Vector-ValuedFunctions131向量值函数
TY - JOURAU - Hildebrandt, S.AU - Widman, K.-O.TI - Variational inequalities for vector-valued functions.JO - Journal f眉r die reine und angewandte MathematikPY - 1979VL - 309SP - 191EP - 220LA - engKW - Variational Inequalities; Vector-Valued Functions; Quasilinear Elliptic ...
Since weighted spaces of continuously partially differentiable vector-valued functions will serve as our standard examples, we recall the definition of the spaces Ck(Ω,E). A function f:Ω→E on an open set Ω⊂Rd to an lcHs E is called continuously partially differentiable (f is C1) if ...
Notation and Preliminaries Extension of vector-valued functions Extension of locally bounded functions Weak-strong principles for differentiable functions of finite order Vector-valued Blaschke theorems References Author information Additional information Rights and permissions About this article AdvertisementDiscover...
Nonlinear Analysis 68 (2008) 2228–2241 www.elsevier.com/locate/na The strong minimax theorem and strong saddle points of vector-valued functions Xun-Hua Gong Department of Mathematics, Nanchang University, Nanchang 330047, People's Republic of China Received 16 October 2005; accepted 24 January ...
It´s wide range of functions and the configuration choices are highly valued by many automotive users worldwide for 30 years. One universal tool for all development and test tasks – whether in a SIL or HIL context Easy automated testing with consistently reusable test runs in all ...
vector-valued functional with components I i [x(·), u(·)] = b a L i (t, x(t), u(t))dt , i = 1, . . . , N , subject to a dynamical control system (1), and boundary conditions (4). We denote this problem by (P). Definition 3.1. An admissible pair (˜ x(·...
vector-valued functional with components I i [x(·), u(·)] = b a L i (t, x(t), u(t))dt , i = 1, . . . , N , subject to a dynamical control system (1), and boundary conditions (4). We denote this problem by (P). Definition 3.1. An admissible pair (˜ x(·...
{V}}. Vector-valued means that these functions have values in a locally convex Hausdorff spaceEover{\mathbb {C}}. We derive a counterpart of the Grothendieck-Köthe-Silva duality{\mathcal {O}}({\mathbb {C}}\setminus K)/{\mathcal {O}}({\mathbb {C}})\cong {\mathscr {A}}(K)...
896 ON CONTINUITY PROPERTIES OF SOME CLASSES OF VECTOR-VALUED FUNCTIONS Ò Ø ÓÒ 2.2º Let Λ ⊂ BX∗. (a) Λ is said to be w∗-λ-norming for some λ≥ 1 (or w∗-norming, in short) if inf sup |x∗(x)| ≥λ−1; x =1 x∗∈Λ∞ (b) Λ is said ...