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If true for more general boundary value problems, such a statement would provide a very powerful bifurcation theorem as failure of the complementing condition would imply the
Khvedelidze, Method of Cauchy type integrals in discontinuous boundary value problems of the theory of holomorphic functions of one com- plex variable.. (Russian) Current problems
He thereby extended his method to the investigation of boundary value problems of couple-stress elasticity, thermoelasticity and other generalized models of an elastic
vector analog for the upper and lower functions of the scalar equation (1.1), which were introduced by Nagumo [5] and which since then have been widely adopted in the theory
In this paper, Plejel’s method is used to prove Lorentz’s postulate for internal homogeneous oscillation boundary value problems in the shift model of the linear theory of a mixture
It is proved that this problem splits into two problems whose investigation is reduced to the first boundary value problem for an el- liptic equation which structurally coincides
[3] Chen Guowang and L¨ u Shengguan, Initial boundary value problem for three dimensional Ginzburg-Landau model equation in population problems , (Chi- nese) Acta
M¨onch, Boundary value problems for nonlinear ordinary differential equations of second order in Banach spaces. O’Regan, Fixed point theory for weakly sequentially continuous
