Titlebook: Solvability, Regularity, and Optimal Control of Boundary Value Problems for PDEs; In Honour of Prof. G Pierluigi Colli,Angelo Favini,Jürgen

Capricious

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书目名称Solvability, Regularity, and Optimal Control of Boundary Value Problems for PDEs读者反馈学科排名

Aerophagia

Optimal A Priori Error Estimates of Parabolic Optimal Control Problems with a Moving Point Control,roblem was carried out in the recent paper (Gong and Yan, SIAM J Numer Anal 54:1229–1262, 2016), however, the analysis there contains a serious flaw. One of the main goals of this paper is to provide the correct proof. The main ingredients of our analysis are the global and local error estimates on a curve, that have an independent interest.

otic-capsule

Smooth and Broken Minimizers of Some Free Discontinuity Problems,n) which imply regularity and uniqueness of minimizers. Such gap allows the existence of damaged/creased minimizers. Eventually we produce explicit examples of irregular solutions when the load is in the gap.

sulcus

Book 2017luids and thermomechanics. These contributions are dedicated to Professor Gianni Gilardi on the occasion of his 70th birthday. It particularly develops the following thematic areas: nonlinear dynamic and stationary equations; well-posedness of initial and boundary value problems for systems of PDEs;

institute

Nondecreasing Solutions to Doubly Nonlinear Equations,is formulated by imposing the monotonicity in time of the solution with respect to a given preorder in a Hilbert space. We discuss a solution notion for this problem and prove existence and long-time behavior.

alcohol-abuse

Increment

ODIUM

Dissonance

,Optimal Boundary Control of a Nonstandard Cahn–Hilliard System with Dynamic Boundary Condition and . Podio-Guidugli in Ric. Mat. . (2006), pp. 105–118. The model consists of a strongly coupled system of nonlinear parabolic differential inclusions, in which products between the unknown functions and their time derivatives occur that are difficult to handle analytically; the system is complemented

TEN

On a Diffuse Interface Model for Tumour Growth with Non-local Interactions and Degenerate Mobilitiemour growth in the presence of a chemical species acting as nutrient. The system consists of a Cahn–Hilliard equation coupled to a reaction-diffusion equation. For non-degenerate mobilities and smooth potentials, we derive well-posedness results, which are the non-local analogue of those obtained in