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Concerning trivial maximal Abelian subalgebras of \(B(X)\)
A Banach algebra with trivial multiplication or the unitization of such an algebra is called by the author a trivial Banach algebra. He shows that the algebra \(B(X)\) of all continuous linear operators on the (real or complex) Banach space \(X\) always contains a maximal Abelian subalgebra that is trivial. In fact, he completely describes the class of
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On quasi-integrable deformation scheme of the KdV system. [PDF]
Abhinav K, Guha P.
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Compact homogeneous Leviflat CR-manifolds. [PDF]
Al-Abdallah AR, Gilligan B.
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Group Structures and Derivations onĀ <i>PMS</i>-algebras. [PDF]
Melese Kassahun N +3 more
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Gluon scattering on the self-dual dyon. [PDF]
Adamo T, Bogna G, Mason L, Sharma A.
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Semi-regular maximal abelian subalgebras in hyperfinite factors [PDF]
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Born's Rule from Contextual Relative-Entropy Minimization. [PDF]
Zaghi A.
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<i>N</i> =1 Super Virasoro Tensor Categories. [PDF]
Creutzig T +3 more
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Topological Noetherianity of polynomial functors II: base rings with Noetherian spectrum. [PDF]
Bik A, Danelon A, Draisma J.
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The Eisenstein ideal at prime-square level has constant rank. [PDF]
Lang J, Wake P.
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