000			01040nam a2200181Ia 4500
005			20241211205652.0
008			241211s1996 xx 000 0 und d
020			_afcnm2688
082			_a515.353I/G45
100			_aGilbarg, D.
245		0	_aElliptic Partial Differential Equations of Second Order
250			_a2da
260			_bSpringer-Verlag, _c1996
300			_a513 páginas
505			_a1.Linear equations. 2.Laplace’s equation. 3.The classical maximum principle. 4.Poisson’s equations and the Newtonian potential. 5.Banach and Hilbert spaces. 6.Classical solutions: the Schauder approach. 7.Sobolev spaces. 8.Generalized solution and regularity. 9. Strong solutions. 10.Maximum and comparison principles. 11.Topological fixed point theorems and their application. 12.Equations in two variables. 13.Holder estimates for the gradient. 14.Boundary gradient estimates. 15.Global and interior gradient bounds. 16.Equations of mean curvature type. 17.Fully nonlinear equations.
700			_a Trudinger, N. S.
942			_yLIB
999			_c51909 _d51909