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We study the existence of positive solutions of a nonlinear eigenvalue problem for a two-point boundary-value problem for a family of second-order disfocal ordinary differential equations. We apply a cone-theoretic fixed-point theorem and obtain both sufficient conditions for the existence of positive solutions and sufficient conditions for the existence of multiple positive solutions.
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Measurements of strain-related deformation potentials and of voltage—current characteristics were performed at various cartilage tissues. A new theoretical hypothesis of the bioelectrical pathophysiological regulation of the matrix of connective tissues is discussed on the basis of these measurements and an integrative analysis of the interdisciplinary literature.