6 research outputs found
Effects of Al Content on Elastic Parameters of AlxGa1-xAs (0 ≤ x ≤ 1) Alloys
131-137Elastic parameters of AlxGa1-xAs (0 ≤ x ≤ 1) alloys are numerically determined and analyzed on the basis of scanning
acoustic microscopy technique. Thus, the dependence of Al concentrations, x, on all features of reflection coefficient and
acoustic materials signatures (critical angles of reflected modes, spatial periods, peaks of FFT spectra and their
corresponding wave velocities) has been considered, analyzed and discussed. It is found that as Al content increases several
behaviors are obtained: (i) all critical angles of longitudinal, transverse and Rayleigh waves, decrease, (ii) all spatial periods
increase and (ii) both Rayleigh and longitudinal wave velocities increase. Moreover, the variations of these parameters,
P, were quantified and semi-empirical formulas were found to be of the form: P = c + ax + bx2; from these formulas,
valuable information can be derived and may be useful for AlxGa1-xAs compositional characterization
Microacoustic investigations of different structural forms of silicon
Silicon in its different structural forms is the most
widely element in all modern microtechnological fields and in near future
nanotechnological applications. Despite the great deal of interest in
electronic, magnetic, and optical properties of all these types, only very
little work is reported on their elastic properties. In this context, we
determine the acoustic parameters: longitudinal, transverse and Rayleigh
velocities as well as their corresponding acoustic impedances. Then, using
angular spectrum model, we calculate their reflectance function and the
acoustic materials signatures of these types of semiconductors. It is found
that all V(z) signatures show an oscillatory behavior due to constructive
and destructive interferences between different propagating surface acoustic
wave modes. The values of wave velocities are found to change according to
atomic arrangements as well as to defect density in different Si types.
Similar variations are also noticed for their impedances as well as their
elastic moduli
Effect of Passivation Layers Permittivity on DC and RF Parameters of GaN MESFETs
132-139Surface passivation impact on DC and RF characteristics of GaN MESFETs was studied using ATLAS simulator from
Silvaco. It has been shown that when the relative permittivity, εr, of the inter-electrode passivation layers increases, the
breakdown voltage as well as the maximum output power density increases thus improving the applications of the MESFET
device in high voltage and high power. However, the high values of relative permittivity lead to an increase in the gatesource
CGS and gate-drain CGD capacitances on which the radio frequency performance of GaN MESFET transistors
depends strongly. In effect, this increase leads to a limitation of the performances, RF of the GaN MESFET transistors.
Finally, the variations of the parameters studied as a function of εr have been quantified and mathematical expressions are
established. These formulas can be very useful for the judicious choice of the passivation layer in GaN MESFETs
Elastic constants determination using the velocity of only one propagating mode: , or
In nondestructive micro-characterization, elastic
constants are generally expressed in terms of velocities of longitudinal
waves, V, and transverse waves, V. However, it is often
difficult to determine these velocities by a single measurement. In this
context, we propose the derivation of new expressions according to only one
parameter: V, V or Rayleigh velocity, V. Thus, by using
Viktorov formula and certain acceptable physically approximations, deduced,
for any material of density the following relations: E =
0.757 , E = 2.586 ,
E = 2.99 , G = 0.293 and G = 1.156 .The validity of
these relations is put into evidence for a large number of materials (Al,
Cd, Fe, Mg, Mo, Ti, W, Pt, Ni, etc) characterized by fast, medium or slow
velocities. Excellent precisions of 0.007 % and 0.009 % were obtained
respectively for G = f(V with Mo and for E = f(V with Fe.
These very encouraging results find their applications in acoustic
microscopy into which only one surface mode often dominates the acoustic
materials signatures, V(z)