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The following question arises: it is true that for every proper set ideal J of subsets of S there exists an invariant mean M on B(S, R ) for which elements of J are zero sets (J ⊂ J
The following question arises: it is true that for every proper set ideal J of subsets of S there exists an invariant mean M on B(S, R ) for which elements of J are zero sets (J ⊂ J
Merkurjev's theorem [Me1] implies that even- dimensional forms of trivial signed discriminant and Cliord invariant are exactly the forms whose Witt classes lie in I 3 F , the
This equation encompasses many important integral and functional equations that arise in nonlinear analysis and its applications, in particular integral equations (1.1), (1.2),
One is that we can construct a special Legendrian submanifold in every toric Sasaki–Einstein manifold which is not necessarily the sphere S 2n+1.. The other is that some of
One can show that if C e is a small deformation of a coassociative 4–fold C of type (a) or (b) then C e is also of type (a) or (b) and thus, Theorem 1.1 implies analogous results on
It should be mentioned that it was recently proved by Gruji´c&Kalisch [5] a result on local well-posedness of the generalized KdV equation (KdV is an abbreviation for
We construct a sequence of a Newton-linearized problems and we show that the sequence of weak solutions converges towards the solution of the nonlinear one in a quadratic way.. In