Results 121 to 130 of about 54,609 (148)
Advancing Bioconjugated Quantum Dots with Click Chemistry and Artificial Intelligence to Image and Treat Glioblastoma. [PDF]
CellsKalaga P, Ray SK.
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Applied Numerical Mathematics, 2010
The authors consider the block \(qd\) algorithm for block tridiagonal positive definite symmetric matrices, where the blocks are \(\ell \times \ell\) matrices. It is shown that the eigenvalues \(\lambda_i^{(k)}\), \(k \in N\), of the first block on the block diagonal of the decomposition obtained in the \(k\)th step of the \(qd\) algorithm constitute ...
Draux, André, Sadik, Mohamed
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The authors consider the block \(qd\) algorithm for block tridiagonal positive definite symmetric matrices, where the blocks are \(\ell \times \ell\) matrices. It is shown that the eigenvalues \(\lambda_i^{(k)}\), \(k \in N\), of the first block on the block diagonal of the decomposition obtained in the \(k\)th step of the \(qd\) algorithm constitute ...
Draux, André, Sadik, Mohamed
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Electrospun nanofibers with CdTe QDs, CdTeSe QDs and CdTe/CdS core-shell QDs
2017 IEEE 7th International Conference Nanomaterials: Application & Properties (NAP), 2017In this study, a novel method is used to prepare water-soluble CdTe, CdTeSe quantum dots (QDS) and CdTe/CdS core-shell QDs by using Te, Se, NaBH 4 , and CdCl 2 as precursors. It is aimed to prepare polyvinyl alcohol (PVA)/QDs composite nanofibers by electrospinning process.
Baslak, Canan +2 more
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Proceedings of the 21st Brazilian Symposium on Multimedia and the Web, 2015
In this paper we conceptualize and define the QD Framework, a generic solution to manage a set of mirror servers, enabling a specific online service to be offered on the web with a better availability and success rate for requests. The framework includes all the components needed to deal with such service: registration, cataloging, monitoring ...
Gutenberg Pessoa +5 more
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In this paper we conceptualize and define the QD Framework, a generic solution to manage a set of mirror servers, enabling a specific online service to be offered on the web with a better availability and success rate for requests. The framework includes all the components needed to deal with such service: registration, cataloging, monitoring ...
Gutenberg Pessoa +5 more
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MicroLEDs and QD‐LEDs and QD‐OLEDs, Oh My!
Information Display, 2023AbstractThe display industry keeps innovating with evermore technologies competing in this exciting market.
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Heating Effects of Colloidal ZnO Quantum Dots (QDs) on ZnO QD/CdSe QD/MoOx Photodetectors
IEEE Transactions on Nanotechnology, 2017In this paper, the effects of heat treatment of a colloidal ZnO quantum dot (QD) (diameter ∼1.83–2.43 nm) based electron transport layer (ETL) on the performance of ZnO QD/CdSe QD/MoO x /Ag photodetectors (PDs) have been investigated possibly for the first time.
Hemant Kumar +6 more
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The Journal of Physical Chemistry C, 2012
Quantum dots (QDs) have been utilized as light harvesting assemblies on photoanodes for applications in quantum dot sensitized solar cells.
Laurie A. King, D. Jason Riley
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Quantum dots (QDs) have been utilized as light harvesting assemblies on photoanodes for applications in quantum dot sensitized solar cells.
Laurie A. King, D. Jason Riley
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La Matematica, 2023
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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SIAM Journal on Scientific Computing, 1995
The paper presents an algorithm to compute the singular values and the singular vectors of a square bidiagonal matrix. This algorithm uses the differential form of the generalized Givens transformation to compute the orthogonal \(qd\)-steps, and two different shift strategies based on Newton's and Laguerre's methods to compute the zeros of a polynomial.
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The paper presents an algorithm to compute the singular values and the singular vectors of a square bidiagonal matrix. This algorithm uses the differential form of the generalized Givens transformation to compute the orthogonal \(qd\)-steps, and two different shift strategies based on Newton's and Laguerre's methods to compute the zeros of a polynomial.
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