Volume is a three-dimensional quantity. To reduce the volume of the box, we can shorten its length, its width or its height.
QUANTUM
STRUCTURES
Volume
is a three-dimensional quantity. To reduce the volume of the box, we can
shorten its length, its width or its height. The same is true for the region
occupied by the electrons in a solid.
There
are three dimensions to confine and achieving quantum confinement typically
requires confining at least one of these dimensions to less than 100nm or just
a few nanometers.
A
quantum confined structure is one in which the motion of the electrons or holes
are confined in one or more directions by potential barriers.
Based
on the confinement direction, a quantum confined structure will be classified
into three categories as quantum well, quantum wire and quantum dot. The
classification of quantum confined structures is shown in Table 5.1
Table
5.1 classification of quantum confined structures
Definition
When
we constrain electrons inside a region of minimal width, we create a quanum
well.
In
other words, if one dimension is reduced to the nano range while the other two
dimensions remain large, then we get a structure known as quantum well.
Fig.
5.3 shows a 2-D structure or quantum well.
Construction
Quantum
wells are made from alternative layers of different semiconductors or by
deposition of very thin metal films.
Explanation
The
well is like a cage in which the carrier particles (the excitons) are trapped.
These trapped particles can be considered to be quantum confinement. Due to
this quantum confinement, the motion of carriers is reduced. In a quantum well,
the excitons can move freely sideways in the plane of a thin layers, but they
might like to move in the forward and backward directions as well. Due to the
confinement of carriers, the structure quantum well has important applications
in making useful devices.
Use
Quantum
wells are now widely used to make semiconductor layers and other important
devices.
Definition
If
we constrain width and depth of electron's domain, we create a quantum wire.
In
other words, if two dimensions are so reduced and one remains large, the
resulting structure is quantum wire.
Fig.
5.4 shows a 1-D structure or quantum wire. Explanation
The
carriers trapped in such structures can be considered to be in 1-D quantum confinement.
In this case, an exciton is only free to choose its trajectory along the wire.
However, for each motion of its movement, the exciton can have various ways of
being confined.
Example
Examples
of quantum wire structures are nanowires, nanorod and nanotube.
Definition
When
all three dimensions are minimized the resulting structure is quantum dot.
The
dot can can be particle located inside a larger structure or on its surface.
can also be a place where electrons have been trapped using electric fields.
Fig.
5.5 shows a 0-D structure or quantum dot.
Explanation
Hence,
in this situation, the exciton only has confined states i.e., there are no
freely moving excitons. Although a quantum dot has many thousands of atoms, but
due to its peculiar properties, it is considered more like a single atom rather
than many atoms.
Use
Quantom
dot may be used as a basic building block in making a quantum
computer.
Fig.
5.6 and Fig. 5.7 illustrates the processes of diminishing the size for the case
of rectilinear geometry and curvilinear geometry, respectively.
Fig.
5.6 Progressive generation of rectangular nanostructures.
Fig.
5.7 Progressive generation of curvilinear nanostructures.
Fig.
5.8 Three quantum structures
Fig
5.8 shows a comparison of three quantum confined structures with bulk material.
Physics for Information Science: Unit V: Nanodevices and Quantum Computing : Tag: : Types, Definition, Construction, Explanation, Use - Quantum Structures
Physics for Information Science
PH3256 2nd Semester CSE Dept | 2021 Regulation | 2nd Semester CSE Dept 2021 Regulation