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Неподвижные точки и предельные циклы обобщенной дифференциальной полиномиальной системы КуклесаPoincare compactification
Предельные циклы вблизи гипербол в квадратичных системахPoincare sphere
On the Stone–Čech Compactification Functor and the Normal Extensions of Monoids and their homomorphisms. We consider the normal extensions of discrete monoids and their Stone–Čech compactifications
Anisotropic cosmological dynamics in Einstein–Gauss–Bonnet gravity: an example of dynamical compactification in 7 + 1 dimensions example of dynamical compactification of an anisotropic 7 + 1 dimensional Universe in Einstein
Sharp constants in one-dimensional Poincaré-type inequalitiesSharp constants in one-dimensional Poincaré-type inequalities
Gauge Field Fluxes and Bianchi Identities in Extended Field Theories and exotic branes. These identities are responsible for tadpole cancellation in compactification schemes
Constituent quark masses in Poincaré-invariant quantum mechanicsThe masses of the quarks in the Poincaré-invariant quantum mechanics are the
constituent masses
Rellich inequalities for polyharmonic operators in plane domains sense. The case when the weight function is taken to be a power of the coefficient in the Poincaré
Distribution of Small Values of Bohr Almost Periodic Functions with Bounded Spectrum that
the Mahler measure M(h); of the lift h of f to a compactification G of R; is positive and discussed
On weighted Hardy and Poincare-type inequalities for differences necessary as well as sufficient. when an inequality in the criterion is reversed, a Poincare-type inequality
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