251
Meyer, R.D. [1967]: Some Embedding Theorems for Generalized Sobolev Spaces and Applications to Degenerate Elliptic Differential Operittors, Journal of Math. and Mechanics 16,
pp. 739-760.
Mizohata, S. [1958J: Unicite du prolongment des solutions pour quelques operateurs differentiels
paraboliques. Mem. Col. Sci. Unii/!. Kyoto, Ser. A 31 (3), pp. 219-239.
von Neumann, J. (1966): Can we survive Technology?, Nature, 195.5. (Also in Collected Works.
Vol VI, Pergitmon, 1966.)
North, G.R. [1993]: Introduction to simple climate models. In Mathematics, Climate and Environment, J.1.Diaz and J.L.Lions (eds.). Masson, 1993, pp.139-159.
North, G.R., Mengel, J.G. and Short, B.A. [1983J: Simple energy balance lIlodel resolving the
season and continents: Applications to astronomical theory of ice ages. J. Geophys. Res.
88, pp. 6576-6586.
North, G.R., Howitrd, L., Pollard, D. and Wielicki, B. (1979): Variational formulation of Budyko
- Sellers climate models. J. Athm. Sci. vol 36, No.2.
Pao, C.V. [1992J: Nonlinear Parabolic and Elliptic Equations. Plenum Publishing Corporation.
New York.
Pietra, P. and Verdi, C. [1985): On the convergence of the Approximate Free Boundary for the
Parabolic Obstacle Problem, Rendiconti della Accademia Nazionale dei Lincei. pp. 1.59171.
Rakotoson, .1.1\1. itnd Simon,B. [1993J: Relative rearrangement on it measure space. Application
to the regularity of weighted monotone rearrangement. Part. II. Appl. Math. Lett. Q, pp.
79-82.
Saut, J.C. and Scheurer, B. [1987): Unique continuation for some evolution equations. J.DijJ.
Equations, 66 (1), pp. 118-139.
Schmidt, B.E. [1994J: Bifurcation of Stationary Solutions for Legendre - type Boundary Value
Problems arising from Energy balance Models. Thesis.
Sellers, W.D. [1969]: A global climate model based on the energy balance of the earth-atmosphere
system. J.Appl. Meteorol. 8, pp. 392-400.
Stone, P.B. [1972]: A simplified radiative-dynamical models for the static stability of rotating
atmospheres.J. of the Atmospheric Sciences, 29 (3), pp.405-418.
Stakgold, 1. [1993): Free Boundary Problems in Climate Modeling. In Mathematics, Climate
and Environment, J.1.Dfaz and J.L.Lions (eds.). Masson.
Temam, R. [1988J: Infinite-Dimensional Dynamical Systems in Mechanics and Physics. Springer
- Verlag, New - York.
Vazquez, J.L. [1984J: A strong maximum principle for some quasilinear elliptic equations. Appl.
Math. and Optimization, 12, pp. 191-202.
Vrabie, 1.1. [1987J: Compactness methods for nonlinear evolutions, Pitman Longman. London.
Xu, X. [1991]: Existence and Regularity Theorems for a Free Boundary Problem Governing a
Simple Climate Model. Aplicable Anal. 42,pp. 33-59.
Meyer, R.D. [1967]: Some Embedding Theorems for Generalized Sobolev Spaces and Applications to Degenerate Elliptic Differential Operittors, Journal of Math. and Mechanics 16,
pp. 739-760.
Mizohata, S. [1958J: Unicite du prolongment des solutions pour quelques operateurs differentiels
paraboliques. Mem. Col. Sci. Unii/!. Kyoto, Ser. A 31 (3), pp. 219-239.
von Neumann, J. (1966): Can we survive Technology?, Nature, 195.5. (Also in Collected Works.
Vol VI, Pergitmon, 1966.)
North, G.R. [1993]: Introduction to simple climate models. In Mathematics, Climate and Environment, J.1.Diaz and J.L.Lions (eds.). Masson, 1993, pp.139-159.
North, G.R., Mengel, J.G. and Short, B.A. [1983J: Simple energy balance lIlodel resolving the
season and continents: Applications to astronomical theory of ice ages. J. Geophys. Res.
88, pp. 6576-6586.
North, G.R., Howitrd, L., Pollard, D. and Wielicki, B. (1979): Variational formulation of Budyko
- Sellers climate models. J. Athm. Sci. vol 36, No.2.
Pao, C.V. [1992J: Nonlinear Parabolic and Elliptic Equations. Plenum Publishing Corporation.
New York.
Pietra, P. and Verdi, C. [1985): On the convergence of the Approximate Free Boundary for the
Parabolic Obstacle Problem, Rendiconti della Accademia Nazionale dei Lincei. pp. 1.59171.
Rakotoson, .1.1\1. itnd Simon,B. [1993J: Relative rearrangement on it measure space. Application
to the regularity of weighted monotone rearrangement. Part. II. Appl. Math. Lett. Q, pp.
79-82.
Saut, J.C. and Scheurer, B. [1987): Unique continuation for some evolution equations. J.DijJ.
Equations, 66 (1), pp. 118-139.
Schmidt, B.E. [1994J: Bifurcation of Stationary Solutions for Legendre - type Boundary Value
Problems arising from Energy balance Models. Thesis.
Sellers, W.D. [1969]: A global climate model based on the energy balance of the earth-atmosphere
system. J.Appl. Meteorol. 8, pp. 392-400.
Stone, P.B. [1972]: A simplified radiative-dynamical models for the static stability of rotating
atmospheres.J. of the Atmospheric Sciences, 29 (3), pp.405-418.
Stakgold, 1. [1993): Free Boundary Problems in Climate Modeling. In Mathematics, Climate
and Environment, J.1.Dfaz and J.L.Lions (eds.). Masson.
Temam, R. [1988J: Infinite-Dimensional Dynamical Systems in Mechanics and Physics. Springer
- Verlag, New - York.
Vazquez, J.L. [1984J: A strong maximum principle for some quasilinear elliptic equations. Appl.
Math. and Optimization, 12, pp. 191-202.
Vrabie, 1.1. [1987J: Compactness methods for nonlinear evolutions, Pitman Longman. London.
Xu, X. [1991]: Existence and Regularity Theorems for a Free Boundary Problem Governing a
Simple Climate Model. Aplicable Anal. 42,pp. 33-59.