CliffordApp

CliffordApp Informações para nos contactar, mapa e direções, formulário para nos contactar, horário de funcionamento, serviços, classificações, fotos, vídeos e anúncios de CliffordApp, Medicina e saúde, Avenida Dias da Silva, 165, Coimbra.

11/04/2023

Space-fractional and time-fractional counterparts of the semidiscrete Dirac operator were neatly investigated. Worthy to note, by employing [fractional semidiscrete] analytic semigroup techniques, it was shown the solution of Cauchy problems, carrying both operators, are indeed interrelated.
https://onlinelibrary.wiley.com/doi/10.1002/mana.202100234

       The next ICCA Conference will be held in Holon, Israel, June 4-9, 2023 and the website is
05/09/2022


The next ICCA Conference will be held in Holon, Israel, June 4-9, 2023 and the website is

The 13th International Conference on Clifford Algebras and Their Applications in Mathematical Physics (ICCA13)

       13th International Conference on Clifford Algebras and Their Applications in Mathematical Physics04 - 09 June 202...
03/07/2022


13th International Conference on Clifford Algebras and Their Applications in Mathematical Physics

04 - 09 June 2023 Holon, Israel

The 13th International Conference on Clifford Algebras and Their Applications in Mathematical Physics (ICCA13)

[OPEN PROBLEM] hypercontractivity equivalence for the Poisson semigroup from Lp to Lq on the n-sphere.See, for instance,...
02/09/2021

[OPEN PROBLEM] hypercontractivity equivalence for the Poisson semigroup from Lp to Lq on the n-sphere.

See, for instance, my review written to zbMATH --

Frank, Rupert L.; Ivanisvili, Paata Hypercontractivity of the semigroup of the fractional Laplacian on the \(n\)-sphere. (English) Zbl 07373400 J. Funct. A**l. 281, No. 8, Article ID 109145, 10 p. (2021). The paper presents a further contribution to a problem concerning the hypercontractivity of th...

Thrilled to announce that the special issue paper entitled "On fundamental solutions of higher-order space-fractional Di...
01/09/2021

Thrilled to announce that the special issue paper entitled "On fundamental solutions of higher-order space-fractional Dirac equations" is out now.

Starting from the pseudo-differential decomposition D=(−Δ)12H of the Dirac operator D=∑j=1nej∂xj in terms of the fractional operator (−Δ)12 of order 1 and of the Riesz–Hilbert type operator H we ...

Slides of the talk "On fractional semidiscrete Dirac operators of Lévy-Leblond type".Conference: 13th ISAAC Congress -- ...
05/08/2021

Slides of the talk
"On fractional semidiscrete Dirac operators of Lévy-Leblond type".
Conference: 13th ISAAC Congress -- https://cage.ugent.be/isaac2021/
Affiliation: Ghent University
DOI: http://dx.doi.org/10.13140/RG.2.2.15110.50247
ABSTRACT: page 125 ofhttps://cage.ugent.be/isaac2021/Abstracts_printing.pdf

The 13th International ISAAC congress continues a long-standing and successful tradition of biannual meetings. The most recent editions of the conference series were held in Aveiro (Portugal, 2019), Växjö (Sweden, 2017), Macau (China, 2015), Krakow (Poland, 2013), Moscow (Russia, 2011), and London...

Once you free your mind about the concepts of harmony and of symmetry, you can create whatever you want. Including play ...
21/07/2021

Once you free your mind about the concepts of harmony and of symmetry, you can create whatever you want. Including play music and compose music

'Symmetry Slice', the first video from "Octave Minds", Boys Noize and Chilly Gonzales collaborative album.201CD/2xLP/Digital: http://octaveminds.comiTunes: h...

"On Fundamental Solutions of Higher-Order Space-Fractional Dirac equations" is part of an ongoing research project on th...
07/04/2021

"On Fundamental Solutions of Higher-Order Space-Fractional Dirac equations" is part of an ongoing research project on the crossroads of harmonic analysis, analysis of PDEs and stochastics.

ArXiv -- https://arxiv.org/abs/2104.01500.

ResearchGate --https://www.researchgate.net/publication/344310562_On_Fundamental_Solutions_of_Higher-Order_Space-Fractional_Dirac_equations

Starting from the pseudo-differential decomposition $\mathbf{D}=(-Δ)^{\frac{1}{2}}\mathcal{H}$ of the Dirac operator $\displaystyle \mathbf{D}=\sum_{j=1}^n\mathbf{e}_j\partial_{x_j}$ in terms of the fractional operator $(-Δ)^{\frac{1}{2}}$ of order $1$ and of the Riesz-Hilbert type operator $\math...

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