Titlebook: Geometric Properties for Parabolic and Elliptic PDE‘s; Vincenzo Ferone,Tatsuki Kawakami,Futoshi Takahashi Book 2021 The Editor(s) (if appl

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Enzyme Kinetic Data: Collection and Analysisnown Lagrange multiplier. Using a Lagrange formulation of the problem (1 ), we develop new deformation arguments under a version of the Palais-Smale condition introduced in the recent papers (Hirata and Tanaka, Adv Nonlinear Stud 19:263–290, 2019; Ikoma and Tanaka, Adv Differ Equ 24:609–646, 2019) a

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EPSA Epistemology and Methodology of Scienceorsional instability phenomena we consider the gap function as a measure of the torsional performances of the plate. We treat different configurations of load and we study which density function is optimal for our aims. The analysis is in accordance with some results obtained studying the correspond

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Jaakko Kuorikoski,Petri Ylikoskiconstants of some subspaces of ..( Ω) into ..( Ω) for any . > 1, . ≠ 2. The subspaces contain functions which vanish on the interior boundary and are constant (possibly zero) on the exterior boundary. We also evaluate the precision of the obtained bounds in the limit situation where the interior par

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ERP Adoption Model and Discussion,The Soap Bubble Theorem and Serrin’s problem: quantitative symmetry, PhD thesis, Università di Firenze, 2019), to the case of solutions of uniformly elliptic equations in divergence form, with merely measurable coefficients. The inequality for harmonic functions turned out to be a crucial ingredient

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https://doi.org/10.1007/978-3-658-40499-4 as the ..-gradient flow for an energy functional which is unbounded from below. We first prove the existence and the uniqueness of solutions to the problem via the Galerkin method. Moreover, combining the potential well method with the Galerkin method, we study the asymptotic behavior of global-in-