Results 51 to 60 of about 62,545 (283)

Phase Field Failure Modeling: Brittle‐Ductile Dual‐Phase Microstructures under Compressive Loading

open access: yesAdvanced Engineering Materials, EarlyView.
The approach by Amor and the approach by Miehe and Zhang for asymmetric damage behavior in the phase field method for fracture are compared regarding their fitness for microcrack‐based failure modeling. The comparison is performed for the case of a dual‐phase microstructure with a brittle and a ductile constituent.
Jakob Huber, Jan Torgersen, Ewald Werner
wiley   +1 more source

Remarks on the Unimodular Fourier Multipliers on α-Modulation Spaces

open access: yesJournal of Function Spaces, 2014
We study the boundedness properties of the Fourier multiplier operator eiμ(D) on α-modulation spaces Mp,qs,α  (0 ...
Guoping Zhao, Jiecheng Chen, Weichao Guo
doaj   +1 more source

Sharp decay estimates and smoothness for solutions to nonlocal semilinear equations

open access: yes, 2015
We consider semilinear equations of the form p(D)u=F(u), with a locally bounded nonlinearity F(u), and a linear part p(D) given by a Fourier multiplier.
Cappiello, Marco, Nicola, Fabio
core   +1 more source

An All‐Optical Driven Bio‐Photovoltaic Interface for Active Control of Live Cells

open access: yesAdvanced Functional Materials, EarlyView.
Bio‐photovoltaic Interface (BIO‐PV‐I) for live cell manipulation is presented. BIO‐PV‐I can be activated non‐invasively and remotely to control the spatial motility, adhesion, and morphology of cells adhering to it. BIO‐PV‐I uses a patterned light‐induced electric potential in iron‐doped lithium niobate crystals whose light‐driven and reversible nature,
Lisa Miccio   +8 more
wiley   +1 more source

An Optimal Pufferfish Privacy Mechanism for Temporally Correlated Trajectories

open access: yesIEEE Access, 2018
Temporally correlated trajectories are ubiquitous, and it has been a challenging problem to protect the temporal correlation from being used against users' privacy.
Lu Ou   +4 more
doaj   +1 more source

Imaging of Biphoton States: Fundamentals and Applications

open access: yesAdvanced Functional Materials, EarlyView.
Quantum states of two photons exhibit a rich polarization and spatial structure, which provides a fundamental resource of strongly correlated and entangled states. This review analyzes the physics of these intriguing properties and explores the various techniques and technologies available to measure them, including the state of the art of their ...
Alessio D'Errico, Ebrahim Karimi
wiley   +1 more source

Endpoint bounds for quasiradial Fourier multipliers

open access: yes, 2016
We consider quasiradial Fourier multipliers, i.e. multipliers of the form $m(a(\xi))$ for a class of distance functions $a$. We give a necessary and sufficient condition for the multiplier transformations to be bounded on $L^p$ for a certain range of $p$.
Kim, Jongchon
core   +1 more source

Absolute Dilation of Fourier Multipliers

open access: yesInternational Mathematics Research Notices
Abstract Let $ {\mathcal M}$ be a von Neumann algebra equipped with a normal semifinite faithful (nsf) trace. We say that an operator $ T:{\mathcal M} \to{\mathcal M} $ is absolutely dilatable if there exist another von Neumann algebra $ M $ with an nsf trace, a unital normal trace preserving $\ast $-homomorphism $ J: {\mathcal M} \to M $
Merdy, Christian Le, Zadeh, Safoura
openaire   +2 more sources

Nanothermometry in Living Cells: Physical Limits, Conceptual and Material Challenges

open access: yesAdvanced Functional Materials, EarlyView.
Heat and temperature are fundamental to life. When nanothermometers began probing regions as small as a living cell, they triggered controversial claims of large intracellular temperature gradients. We review physical constraints energy‐conservation, entropy production, thermodynamic fluctuations, and molecular dynamics.
Taras Plakhotnik
wiley   +1 more source

Quasi-radial Fourier multipliers [PDF]

open access: yesStudia Mathematica, 1986
We give sufficient conditions on functions m: [0,\(\infty)\to {\mathbb{C}}\) and \(\rho\) : \({\mathbb{R}}^ n\to [0,\infty)\) so that their composition \(m\circ \rho (x)=m(\rho (x))\), called a quasi-radial function, will be a Fourier multiplier on \(L^ p=L^ p({\mathbb{R}}^ n)\).
openaire   +2 more sources

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