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A On the decomposition of a discontinuity for a system of
A and Pokrovskil A V Vibrostable differential
5 other sections not shown
adiabatic drawn arbitrary assertion asymptotic bicompact boundary value problem characteristic cjKX classical spectrum coincides completely continuous condition consider contained continuously differentiable converges uniformly Corollary corresponding cube decomposing a discontinuity defined denote differential operator Dokl domain of definition drawn from Q eigenvalues elements equilibrium positions equivalent ergodic exists family of decompositions flow follows formula functional Hence Hilbert space homeomorphic inequality intersection j-system Ka-sets L-fundamental Laplace operator Lemma linear Math matrix maximal neighborhood nonvoid obtain open set problem of decomposing projection spectra proof of Theorem Proposition quadratic form quasianalytic quasidifferentiation operator quasiharmonic respect rich conservative family satisfied selfadjoint semiregular semiregular space separatrices sequence shock wave simplex smooth spectral parasite subspace suffices Suppose ta(x Theorem 3.2 Theorem 9 thread topological spaces topology torus trajectories Tx-space uniformly convergent unique vector vector field vertex vibro-stable X+-adiabatic zero zero-dimensional