Titlebook: Exact Boundary Controllability of Nodal Profile for Quasilinear Hyperbolic Systems; Tatsien Li,Ke Wang,Qilong Gu Book 2016 The Author(s) 2

Compatriot

Semi-global Piecewise Classical Solutions on a Tree-Like Network,In this chapter, semi-global classical solutions on a single interval will be generalized to semi-global piecewise classical solutions on a tree-like network.

blithe

Exact Boundary Controllability of Nodal Profile for 1-D First Order Quasilinear Hyperbolic Systems,A complete theory on the local exact boundary controllability for 1-D quasilinear hyperbolic systems has been established in [11, 12, 16–18].

装勇敢地做

Exact Boundary Controllability of Nodal Profile for 1-D Quasilinear Wave Equations on a Planar TreeIn this Chapter, we will generalize the exact boundary controllability of nodal profile for 1-D quasilinear wave equations in a single string, discussed in Chap. ., to that on a planar tree-like network of strings with general topology (see Wang and Gu [22]. For the corresponding result on the exact boundary controllability, cf. Gu and Li [6]).

Fierce

Hui Wang,David Bell,Fionn Murtaghspatial interval, discussed in Chap. ., to that on a tree-like network. A general framework can be established for general 1-D first order quasilinear hyperbolic systems with general nonlinear boundary conditions and general nonlinear interface conditions, provided that there are full of boundary co

背信

Latent Semantic Feature Extraction,e (see [12, 19]). In this Chapter, we will show that, based on the results given in Chap. ., this constructive method can be elegantly modified to get the local exact boundary controllability of nodal profile for 1-D quasilinear wave equations (see Wang [21]).

scotoma

Exact Boundary Controllability of Nodal Profile for Quasilinear Hyperbolic Systems978-981-10-2842-7Series ISSN 2191-8198 Series E-ISSN 2191-8201

Flounder

圣人

Exact Boundary Controllability of Nodal Profile for 1-D Quasilinear Wave Equations,e (see [12, 19]). In this Chapter, we will show that, based on the results given in Chap. ., this constructive method can be elegantly modified to get the local exact boundary controllability of nodal profile for 1-D quasilinear wave equations (see Wang [21]).

文字

骂人有污点

Exact Boundary Controllability of Nodal Profile for 1-D Quasilinear Wave Equations,e (see [12, 19]). In this Chapter, we will show that, based on the results given in Chap. ., this constructive method can be elegantly modified to get the local exact boundary controllability of nodal profile for 1-D quasilinear wave equations (see Wang [21]).