Multifunctional Microstructured Surfaces by Microcontact Printing of Reactive Microgels
Reactive poly(N‐vinylcaprolactam‐co‐glycidyl methacrylate) microgels are used as functional inks to create surface‐grafted arrays on glass via microcontact printing. The patterns (10–50 µm widths and spacings) enable stable binding and post‐functionalization with dyes and peptides.
Inga Litzen +4 more
wiley +1 more source
Bio-inspired mitochondrial energy optimization for enhanced grid-connected inverter performance in weak grid systems. [PDF]
Rajak MK, Pudur R.
europepmc +1 more source
Artificial intelligence in educational technology and transformative approaches to English language using fuzzy framework with CRITIC-TOPSIS method. [PDF]
Liu J, Bao X, Chen L.
europepmc +1 more source
Fat Content Quantification with US Attenuation Coefficient: Phantom Correlation with MRI Proton Density Fat Fraction. [PDF]
Chen R +9 more
europepmc +1 more source
Design, Analysis, and Prototyping of a Multifunctional Digital Twin-Enabled Aerospace Drilling End-Effector Deployable by a Collaborative Robot. [PDF]
Kazemiesfahani M +3 more
europepmc +1 more source
An MADM approach for the assessment of eye lenses with fuzziness of using prioritized weighted operators. [PDF]
Hu C +8 more
europepmc +1 more source
Adaptive robust control of tea-picking-manipulator's position tracking based on dead zone compensation with modified RBF. [PDF]
Han Y, Song Z, Yi W, Zhan C.
europepmc +1 more source
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Let \(E, F\) be Riesz spaces. \(T: E \to F\) is called an ideal (inverse ideal) operator if \(T (I) (T^{-1} (J))\) is an order ideal in \(E (F)\) for each order ideal \(I (J)\) in \(E (F)\). It is shown that these operators can be characterized by their action on principal order ideals.
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Operator Ideals Generalizing the Ideal of Strictly Singular Operators
Mathematische Nachrichten, 1980AbstractIt is well‐known that an operator T ∈ L(E, F) is strictly singular if ∥Tx∥≧λ∥x∥ on a subspace Z ⊂ E implies dim Z < + ∞. The present paper deals with ideals of operators defined by a condition — ∥Tx∥≧λ∥x∥ on an infinite‐dimensional subspace Z ⊂ E implies Z ∉ F — F being a „quasi‐injective”︁ class of BANACH spaces.
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The notion of two-Lipschitz operator arises as a natural extension of the idea of Lipschitz operator from \(X\) (a metric space) to \(E\) (a Banach space) to operators defined on \(X \times Y\) (\(X\) and \(Y\) being metric spaces) and taking values on \(E\). As usual, it is assumed that \(X\) and \(Y\) have each a distinguished point (both denoted by \
Hamidi, Khaled +3 more
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