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Positive solutions of quasilinear elliptic equations in exterior domains. (English) Zbl 0452.35039

MSC:
35J65 Nonlinear boundary value problems for linear elliptic equations
35A05 General existence and uniqueness theorems (PDE) (MSC2000)
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[1] Agmon, S; Douglis, A; Nirenberg, L, Estimates near the boundary for solutions of elliptic partial differential equations satisfying general boundary conditions, Comm. pure appl. math., 12, 623-727, (1959) · Zbl 0093.10401
[2] Atkinson, F.V, On second order nonlinear oscillations, Pacific J. math., 5, 643-647, (1955) · Zbl 0065.32001
[3] Belohorec, S, Oscillatory solutions of certain nonlinear differential equations of second order, Mat.-fyz. casopis sloven. akad. vied., 11, 250-255, (1961) · Zbl 0108.09103
[4] Courant, R; Hilbert, D, ()
[5] Kitamura, Y; Kusano, T, An oscillation theorem for a sublinear Schrödinger equation, Utilitas math., 14, 171-175, (1978) · Zbl 0424.35009
[6] Ladyzhenskaya, O.A; Ural’tseva, N.N, Linear and quasilinear elliptic equations, (1968), Academic Press New York · Zbl 0164.13002
[7] Nagumo, M, On principally linear elliptic differential equations of the second order, Osaka math. J., 6, 207-229, (1954) · Zbl 0057.08201
[8] Nehari, Z, On a class of nonlinear second-order differential equations, Trans. amer. math. soc., 95, 101-123, (1960) · Zbl 0097.29501
[9] Noussair, E.S; Swanson, C.A, Oscillation theory for semilinear Schrödinger equations and inequalities, (), 68-81 · Zbl 0372.35004
[10] Protter, M.H; Weinberger, H.F, Maximum principles in differential equations, (1967), Prentice-Hall Englewood Cliffs, N. J · Zbl 0153.13602
[11] Schmitt, K, Boundary value problems for quasilinear second order elliptic equations, Nonlinear anal., 2, 263-309, (1978) · Zbl 0378.35022
[12] Wong, J.S.W, On the generalized Emden-Fowler equation, SIAM rev., 17, 339-360, (1975) · Zbl 0295.34026
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