Results 11 to 20 of about 2,417,266 (139)

Multiphysics-Driven Assembly of Biomimetic Vesicles. [PDF]

Adv Mater
Artificial extracellular vesicles, derived from cell membranes, are manufactured using a multiphysics‐integrated microfluidic platform that combines nanoknife membrane rupture, herringbone chaotic mixing, and acoustothermal modulation. This standardizable workflow enables the predictable control of vesicle formation and therapeutic loading, while ...
Solodko T, Gimino I, Chandiwala A, Alkotoub B, Bashiri Dezfouli A, Reith H, Bakhtiar A, Hicsanmaz R, Brenner J, Kaiser CJO, Belli E, Pandey S, Rabkin SD, Nielsch K, Multhoff G, Hayden O, Hasanzadeh Kafshgari M.   +16 more
europepmc   +2 more sources

A unified class of integral transforms related to the Dunkl transform

Journal of Mathematical Analysis and Applications, 2017
Sami Ghazouani, Ahmed Fitouhi
exaly   +2 more sources

Riesz transforms for the Dunkl harmonic oscillator [PDF]

Mathematische Zeitschrift, 2008
22 ...
Nowak, Adam, Stempak, Krzysztof
openaire   +3 more sources

Inversion of Riesz Potentials for Dunkl Transform [PDF]

Journal of Function Spaces, 2018
The inversion of Riesz potentials for Dunkl transform when G=Z2d is given by using the generalized wavelet transforms. It is also proved that the Riesz potentials Iακ are automorphisms on the Semyanistyi-Lizorkin spaces.
Moyi Liu, Futao Song, Rongxin Wang
openaire   +3 more sources

Dunkl transform of $(\beta, \gamma)$-Dunkl Lipschitz functions

Proceedings of the Japan Academy, Series A, Mathematical Sciences, 2014
Let \(\alpha\geq-\frac12 ...
Daher, Radouan, Boujeddaine, Mustapha, El Hamma, Mohamed   +2 more
openaire   +2 more sources

Semigroup and Riesz transform for the Dunkl–Schrödinger operators [PDF]

Semigroup Forum, 2020
Let $L_k=-Δ_k+V$ be the Dunk- Schrödinger operators, where $Δ_k=\sum_{j=1}^dT_j^2$ is the Dunkl Laplace operator associated to the dunkl operators $T_j$ on $\mathbb{R}^d$ and $V$ is a nonnegative potential function. In the first part of this paper we introduce the Riesz transform $R_j= T_j L_k^{-1/2}$ as an $L^2$- bounded operator and we prove that is ...
Amri, Béchir, Hammi, Amel
openaire   +3 more sources

The Dunkl kernel and intertwining operator for dihedral groups

, 2020
Dunkl operators associated with finite reflection groups generate a commutative algebra of differential-difference operators. There exists a unique linear operator called intertwining operator which intertwines between this algebra and the algebra of ...
De Bie, Hendrik, Lian, Pan
core   +1 more source

Inversion Formulas for the Dunkl Intertwining Operator and Its Dual on Spaces of Functions and Distributions [PDF]

, 1998
In this paper we prove inversion formulas for the Dunkl intertwining operator $V_k$ and for its dual ${}^tV_k$ and we deduce the expression of the representing distributions of the inverse operators $V_k^{-1}$ and ${}^tV_k^{-1}$, and we give some ...
Broglia, R.A., Roman, H.E., Shakhnovich, E.I., Tiana, Guido, Vigezzi, E.   +4 more
core   +6 more sources

Clifford algebras, Fourier transforms and quantum mechanics [PDF]

, 2012
In this review, an overview is given of several recent generalizations of the Fourier transform, related to either the Lie algebra sl_2 or the Lie superalgebra osp(1|2).
De Bie, Hendrik
core   +2 more sources

Lipschitz functions class for the generalized Dunkl transform

Filomat, 2023
This paper is intented to establish the analogue of Titchmarsh?s theorem for the Dunkl generalized transform on the real line.
M. El hamma, A. Laamimi, Harrak El
semanticscholar   +1 more source