. and R. D. Richtmyer (1956). Survey of the stability of linear finite
difference equations. Comm. Pure Appl. Math. 9, 267-293.
Lax, P. and B. Wendroff (1960). Systems of conservation laws. Comm . Pure
Appl. Math. 13,217-237.
Lele, S. (1992). Compact finite difference schemes with spectral-like resolution. J. Comp. Phys. 103, 16-42.
Leonard, B. P., M. K. MacVean, and A. P. Lock (1993). Positivity-preserving
numerical schemes for multi-dimensional advection . Technical Memorandum 106055, ICOMP-93-05 , NASA.
LeVeque, R. J. (1992). Numerical Methods for Conservation Laws. Basel:
Birkhäuser Verlag.
LeVeque, R. J. (1996). High-resolution conservative algorithms for advection
in incompressible flow. SIAM J. Numer. Anal. 33, 627-665.
Lipps, F. (1990). On the anelastic approximation for deep convection. J. Atmos.
Sei.47,1794-1798.
Lipps, F. and R. Hemler (1982). A scale analysis of deep moist convection and
some related numerical calculations. J. Atmos. Sei. 29, 2192-2210.
Lorenz, E. N. (1967). The Nature and Theory ofthe General Circulation ofthe
Atmosphere. Geneva: World Meteorological Organization.