Results 31 to 40 of about 138 (121)
Abstract This essay revisits the early methodology of Rudolph von Jhering. It has often been dismissed due to its heavy metaphysics, unwieldy presentation, and alleged neglect of teleology. But a charitable reconstruction in contemporary terms reveals a coherence theory of jurisprudence that is in many ways superior to current coherence accounts.
Pascal Felix Meier
wiley +1 more source
Schatten Class Toeplitz Operators on the Bergman Space
We have shown that if the Toeplitz operator Tϕ on the Bergman space La2(𝔻) belongs to the Schatten class Sp, 1 ≤ p < ∞, then ϕ˜∈Lp(𝔻,dλ), where ϕ˜ is the Berezin transform of ϕ,dλ(z)=dA(z)/(1−|z|2)2, and dA(z) is the normalized area measure on the open unit disk 𝔻. Further, if ϕ ∈ Lp(𝔻, dλ) then ϕ˜∈Lp(𝔻,dλ) and Tϕ ∈ Sp. For certain subclasses of L∞(𝔻),
Namita Das, Palle Jorgensen
wiley +1 more source
Schatten Index of the Sectorial Operator via the Real Component of Its Inverse
In this paper, we study spectral properties of non-self-adjoint operators with the discrete spectrum. The main challenge is to represent a complete description of belonging to the Schatten class through the properties of the Hermitian real component. The
Maksim V. Kukushkin
doaj +1 more source
Traces of commutators of Schatten-von Neumann class operators.
\textit{J. Anderson} [J. Reine Angew. Math., 291, 128-132 (1977; Zbl 0341.47025)] proved, as a special case of a more general theorem, that a rank one projection \(P\) on an infinite-dimensional Hilbert space can be written as a commutator, \(P= [S,T]= ST- TS\), where \(S\) and \(T\) can be taken in the Schatten-von Neumann class \({\mathcal C}_ p ...
openaire +2 more sources
The conservative Camassa–Holm flow with step‐like irregular initial data
Abstract We extend the inverse spectral transform for the conservative Camassa–Holm flow on the line to a class of initial data that requires strong decay at one endpoint but only mild boundedness‐type conditions at the other endpoint. The latter condition appears to be close to optimal in a certain sense for the well‐posedness of the conservative ...
Jonathan Eckhardt, Aleksey Kostenko
wiley +1 more source
Embedding constants of trilinear Schatten–von Neumann classes
For real Hilbert spaces Hi with 2 ⤠dim Hi ⤠4 we determine the norm of the embedding B(H1, H2, H3) â S1(H1, H2, H3) of trilinear Schattenâvon Neumann classes.
Thomas Kühn, Jaak Peetre
openaire +1 more source
Boundary Strichartz estimates and pointwise convergence for orthonormal systems
Abstract We consider maximal estimates associated with fermionic systems. Firstly, we establish maximal estimates with respect to the spatial variable. These estimates are certain boundary cases of the many‐body Strichartz estimates pioneered by Frank, Lewin, Lieb and Seiringer.
Neal Bez +2 more
wiley +1 more source
On the power of quantum entanglement in multipartite quantum XOR games
Abstract We show that, given k⩾3$k\geqslant 3$, there exist k$k$‐player quantum XOR games for which the entangled bias can be arbitrarily larger than the bias of the game when the players are restricted to separable strategies. In particular, quantum entanglement can be a much more powerful resource than local operations and classical communication to ...
Marius Junge, Carlos Palazuelos
wiley +1 more source
Wiener-Hopf operators on a finite interval and Schatten-von Neumann classes [PDF]
Recently R. Rochberg has characterized Hankel and Toeplitz operators on the Paley-Wiener space which belong to the Schatten-von Neumann class S p {S_p} for p ≥ 1 p \geq 1 .
openaire +2 more sources
Abstract Landscape functions are a popular tool used to provide upper bounds for eigenvectors of Schrödinger operators on domains. We review some known results obtained in the last 10 years, unify several approaches used to achieve such bounds, and extend their scope to a large class of linear and nonlinear operators. We also use landscape functions to
Delio Mugnolo
wiley +1 more source

