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Equations, adjoint algebraic

Chapter 6 includes a priori estimates expressing stability of two-layer and three-layer schemes in terms of the initial data and the right-hand side of the corresponding equations. It is worth noting here that relevant elements of functional analysis and linear algebra, such as the operator norm, self-adjoint operator, operator inequality, and others are much involved in the theory of difference schemes. For the reader s convenience the necessary prerequisities for reading the book are available in Chapters 1-2. [Pg.781]

Claim 4.1.1 A field t described by the Euler equations of motion of a rigid body fixed in the centre of mass is tangent to the orbits 0 of the adjoint representation in the Lie algebra so(3) and is Hamiltonian on these orbits (which are homeomorphic to the spheres S ). [Pg.188]


See other pages where Equations, adjoint algebraic is mentioned: [Pg.260]    [Pg.297]    [Pg.15]    [Pg.163]    [Pg.325]    [Pg.159]    [Pg.159]    [Pg.332]   
See also in sourсe #XX -- [ Pg.10 , Pg.21 , Pg.159 , Pg.245 , Pg.249 ]




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