Higher order Seiberg–Witten functionals and their associated gradient flows
نویسندگان
چکیده
منابع مشابه
Weighted Energy-dissipation Functionals for Gradient Flows
We investigate a global-in-time variational approach to abstract evolution by means of the weighted energy-dissipation functionals proposed by Mielke & Ortiz [MO08]. In particular, we focus on gradient flows in Hilbert spaces. The main result is the convergence of minimizers and approximate minimizers of these functionals to the unique solution of the gradient flow. Sharp convergence rates are ...
متن کاملAttractors for gradient flows of non convex functionals and applications
This paper addresses the long-time behaviour of gradient flows of non convex functionals in Hilbert spaces. Exploiting the notion of generalized semiflows by J. M. Ball, we provide some sufficient conditions for the existence of a global attractor. The abstract results are applied to various classes of non convex evolution problems. In particular, we discuss the longtime behaviour of solutions ...
متن کاملHigher-order Turbulence Products of Velocity and Temperature for Adverse Pressure Gradient Boundary Layer Flows
Higher-order turbulent products of momentum and temperature are experimentally presented for heated boundary layers subjected to adverse pressure gradient (APG) and zero pressure gradient (ZPG) flows. Clauser’s equilibrium parameter, b, was set to 1.8 for APG case and 0 for ZPG case. The temperature difference between the heated wall and free stream was held constant at 12°C. Triple wire measur...
متن کاملHigher order influence functions and minimax estimation of nonlinear functionals
We present a theory of point and interval estimation for nonlinear functionals in parametric, semi-, and non-parametric models based on higher order influence functions (Robins (2004), Section 9; Li et al. (2004), Tchetgen et al. (2006), Robins et al. (2007)). Higher order influence functions are higher order U-statistics. Our theory extends the first order semiparametric theory of Bickel et al...
متن کاملConcave Convex-Body Functionals and Higher Order Moments-of-Inertia
A class < of convex bodies (c-bodies) P,Q, . . . in a k-dimensional Euclidean space R is called convex, when for all P,Q ∈ < always follows αP × βQ ∈ < [α, β ≥ 0, α+ β = 1]. Here we interpret λP (with λ > 0) to be a c-body, obtained from P through a dilatation with respect to a fixed originO of the spaceR; P ×Q refers to Minkowski addition. This property of a class of c-bodies thus not only ref...
متن کاملذخیره در منابع من
با ذخیره ی این منبع در منابع من، دسترسی به آن را برای استفاده های بعدی آسان تر کنید
ژورنال
عنوان ژورنال: manuscripta mathematica
سال: 2018
ISSN: 0025-2611,1432-1785
DOI: 10.1007/s00229-018-1092-2