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Chapter 2 Device Fabrication and Measurement Setup

2.3 Charge Pumping Measurement

The charge pumping principle for MOSFETs has been applied to characterize the

fast interface traps in MOSFETs. The original charge pumping method was introduced

by Brugler and Jespers [32], and the technique was then developed by Heremans [33].

This technique is based on a recombination process at the Si/SiO2 interface involving

the surface traps. It consists of applying a constant reverse bias at the source and drain,

while sweeping the base level of the gate pulse train from a low accumulation level to a

high inversion level. The frequency and the rise/fall time are kept constant. When the

base level is lower than the flat-band voltage while the top level of the pulse is higher

than the threshold voltage, the maximum charge pumping current occurs. This means

that a net amount of charge is transferred from the source and drain to the substrate via

the fast interface traps each time the device is pulsed from inversion toward

accumulation. The charge pumping current is caused by the repetitive recombination at

interface traps. As a result, the recombination current measured from the bottom

(substrate) is the so-called charge pumping (CP) current [34]. The CP current can be

given by:

ICP = q · f · W · L · Nit. (2.1)

According to this equation, the current is directly proportional to the interface trap

density in the channel, the frequency, and the area of the device. However, when the top

level of the pulse is lower than the flat-band voltage or the base level is higher than the

threshold voltage, the fast interface traps are permanently filled with holes in

accumulation or the electrons in inversion in NMOSFETs. As a result, there is no

recombination current and no charge pumping current can be detected.

2.3.2 Basic Measurement Setup

The basic setup of charge pumping measurement is shown in Fig. 2.2. In this

thesis, “fixed amplitude sweep” is used to calculate interface trap density, and “fixed

base sweep” is used to analyze the lateral distribution of interface trap, respectively. The

source and drain are biased at 50mV. The substrate electrodes of tested devices are

grounded. A 1MHz (the frequency can be modulated for different devices) square pulse

waveform provided by HP8110A with fixed amplitude is applied to the NMOS gate.

The base voltage is varied to let surface condition switch from inversion to

accumulation, while keeping the pulse amplitude at 1.5V. In our measurement setup,

Vbase is varied from -2V to -0.2V in step of 0.05V. The parameter analyzer HP4156A is

used to measure the charge pumping current (ICP).

2.4 Hot Carrier Reliability Measurement Setup

In our reliability measurement, the device was stressed with the drain voltage at a

highly positive voltage, and the gate terminal biased at the voltage where maximum Isub

occurs to accelerate the degradation. So we must first measure the Isub-VG with a fixed

drain bias to find VG@Isubmax, before stressing the device. To monitor the degradation

caused by the hot electrons, the ID-VG characteristics at VDS = 0.05 V (linear region) and

charge pumping current were measured before and after the stress. The degradations in terms of threshold voltage shift (∆Vth), interface trap density degradation (∆Nit), and

transconductance degradation (∆Gm), were recorded in the accelerated stress test.

2.5 Extraction Procedure of Lateral Distribution of Nit

The lateral distribution of interface state after hot carrier stress of all splits was also

discussed in this work. This method builds on [35] and the measurement setup is shown

in Fig. 2.3. The experimental procedures are described below.

(1) Measure the Icp-Vh curve on a virgin MOSFET from the drain junction (with the

source junction floating), and from which the relationship between Vh and Vth(x) near

the junction of interest is established [36].

(2) Record the Icp-Vh curve after hot-carrier injection.

(3) The hot-carrier-induced interface state distribution, Nit(x), is obtained from the

difference of the Icp-Vh curves before and after the stress.

Chapter 3

Experimental Results and Discussion

3.1 Electrical Characteristics of Locally Strained NMOSFETs with Buffer Layer

3.1.1 Fundamental Electrical Characteristics

First of all, our goal is to investigate the effect of thermal budget associated with

the SiN deposition. So, for the placebo split, we deliberately added an additional

thermal treatment step in N2 with an identical temperature and treatment time as those

used in the SiN deposition (i.e., at 780℃ ambient for 3 hours) before the TEOS

passivation layer deposition. Samples which were skipped both the SiN deposition and

the thermal N2 annealing steps were also fabricated for comparison, denoted as the REF

(reference) split. Fig.3.1 shows the effect of such placebo thermal treatment on the

capacitance-voltage(C-V) characteristics of devices without SiN capping. In this figure,

the device with the additional thermal budget (placebo split) shows apparent

poly-depletion effect. We believe this is caused by the temperature-dependent solid

solubility of dopants in poly gates [37], as shown in Fig. 3.2. In other words, the

original solid solubility (approaching the equilibrium value at 900℃, which is caused

by the rapid thermal anneal (RTA) step) is lowered by the furnace SiN deposition step

due to the additional thermal budget. The placebo split shows larger threshold voltage

due to the reduction of fixed charge in gate oxide. The C-V characteristics of

MOSFETS are also important in verifying the oxide quality and the equivalent oxide

thickness (EOT). Fig. 3.3 exhibits C-V characteristics of NMOSFETs for all splits (i.e.

