A review on III–V core–multishell nanowires: growth, properties, and applications

2017 ◽  
Vol 50 (14) ◽  
pp. 143001 ◽  
Author(s):  
Miquel Royo ◽  
Marta De Luca ◽  
Riccardo Rurali ◽  
Ilaria Zardo
2010 ◽  
Author(s):  
George T. Wang ◽  
Qiming Li ◽  
Jianyu Huang ◽  
A. Alec Talin ◽  
Yong Lin ◽  
...  

2008 ◽  
Vol 8 (1) ◽  
pp. 27-55 ◽  
Author(s):  
Zhong Lin Wang

Nanowires (NWs) and nanobelts (NBs) are diverse classes of one-dimensional nanoscale materials with controllable size, composition, structure and corresponding physical and chemical properties. This article reviews the novel growth phenomena, unique properties and exciting applications of oxide NWs and NBs. First, the article gives a general introduction about the vapor-liquid-solid (VLS) growth method. Second, the growth of oxide NBs using a vapor-solid (VS) process has been demonstrated. Third, using ZnO as an example, polar-surface dominated growth phenomena, such as the formation of single-crystal nanoring, nanospring and nanohelix, are comprehensively described. Then, novel techniques developed for characterizing the mechanical, electrical, thermal and optical properties of NWs and NBs are illustrated. Finally, some exciting applications in areas such as sensors, photon detectors and nanogenerators are presented. In concluding, the challenges and prospects for the future are discussed.


JOM ◽  
2010 ◽  
Vol 62 (4) ◽  
pp. 35-43 ◽  
Author(s):  
S. Tom Picraux ◽  
Shadi A. Dayeh ◽  
Pradeep Manandhar ◽  
Daniel E. Perea ◽  
Sukgeun G. Choi

2013 ◽  
Vol 8 (1) ◽  
Author(s):  
Matthew Zervos ◽  
Chrystalla Karipi ◽  
Andreas Othonos

2001 ◽  
Vol 120 (5) ◽  
pp. A140-A140
Author(s):  
O GROBE ◽  
A ARLT ◽  
G KRUPP ◽  
H UNGEFROREN ◽  
W SCHMIDT ◽  
...  

LWT ◽  
2021 ◽  
pp. 111537
Author(s):  
Zhichang Qiu ◽  
Zhenjia Zheng ◽  
Bin Zhang ◽  
Xiaoming Lu ◽  
Xuguang Qiao
Keyword(s):  

Author(s):  
Bernhard Heim ◽  
Markus Neuhauser

AbstractIn this paper we investigate growth properties and the zero distribution of polynomials attached to arithmetic functions g and h, where g is normalized, of moderate growth, and $$0<h(n) \le h(n+1)$$ 0 < h ( n ) ≤ h ( n + 1 ) . We put $$P_0^{g,h}(x)=1$$ P 0 g , h ( x ) = 1 and $$\begin{aligned} P_n^{g,h}(x) := \frac{x}{h(n)} \sum _{k=1}^{n} g(k) \, P_{n-k}^{g,h}(x). \end{aligned}$$ P n g , h ( x ) : = x h ( n ) ∑ k = 1 n g ( k ) P n - k g , h ( x ) . As an application we obtain the best known result on the domain of the non-vanishing of the Fourier coefficients of powers of the Dedekind $$\eta $$ η -function. Here, g is the sum of divisors and h the identity function. Kostant’s result on the representation of simple complex Lie algebras and Han’s results on the Nekrasov–Okounkov hook length formula are extended. The polynomials are related to reciprocals of Eisenstein series, Klein’s j-invariant, and Chebyshev polynomials of the second kind.


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