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JOURNAL OF INFORMATION, KNOWLEDGE AND RESEARCH IN
ELECTRONICS AND COMMUNICATION ENGINEERING
DESIGN AND IMPLEMENTATION OF 200MHZ
CURRENT STARVED VOLTAGE CONTROLLED
OSCILLATOR (VCO) FOR DPLL USING 45NM DEEP
SUBMICRON CMOS TECHNOLOGY
1
HARIKRUSHNA I. DELVADIYA, 2 PROF. JAI KARAN SINGH
1 Dept.
2
of Electronics & Communication Engineering, Sri Satya Sai Institute of Science
and Technology, Sehore, Bhopal, Madya pradesh, India.
Head, Dept. of Electronics & Communication Engineering , Sri Satya Sai Institute of
Science and Technology ,Sehore, Bhopal Madyapradesh, India
hkpatel13@gmail.com ,ec.sssist@gmail.com
ABSTRACT: In wireless communication system the digital phase locked loop plays important role specially
Voltage controlled oscillator. An oscillator is an electronic device used for the purpose of generating a signal.
Applications range from clock generation in microprocessors to carrier synthesis in cellular telephones,
requiring vastly different oscillators’ topologies and performance parameters. VCO can be built using many
circuit techniques. This paper deals with the design and implementation of CMOS voltage controlled oscillators
(VCO). A VCO is an oscillator, where the control voltage controls the oscillator output frequency.
Key words: CMOS VCO, Current-Starved VCO.
1. INTRODUCTION:
In a wireless system the quality of the
communication link is determined in large part by the
characteristics of the VCO and in today’s wireless
communication systems greater frequency range is
required by the VCOs. Traditionally, VCOs using
CMOS technology have been used for low frequency
applications, but submicron processes have allowed
CMOS oscillators to achieve frequencies in the
gigahertz range [2]. This range is made possible with
the use of automatic swing control. VCO can be built
using many circuit techniques [5]. In this paper
designing of CMOS VCO using LT spice here
current starved VCO is design. Though there are so
many design requirements of a VCO, which are
phase stability, large electrical tuning range, linearity
of frequency verses control voltage, large gain factor,
capability of accepting wideband modulation and low
cost but the most important factor in designing the
VCO is the linearity, on the basis of which the
comparison between CMOS VCOs is described [6].
With respect to digital phones that use these circuits,
low power consumption, small size and low
fabrication costs are important design factors. In
order to achieve a higher quality factor, CMOS
oscillators have been designed in the form of ring
oscillators [3, 7].
2. CURRENT STARVED VCO
This current starved VCO is designed using ring
oscillator and its operation is also similar to that.
From the schematic circuit shown in the Figure 1, it
is observed that MOSFETs M2 and M3 operate as an
inverter, while MOSFETs M1 and M4 operate as
current sources. The current sources, M1 and M4,
limit the current available to the inverter, M2 and M3;
in other words, the inverter is starved for the current.
The MOSFETs M5 and M6 drain currents are the
same and are set by input control voltage. The
currents in M5 and M6 are mirrored in each
inverter/current source stage. The upper PMOS
transistors are connected to the gate of M6 and source
voltage is applied to the gates of all lower NMOS
transistors [4].
Figure 1 Current-Starved VCO
3. DESIGN OF VCO
To determine the design equations for use with the
current-starved VCO, the total capacitance on the
drains of M2 and M3 is given by
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JOURNAL OF INFORMATION, KNOWLEDGE AND RESEARCH IN
ELECTRONICS AND COMMUNICATION ENGINEERING
Ctot  Cout  Cin
3
Ctot  C 'ox (W p Lp  Wn Ln )  C 'ox (W p L p  Wn Ln )
2
…
(1)
This is simply the output and input capacitances of
the inverter. The equation can be written in more
useful form as
5
 C 'ox (W p L p  Wn Ln )
2
……….……(2)
Ctot
VSP
Ctot
The time it takes to charge
the constant current
t1  Ctot 
from zero to
with
I D 4 is given by
VSP
I D 4 ………………………… (3)
Ctot
While the time it takes to discharge
t2
VinVCO
from VDD
= VDD/2), then the sum of
The average current drawn by the VCO is
I avg  N 
VDD  Ctot
 N VDD  Ctot  f osc
T
…. (7)
Or
I avg  I D
……………………………………….. (8)
The average power dissipated by the VCO is
Pavg  I avg VDD  VDD  I D
………………(9)
If the power dissipated by the mirror MOSFETs, M5
and M6, is also included then the power is doubled
from that given by the equation (9), assuming
V
to SP is given by
VDD  VSP
t2  Ctot 
I D1
……………………… (4)
I
I
I
I
If D 4 = D1 = D (which is labelled as Dcenter
when
frequency or lower the gain of the oscillator enough
to kill oscillations altogether.