placebo (thermal budget), SiN, TEOS/SiN, POLY/SiN). The curves of four splits are

basically identical. It gives an equal ground to compare the performance of all splits. So

the split with placebo thermal budget (i.e., the placebo split) serves the role of the

control split, and will also be called the control split interchangeably. Fig. 3.4 shows

cumulative probability distributions of the sheet resistance of the poly gate for all splits.

The REF (i.e., W/O thermal budget) split has lower sheet resistance values, while the

other four splits exhibit almost same distribution of sheet resistance. This demonstrates

that the additional thermal treatment step used in the SiN deposition indeed results in

worse poly-depletion effect.

The Id-Vg characteristic of the split conditions are shown in Fig. 3.5. From the

figure, there is no obvious difference in the transconductance (Gm) among all samples

except the placebo split, clearly revealing the enhancement of transconductance by the

strained technology. The off-state leakage current and the subthreshold slope show no

distinguishable difference in Fig. 3.5, indicating that the devices with strained channel

do not show major influence on the fundamental properties. Fig. 3.6 depicts the

subthreshold swing for all splits, and the results indicate that the values are confined in

a narrow range between 74~75 mV/decade. The output characteristics of all splits are

shown in Fig. 3.7. It is seen that the insertion of the buffer layer prior to SiN deposition

(i.e., TEOS/SiN, POLY/SiN) does not degrade the current enhancement. Consistent with

previous literature report [38], the NMOS drive current can be enhanced by a thicker

SiN etch-stop layer which is tensile in nature.

Fig. 3.8 shows the percentage increase of the transconductance among different

splits relative to the placebo devices (i.e., w/o SiN capping). The transconductance

enhancement reaches about 29% and 33% at a channel length of 0.5µm and 0.4µm,

respectively. We can see that when the channel length decreases, the strain effect

enhances. In other words, the strain is distributed locally inside the channel and

concentrated near the source and drain. As a result, the transconductance enhancement

becomes more prominent with decreasing channel length. This is explained by the

splitting of the degeneracy at the conduction band edges under uniaxial strain [24] as

mentioned above. Fig. 3.9 exhibits the percentage increase of the saturation current for

the split samples relative to the placebo devices (i.e., w/o SiN capping). From Fig. 3.9,

it can be seen that similar trend to that shown in Fig. 3.8 is observed.

Fig. 3.10 shows the results of charge pumping measurement for some splits (i.e.,

placebo (thermal budget), REF, and SiN). First, we focus on the impact of thermal

budget associated with the SiN deposition. From the figure, we find that a large amount

of interface states is generated during SiN capping process as compared with the

samples without the capping layer, implying that the channel strain indeed causes the

increase of interface states at the Si/SiO2 interface. Nevertheless, it is well known that

hydrogen species can effectively passivate the dangling bonds at the Si/SiO2 interface.

For the LPCVD system used for SiN deposition in this study, SiH2Cl2 and NH3 were

employed as the reaction precursors, so the reaction chamber would be filled with

hydrogen species during the deposition process. The hydrogen species would in turn

passivate the interface trap states at the Si/SiO2 interface. Although this factor should

not be ignored, in this figure such effect obviously is masked by the channel strain. In

other words, the number of interface states passivated by the hydrogen species is much

less than that generated by the channel strain.

On the other hand, the figure also proves that the annealing performed in N2 tends

to reduce the interface states density, indicating this factor (thermal budget of the

deposition) alone is beneficial for improving the interface properties. From Fig. 3.10,

impacts of the three factors, namely, channel, incorporated hydrogen species, and the

thermal budget, on interface state density are identified.

Comparisons of charge pumping current between the strain and placebo samples

are shown in Fig. 3.11. The placebo sample exhibits the lowest charge pumping current

among all splits, while the device with TEOS buffer layer exhibits the highest. The

curve of the device with POLY/SiN is slightly higher than that with SiN, but less than

that with TEOS buffer layer. The results indicate that the TEOS buffer layer can

effectively block the diffusion of hydrogen into the channel region, while such barrier

effect seems to be reduced for the POLY buffer layer. It has been pointed out previously

that the poly-silicon is a diffusion barrier of the hydrogen [39]. But it should be noted

that, the precursor gas (SiH4) for deposition is also H-containing. Before the SiN

deposition, the abundant hydrogen species may have spread to the Si/SiO2 interface to

passivate the interface states. In summary, TEOS buffer layer has been shown to be

more effective in blocking the hydrogen diffusion into the Si/SiO2 interface.

