Results 61 to 70 of about 132 (119)
Quasinormal Modes of Optical Solitons
Quasinormal modes (QNMs) are essential for understanding the stability and resonances of open systems, with increasing prominence in black hole physics. We present here the first study of QNMs of optical potentials. We show that solitons can support QNMs, deriving a soliton perturbation equation and giving exact analytical expressions for the QNMs of ...
Christopher Burgess +4 more
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Quasinormal operators are hyperreflexive [PDF]
We will prove the statement in the title. We also give a better estimate for the hyperreflexivity constant for an analytic Toeplitz operator.
Kamila Kliś-Garlicka, Marek Ptak
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Quasinormed spaces generated by a quasimodular
In this paper, we introduce the notion of a quasimodular and we prove that the respective Minkowski functional of the unit quasimodular ball becomes a quasinorm.
Paweł Foralewski +2 more
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Quasinormal Families of Meromorphic Functions
Let \mathcal{F} be a family of functions meromorphic on the plane domain D , all of whose zeros are multiple. Suppose that f'(z)\ne 1 for all f\in ...
Pang, Xuecheng +2 more
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Quasinormal quantization in de Sitter spacetime [PDF]
A scalar field in four-dimensional deSitter spacetime (dS_4) has quasinormal modes which are singular on the past horizon of the south pole and decay exponentially towards the future. These are found to lie in two complex highest-weight representations of the dS_4 isometry group SO(4,1).
Jafferis, Daniel +4 more
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Quasinormability and Topologies on Spaces of Polynomials
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ansemil, José M. +2 more
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ALGEBRAIC EQUIVALENCE OF QUASINORMAL OPERATORS
Let $T_j =N_j\oplus( S\otimes A_j)$ be quasinormal, where $N_j$ is normal and $A_j$ is a positive definite operator, $j = 1, 2$. We show that $T_1$ is algebraically equivalent to $T_2$ if and only if $\sigma(A_1) =\sigma(A_2)$ and $\sigma(N_1)\backslash\sigma_{ap}(S\otimes A_1) =\sigma(N_2)\backslash\sigma_{ap}(S\otimes A_2)$.
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Quasinorms in Semilinear Elliptic Problems
In this note we examine the a priori and a posteriori analysis of discontinuous Galerkin finite element discretisations of semilinear elliptic PDEs with polynomial nonlinearity. We show that optimal a priori error bounds in the energy norm are only possible for low order elements using classical a priori error analysis techniques.
Jackaman, James, Pryer, Tristan
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Minimizing the distortions in electrophysiological source imaging of cortical oscillatory activity via Spectral Structured Sparse Bayesian Learning. [PDF]
Paz-Linares D +11 more
europepmc +1 more source
Entanglement entropy and hyperuniformity of Ginibre and Weyl-Heisenberg ensembles. [PDF]
Abreu LD.
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