2019
DOI: 10.1103/physrevmaterials.3.124603
|View full text |Cite
|
Sign up to set email alerts
|

Mapping the surface phase diagram of GaAs(001) using droplet epitaxy

Abstract: We combine droplet epitaxy with low energy electron microscopy imaging techniques to map the surface phase diagram of GaAs(001). The phase patterns produced in droplet epitaxy are interpreted using a simple model which links the spatial coordinates of phase boundaries to the free energy. It is thereby possible to gain important new information on surface phase stability, based on the observed sequential order of the phases away from the droplet edge. This can be used to augment existing T = 0 K phase diagrams … Show more

Help me understand this report

Search citation statements

Order By: Relevance

Paper Sections

Select...
3
1

Citation Types

0
4
0

Year Published

2021
2021
2024
2024

Publication Types

Select...
4
1

Relationship

0
5

Authors

Journals

citations
Cited by 5 publications
(4 citation statements)
references
References 41 publications
0
4
0
Order By: Relevance
“…It is possible to solve the evolution Equation ( 5) with the initial condition h(x, 0) = H utilizing standard methods of functional analysis in presence of a forcing term. [38] We assume the continuity of 𝜇 (neglecting lateral corrugation) and neglect mass flow at the corners, so that we enforce 𝜕 2 h∕𝜕 x2 = 0 and 𝜕 3 h∕𝜕 x3 = 0 when x =± L where L = L∕𝜆 * . One may first compute the stationary solution hs ( x) of Equation ( 5) given by…”
Section: Surface Diffusion and Eigenmodesmentioning
confidence: 99%
See 1 more Smart Citation
“…It is possible to solve the evolution Equation ( 5) with the initial condition h(x, 0) = H utilizing standard methods of functional analysis in presence of a forcing term. [38] We assume the continuity of 𝜇 (neglecting lateral corrugation) and neglect mass flow at the corners, so that we enforce 𝜕 2 h∕𝜕 x2 = 0 and 𝜕 3 h∕𝜕 x3 = 0 when x =± L where L = L∕𝜆 * . One may first compute the stationary solution hs ( x) of Equation ( 5) given by…”
Section: Surface Diffusion and Eigenmodesmentioning
confidence: 99%
“…It is possible to solve the evolution Equation (5) with the initial condition h ( x , 0) = H utilizing standard methods of functional analysis in presence of a forcing term. [ 38 ] We assume the continuity of μ (neglecting lateral corrugation) and neglect mass flow at the corners, so that we enforce 2trueh/x2-0.16em=-0.16em0$\partial ^2 \tilde{h}/ \partial \tilde{x}^2 \! = \!0$ and 3trueh/x3-0.16em=-0.16em0$\partial ^3 \tilde{h}/ \partial \tilde{x}^3 \!…”
Section: Surface Diffusion and Eigenmodesmentioning
confidence: 99%
“…It is possible to solve the evolution equation ( 4) with the initial condition h(x, 0) = H utilizing standard methods of functional analysis in presence of the forcing term related to the energy inhomogeneity (see a similar problem in [25]). We assume the continuity of µ (neglecting lateral corrugation) and neglect mass flow at the corners, so that we enforce ∂ 2 h/∂ x2 = 0 and ∂ 3 h/∂ x3 = 0 when x = ± L where L = L/λ * .…”
Section: Surface Diffusion Framework and Eigenmodesmentioning
confidence: 99%
“…During droplet epitaxy, liquid droplets initially form on the substrate surface through a III-column element molecular beam, and an As flux is subsequently used for the crystallization with the droplets into the various III-As nanostructures including quantum dots [10,11], quantum rings [12,13] and nanoholes [14][15][16][17] by controlling the intensity of As flux and the crystallization temperature. The formation mechanism of various nanostructures has been studied by some theoretical models which found that the diffusions of III-column atoms and As atoms determined the final geometry of the nanostructures [18][19][20][21][22][23][24][25]. Taking the GaAs system as an example, the bulk diffusion of As atoms into Ga droplets play a key role in the formation of QDs shape in the case of high intensity of As flux and low temperature [26].…”
Section: Introductionmentioning
confidence: 99%