3.1.2 Short Channel effect

Threshold voltage (Vth) roll-off characteristics of the placebo (thermal budget) and

REF splits are shown in Fig. 3.12. The results are obtained at VDS = 0.05 V. From the

figure, both splits depict reverse-short-channel-effect (RSCE). This can probably be

explained by boron segregation at the implant-damaged regions located near the edge of

the channel [40]. Devices with additional thermal budget show improved

reverse-short-channel-effect [40]. It might be related to the redistribution of dopants that

effectively reduces the boron segregation effect, explaining the suppression of the

RSCE shown in Fig. 3.12.

In Fig. 3.13, it is worth noting that the placebo samples depict the

reverse-short-channel-effect (RSCE). However, this phenomenon is not observed on

three SiN-capped splits (SiN, TEOS/SiN, POLY/SiN). Instead, theses three splits

exhibit similar and significant threshold voltage roll-off trend. It is believed that the

bandgap narrowing effect is the culprit to accelerate the Vth roll-off in the strained

channel device [28, 41]. The strain stress may also result in the channel dopants

redistribution [42, 43]. In brief, the channel strain associated with the SiN capping

devices (SiN, TEOS/SiN, POLY/SiN) would lead to aggravated Vth roll-off.

Drain induced barrier lowing (DIBL) is another pointer in evaluating the short

channel effects. We use the interpolation method to calculate DIBL effect for all splits.

The results are shown in Fig. 3.14. It is clearly seen that there is no distinguishable

difference among all splits. It appears that devices with SiN capping and buffer layers

will not complicate the DIBL effect of the samples.

3.2 Hot Carrier Degradation of Locally Strained NMOSFETs with Buffer Layer

A hot carrier with sufficient energy can create more charge carriers through impact

ionization. For NMOSFET devices, holes generated by impact ionization are collected

by the substrate. Fig. 3.15 shows the substrate current (Isub) versus gate voltage for all

splits of devices at VD of 4.6 V. It can be seen that the three strained-channel splits

exhibit almost identical maximum substrate current which are much higher than that of

placebo sample. This result shows clearly that the channel strain plays an important part

in affecting the generation of channel hot electrons and the associated impact ionization

process. Bandgap narrowing and mobility enhancement, both due to channel strain, are

mainly responsible for enhancing the ionization rate [44]. So the SiN-capped devices

show larger substrate current than the placebo samples.

Hot-carrier effects and the induced degradation were investigated to study the

impact of the SiN capping and buffer layers. As discussed above, it is expected that the

split with SiN capping (i.e. SiN) would show aggravated hot carrier degradation. Fig.

3.16 and Fig. 3.17 show threshold voltage shift and increased interface state density,

respectively, as a function of stress time for all splits that received hot-electron stressing

at VDS = 4.6 V and VGS at maximum substrate current. All devices are with channel

width/length = 10µm/0.5µm. As expected, the split with SiN capping shows the worst

hot carrier degradation, and the use of buffer layer apparently improves hot carrier

degradation. We assume that the bandgap narrowing effect and the increased carrier

mobility in the strained channel devices [44, 45] are the two primary culprits for the

aggravated hot carrier degradations. These two factors may increase the substrate

current in the device, as evidenced in Fig. 3.15, and lead to higher degradation.

The H-passivated bonds at the interface also play a role in the hot-carrier

degradation process. Since the hot carriers tend to break the Si-H bonds during the

process, the higher the amount of the Si-H density, the severer the degradation. The

TEOS buffer layer can block the diffusion of hydrogen species into the channel region,

less broken Si-H bonds and thus less interface states are generated during the stressing

as compared with the SiN-capped devices. As a consequence, better reliability is

achieved, as evidenced in Fig. 3.16 and Fig. 3.17. For the devices with POLY buffer

layer, less improvement is achieved due to higher amount of Si-H bonds, as stated

above. Fig. 3.18 illustrates the 10-year reliability projections for the four splits. Lifetime

is defined as 40mV of ΔVth. The observed trend is the same as that shown in Fig. 3.16.

Strained devices show poor hot carrier reliability than placebo device, although the use

of buffer layer can alleviate hot carrier degradation.

Typical results of hot-electron stressing for the four splits of samples are shown in

Fig. 3.19 and Fig. 3.20. Channel width and length of the test devices are 10μm and 0.5

μm, respectively. The devices are stressed at VDS = 4.9 V and VGS at maximum

substrate current. The ID-VG characteristics at VDS = 0.05 V are measured before and

after the stress to evaluate the degradation caused by the hot electrons. As shown in Fig.

