Vi skal tro på FN!
نویسندگان
چکیده
منابع مشابه
Tro Equivalent Algebras
In this work we study a new equivalence relation between w∗ closed algebras of operators on Hilbert spaces. The algebras A and B are called TRO equivalent if there exists a ternary ring of operatorsM (i.e. MM∗M ⊂ M) such that A = [M∗BM]−w ∗ and B = [MAM∗]−w ∗ . We prove that two reflexive algebras are TRO equivalent if and only if there exists a ∗ isomorphism between the commutants of their dia...
متن کاملDif in Tro Duc Tion
In a pre vi ous study, it was noted that in some cases when com pres sive strains greater than about 5% were ap plied to tu mors re moved from the breast, there was an abrupt and ir re vers ible change in the tis sue stiff ness. The data from that study were fur ther an a lyzed and in fil trat ing ductal car ci no mas with and with out lob u lar fea tures were se lected for ad di tional test in...
متن کاملOn the Multiplicative Order of Fn+1/fn modulo Fm
Here, we show that if s �∈ {1, 2, 4} is a fixed positive integer and m and n are coprime positive integers such that the multiplicative order of Fn+1/Fn modulo Fm is s, where Fk is the kth Fibonacci number, then m < 500s2.
متن کاملThe Alteration of Protein Distribution, in Vi- Tro, between Corpuscles and Plasma Caused by Isosmotic and Hyperosmotic Solutions
In 1915, one of us (F. H. S.) (1) called attention to the fact that if Ringer’s or isosmotic saline solution be added to blood in vitro the amount of albumin in the serum or plasma of the blood increased. In 1932 we (2) showed that if the diluting solution were hyperosmotic there was a decrease in the serum or plasma protein. On diluting blood either with isosmotic or hyperosmotic solutions the...
متن کاملCommensurations of Out(Fn)
Let Out(Fn) denote the outer automorphism group of the free group Fn with n > 3. We prove that for any finite index subgroup Γ < Out(Fn), the group Aut(Γ) is isomorphic to the normalizer of Γ in Out(Fn). We prove that Γ is co-Hopfian : every injective homomorphism Γ → Γ is surjective. Finally, we prove that the abstract commensurator Comm(Out(Fn)) is isomorphic to Out(Fn).
متن کاملذخیره در منابع من
با ذخیره ی این منبع در منابع من، دسترسی به آن را برای استفاده های بعدی آسان تر کنید
ژورنال
عنوان ژورنال: Udenrigs
سال: 2017
ISSN: 2597-0747,1395-3818
DOI: 10.7146/udenrigs.v0i1.118147