A generalization of the corona theorem in the unit disc
The purpose of this note is to prove a variant of the corona theorem in the unit disc without using the notation of Carleson measure or any particular duality or factorization theorem for analytic functions. The corona theorem was first proved by Carleson [1]. For more background and further references, see Gamelin 1-2] and Garnett I-3, 4].
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Stability analysis of fractional order model on corona transmission dynamics. [PDF]
Hincal E, Alsaadi SH.
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Nonlinear distance measures under the framework of Pythagorean fuzzy sets with applications in problems of pattern recognition, medical diagnosis, and COVID-19 medicine selection. [PDF]
Dutta P, Borah G, Gohain B, Chutia R.
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Fractional optimal control of COVID-19 pandemic model with generalized Mittag-Leffler function. [PDF]
Khan A +5 more
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Stability analysis and optimal control of a fractional-order generalized SEIR model for the COVID-19 pandemic. [PDF]
Xu C, Yu Y, Ren G, Sun Y, Si X.
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A Toeplitz corona theorem for the pentablock and applications
We state and prove a Toeplitz corona theorem for the pentablock $\mathbb{P}$, a domain in $\mathbb{C}^3$ given by \[ \mathbb{P}=\{(a_{21}, \text{tr}(A), \det(A)) \in \mathbb C^3 : A=[a_{ij}] \in M_2(\mathbb C), \|A\|<1\}. \] By two different applications of this theorem, we obtain a few new characterizations in the Toeplitz corona theorems for the ...
Pal, Sourav, Tomar, Nitin
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Solving Pythagorean fuzzy partial fractional diffusion model using the Laplace and Fourier transforms. [PDF]
Akram M, Ihsan T.
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Nonlinear analysis of a four-dimensional fractional hyper-chaotic system based on general Riemann-Liouville-Caputo fractal-fractional derivative. [PDF]
Pan Y.
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The reflexive edge strength on some almost regular graphs. [PDF]
Agustin IH +4 more
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