3.19 and Fig. 3.20, the degradation is the worst in the SiN-capped sample without buffer

layer among the four splits. The aggravation is alleviated in the devices with buffer

layer (i.e. TEOS/SiN, POLY/SiN), though the resultant degradation is still worse than

that of the placebo counterpart.

3.3 Analysis of the Lateral Distribution of Interface Trap Density

The measurement methods presented in Section 2.5 was used to extract lateral

distribution of interface trap state. It should be noted that the local Vth and Vfb, across

the channel of MOSFET, are not uniform due to the lateral doping variation, as shown

in Fig. 3.21. In order to detect the interface state, the voltage pulses applied during

measurement must undergo alternating accumulation and inversion cycles. Therefore,

there should be no Icp when the high-level voltage (Vh) is lower than the minimum Vth

under the gate. Only after Vh starts to exceed the local Vth in the channel will Icp begin

to grow. Before Vh reaches the maximum local Vh in the channel, only interface states

residing near the drain side will contribute to Icp, as the needed electrons cannot yet

flow to the drain side from the source.

We choose the placebo split as an example. If we assume that the interface state

density is spatially uniform along the channel, which can be written as

ICP = q · f · W · L · Nit. (3-1)

where f is the gate pulse frequency, W is the channel width, and L is the channel

length. Since Vth is not uniformly distributed, when Vh reaches the maximum local Vth

in the channel, only interface state residing near the drain side (i.e., the shadow region

in Fig. 3.21) will contribute to Icp. In Fig. 3.22, the corresponding Icp(Vh) comes from

the interface state distributed in the region between the gate edge and the position where

its local Vth equals Vh, i.e.,

( )

cp h it

I V =q f N W x (3-2)

where x represents the distance from the gate edge to the position where Vth (x) = Vh.

Comparing (3-1) and (3-2), we can derive

( )

Fig.3.23 shows the local Vth versus distance x of the placebo sample. The local Vth

decreases sharply as x is smaller than 0.09 µm. We can therefore presume that the drain

junction is near x = 0.09 µm.

After subjecting to 100 second of hot carrier stress (VG@Isubmax and VDS = 4.9 V), the incremental charge pumping current (∆Icp), as shown in Fig. 3.24, at a given Vh is

proportional to the number of generated interface traps from the gate edge to the point x.

∆Icp can be written as

Therefore, the Nit(x) generated by the hot carrier stress can be expressed as

follows:

The relationship of dVh

dx versus x can be derived from Vh versus x, so the lateral distribution, Nit (x), could be obtained from the procedure mentioned above.

By the same procedure, the derived profiles of the interface states for all splits of

devices could be extracted by Eq.(3-5), and the result are shown in Fig. 3.25. From this

figure we can directly probe the position-dependent damage characteristics by

calculating the amount of interface states generated by the hot-carrier stress at different regions. We can see that the major damage region is confined within 0.1 µm near the

drain edge in all splits. This is reasonable since the hot-carrier effect is known to be

localized in nature. It is obviously seen that the interface state generation sharply

increases in SiN-capped sample (i.e. SiN, TEOS/SiN, POLY/SiN) near the drain region,

but the buffer layer samples show smaller degradation than the SiN-capping split

without buffer layer. These results are consistent with those mentioned above in Section

3.2. In short, channel strain is responsible for the aggravated hot carrier degradations

observed in SiN-capped samples. However, the devices with buffer layer show

alleviated hot carrier degradation and improved device reliability.

Chapter 4

Summary and Conclusion

4.1 Summary and Conclusion

In this thesis, the effects of LPCVD SiN layer and the associated deposition

process on the device characteristics and hot-electron degradation are investigated. A

novel scheme involving the insertion of a buffer layer between the SiN and the gate for

improving the device reliability was proposed and demonstrated. Several important

phenomena are observed and summarized as follows:

(1) The buffer layer before SiN deposition would not degrade the device

performance. For example, the enhancement ratio of transconductance in the device

with the buffer layer is found to be around to 33% at a channel length of 0.4μm, which

is essentially identical to the enhancement ratio observed in the SiN-capped device.

(2) The thermal budget associated with the deposition of the SiN capping layer

could reduce the interface states and alleviate the reverse short-channel effect, although

the poly-depletion effect becomes worse. The bandgap narrowing effect due to the

channel strain may result in further lowering in Vth as the channel length is shortened.

channel strain may result in further lowering in Vth as the channel length is shortened.

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