250
Henderson-Sellers, K.Mc Guffie [1987]: A Climate Modelling Primer, John Wiley and Sons.
Chichster.
Henry, J. [1978): Etude de la contrOiabilite de certains equations paraboliques. These d'Etat.
U niversite de Paris VI.
Hetzer, G. [1990]: The structure of the principal component for semilinear diffusion equations
from energy balance climate models, Houston Journal of Math. 16, pp. 203-216.
Hetzer, G. [1990]: The structure of the principal component for semilinear diffusionequations
from energy balance climate models. Houston Journal Math, 16, 1990, pp.202-216.
Hetzer, G., Jarausch, H. and Mackens, W. [1989]: A Multiparameter Sensitivity Analysis of a
2D Diffusive Climate Model. Impact and Computing in Science and Engineering, vo!' 1,
pp. 327-393.
Hetzer,G. and Schmidt, P.G. [1990]: A global attractor and stationary solutions for a reaction
- diffusion system arising from climate modeling. Nonlinear Analysis. TMA. 14, pp.
915-926.
Idrissi, M. [1983]: Sur une resolution directe de problemes paraboliques dans des ouverts non
cylindriques, These. Universite de Besanson.
Ivanov, A.V. [1981]: Quasi/inear Degenerate and nonuniformly Elliptic and Parabolic Equations
of Second Order. Proceed. of the Steklov Institute. Math. Am. Soc. Providence, R.I.
Ladyzenskaya, 0 .A., Solonnikov V.A. and U ral'ceva N.N. [1968]: Linear and Quasilinear Equations of Parabolic type. Trans!. Math. Monographs, Vol 23, Amer.Math.Soc, Providence,
R.I.
Legendre, A. [1785]: Recherches sur l'attraction des spheroides. Mem. des sav. etrangers, 10,
pp. 411-434.
Lin, R.Q. and North, G.R. [1990]: A study of abrupt climate change in a simple nonlinear climate model. Climate Dynamics, 4, 253-261.
Lions, J .L. [1968]: Controle Optimal des Systems Gouvernes par les Equations aux Derivees
Partielles. Dunod.
Lions, J.L. [1969]: Quelques methodes de resolution des problemes aux limites non lineaires.
Dunod. Paris.
Lions, J .L. [1990]: El Planeta Tierra. Espasa-Calpe. Serie Instituto de Espana. Madrid.
Lions, J .L. [1991]: Exact controllability for distributed systems. Some trends and some problems. In Applied and Industrial Methematics. R.Sigler (ed.) Kluwer, 1991, pp. 59-84.
Lions, J.L. [1992]: Why is Earth environment so stable? Lecture at Plenary Session of the
Pontifical Academy of Sciences on 'The emergence of complexity in Mathematics, Physics,
Chemistry and Biology'. Rome.
Lions, J .L., Temam, R. and Wang, S. [1992]: New formulations of the primitive equations of
atmosphere and applications. Nonlinearity, vol 5, pp. 237-288.
Lorenz, E.N. [1979]: Forced and free variations of weather and climate. Atmos. Sci. Vol. 36,
pp. 1367-76.
Mengel, J .G, Short, D.A. and North, G.R. [1988]: Seasonal snowline instability in an energy
balance model. Climate Dynamics, 2, 127-131.
Henderson-Sellers, K.Mc Guffie [1987]: A Climate Modelling Primer, John Wiley and Sons.
Chichster.
Henry, J. [1978): Etude de la contrOiabilite de certains equations paraboliques. These d'Etat.
U niversite de Paris VI.
Hetzer, G. [1990]: The structure of the principal component for semilinear diffusion equations
from energy balance climate models, Houston Journal of Math. 16, pp. 203-216.
Hetzer, G. [1990]: The structure of the principal component for semilinear diffusionequations
from energy balance climate models. Houston Journal Math, 16, 1990, pp.202-216.
Hetzer, G., Jarausch, H. and Mackens, W. [1989]: A Multiparameter Sensitivity Analysis of a
2D Diffusive Climate Model. Impact and Computing in Science and Engineering, vo!' 1,
pp. 327-393.
Hetzer,G. and Schmidt, P.G. [1990]: A global attractor and stationary solutions for a reaction
- diffusion system arising from climate modeling. Nonlinear Analysis. TMA. 14, pp.
915-926.
Idrissi, M. [1983]: Sur une resolution directe de problemes paraboliques dans des ouverts non
cylindriques, These. Universite de Besanson.
Ivanov, A.V. [1981]: Quasi/inear Degenerate and nonuniformly Elliptic and Parabolic Equations
of Second Order. Proceed. of the Steklov Institute. Math. Am. Soc. Providence, R.I.
Ladyzenskaya, 0 .A., Solonnikov V.A. and U ral'ceva N.N. [1968]: Linear and Quasilinear Equations of Parabolic type. Trans!. Math. Monographs, Vol 23, Amer.Math.Soc, Providence,
R.I.
Legendre, A. [1785]: Recherches sur l'attraction des spheroides. Mem. des sav. etrangers, 10,
pp. 411-434.
Lin, R.Q. and North, G.R. [1990]: A study of abrupt climate change in a simple nonlinear climate model. Climate Dynamics, 4, 253-261.
Lions, J .L. [1968]: Controle Optimal des Systems Gouvernes par les Equations aux Derivees
Partielles. Dunod.
Lions, J.L. [1969]: Quelques methodes de resolution des problemes aux limites non lineaires.
Dunod. Paris.
Lions, J .L. [1990]: El Planeta Tierra. Espasa-Calpe. Serie Instituto de Espana. Madrid.
Lions, J .L. [1991]: Exact controllability for distributed systems. Some trends and some problems. In Applied and Industrial Methematics. R.Sigler (ed.) Kluwer, 1991, pp. 59-84.
Lions, J.L. [1992]: Why is Earth environment so stable? Lecture at Plenary Session of the
Pontifical Academy of Sciences on 'The emergence of complexity in Mathematics, Physics,
Chemistry and Biology'. Rome.
Lions, J .L., Temam, R. and Wang, S. [1992]: New formulations of the primitive equations of
atmosphere and applications. Nonlinearity, vol 5, pp. 237-288.
Lorenz, E.N. [1979]: Forced and free variations of weather and climate. Atmos. Sci. Vol. 36,
pp. 1367-76.
Mengel, J .G, Short, D.A. and North, G.R. [1988]: Seasonal snowline instability in an energy
balance model. Climate Dynamics, 2, 127-131.