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U. Glaeser

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has become more and more specialized. As a consequence, adaptation of 1T-DRAM technology with<br />

mainstream logic CMOS technology is decreasing with each new generation. Logic CMOS are available<br />

earlier than technologies with embedded 1T-DRAM. 1T-DRAM is also slow for most applications and<br />

has a high standby current. For these and other reasons market for chips with embedded 1T-DRAM has<br />

shrunk and is limited to those markets, which have already adopted the technology. Major foundries<br />

have stopped their embedded 1T-DRAM developments. Another memory cell that has recently received<br />

attention for high density embedded memory uses a real MOS transistor as the storage capacitor,<br />

Fig. 10.77(c). This cell was also used in the first generation stand alone DRAM (up to 16 kbit). This cell<br />

is more compatible with logic process. Thus, availability will be earlier than 1T-DRAM, it is more flexible<br />

and can be used in many applications. This volume leverage helps in yield improvements and support<br />

from logic technology development.<br />

Table 10.9 compares main performance parameters for these three embedded memory solutions. 2T-<br />

DRAM needs continuous refreshing to maintain the stored signal. This is a major contributor to the<br />

high 2T-DRAM standby power. SRAM and 2T-DRAM also differ in the way they scale with technology.<br />

To see this, consider again the Fig. 10.77.<br />

The following equation summarizes the design criteria for a 2T-cell:<br />

© 2002 by CRC Press LLC<br />

Bit<br />

TABLE 10.9 Comparison of Three Memory Cell<br />

Candidates for Embedded Application<br />

1T-DRAM 2T-DRAM SRAM<br />

Area 1 3X 5X<br />

Active power Low Low High<br />

Standby power High High Low<br />

Speed Low Low High<br />

Yield Low Moderate High<br />

WL<br />

Vcc<br />

P1 P2<br />

s1<br />

s2<br />

NP1 NP2<br />

ND1 ND2<br />

Bit#<br />

FIGURE 10.77 Cell circuits considered for embedded memory.<br />

WL WL<br />

∆V + V n = C sV s /2(C s + C BL) (10.25)<br />

where ∆V is the minimum required voltage for reliable sensing (∼100 mV); V n is the total noise due to<br />

different leakage, voltage drop, and charge transfer efficiency; C s is the storage capacitance; C BL is the<br />

total bit line capacitance; and V s is the voltage on the C s when a “1” is stored in the cell, V cc − V tn. Now<br />

the effect of process development on each parameter will be examined. V n includes sub-threshold current,<br />

gate leakage, which is becoming significant in 0.13 µm and beyond, the charge transfer efficiency, and<br />

voltage noises on the voltage supply. All these components degrade from one process generation to<br />

another. V s also scales down with technology improvements. We assume that C s and C BL scale in the same<br />

way. Then for a fixed ∆V, for each new process generation, fewer numbers of cells must be connected to<br />

the bit line. This will decrease memory density and increase power consumption.<br />

For SRAM the following equation may be used to study the effect of technology scaling:<br />

C BL<br />

Bit<br />

NP<br />

CS CBL ∆V = (I sat/C BL)T (10.26)<br />

Bit<br />

(a) (b) (c)<br />

NP<br />

C S

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