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We consider the following question: given ASL(2,R), which potentials q for the second order Sturm-Liouville problem have A as its Floquet multiplier? More precisely, define the monodromy map μ taking a potential qL2([0,2π]) to , the lift to the universal cover of SL(2,R) of the fundamental matrix map ,
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We study the bifurcation diagrams of positive solutions of the multiparameter p-Laplacian problem
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In this paper we consider the one-dimensional p-Laplacian boundary value problem on time scales
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We study the inverse spectral problem for a class of Bessel operators given in L2(0,1) by the differential expression
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Let ΩRN, N?2, be a bounded domain. We consider the following quasilinear problem depending on a real parameter λ>0:
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We take up the existence and the exact asymptotic behavior near the boundary Ω of the unique classical solution to a singular Dirichlet problem
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We study the behavior of solutions to the inviscid (A=0) and the viscous (A>0) hyperbolic conservation laws with stiff source terms
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We study the second order singular boundary value problem
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Let Ω be a bounded domain in RN,N≥2, with C2 boundary. In this work, we study the existence of multiple positive solutions of the following problem:
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In this paper, we prove the existence of eigenvalues for the problem
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Using Leray-Schauder degree theory we obtain various existence and multiplicity results for nonlinear boundary value problems
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