t1 and
I I
I
I
D5
D 6 . For low power dissipation D
that D
should be kept low, or in other words oscillation
frequency should be low [4].
C
We begin by calculating the total capacitance tot .
Using equation (2) and assuming the inverters, M2
and M3, are sized for equal drive, that is,
Ln  Lp  1
,
Wn = 10 and
Wp
=20, the
capacitance is
is simply
t1  t2  Ctot 
VDD
I D …………………………(5)
Let’s use a centre drain current of
I D  VGS
The oscillation frequency of the current starved VCO
for N (an odd number >= 5) of stages is
f osc
1
1


N (t1  t2 ) N  Ctot VDD ……….. (6)
10 A based on
characteristics of the MOSFETs. The
selection of the current is important because when
VinVCO
is VDD/2, the oscillation frequency to be
200MHz.
The number of stages, using equation (6), is given by
Equation 3.6 gives the centre frequency (f centre) of
I
I Dcenter
VTHN
. Therefore,
the VCO when D =
oscillating, neglecting
when
f min
VinVCO
<
. The VCO stops
sub-threshold currents,
Vmin
=
VTHN
and
Total 17 stages are required to generate 200MHz
oscillating frequency at the control voltage of
approximately VDD/2 [4].
, is
4. SIMULATION RESULT OF CURRENT
STARVED VCO
The actual clock generated by a PLL comes from the
voltage-controlled oscillator (VCO), which generates
a periodic oscillation. The frequency of this
oscillation can be controlled by modulating some
control voltage. In a PLL, the control voltage
corresponds to some filtered form of the phase error.
In response to this, the VCO adjusts its frequency. As
the VCO frequency is slewed by the control voltage,
the phase error is driven towards zero.
= 0.
The maximum VCO oscillation frequency,
f max
V
I
determined by finding D when inVCO = VDD. At
V
the maximum frequency, max = VDD.
The output of the current starved VCO normally has
its output buffered through one or two inverters.
Attaching a large load capacitance on the output of
the VCO can significantly affect the oscillation
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JOURNAL OF INFORMATION, KNOWLEDGE AND RESEARCH IN
ELECTRONICS AND COMMUNICATION ENGINEERING
The simulation of current starved VCO in spice tool
as shown in figure 2 here control voltage referred as
VinVCO set at 400mV. For the required condition of
oscillation feedback is taken before the inverter stage.
The results are shown in figure 1.3 the square wave
start with a glitch which can be reduced which is
explained later in this template for current starved
VCO. For an output frequency of 200MHz, the input
voltage,
VinVCO , was set to 400mV.
Figure 2 Current-Starved VCO
Figure 3 Output Waveform of Current Starved VCO at
VinVCO
= 400mV
ISSN: 0975 – 6779| NOV 10 TO OCT 11 | VOLUME – 01, ISSUE - 02
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JOURNAL OF INFORMATION, KNOWLEDGE AND RESEARCH IN
ELECTRONICS AND COMMUNICATION ENGINEERING
The input voltage is varied from 0 to 0.8V, in steps of
0.1V, and then time period is calculated at different
values of voltages from the waveform. After that
frequency is calculated by taking inverse of the time
period. The Table 1 shows values of time periods and
frequencies at different values of voltages. Similarly
transfer characteristic of current starved VCO is
shown in figure 4 which is almost linear as we
predict at the time of designing.
The big problem with this design is that the output
oscillation frequency is not linearly related to the
control voltage (easy to verify using the simulation
that generated in figure 3).Having a nonlinear VCO
gain can greatly reduce the quality of the
performance of the DPLL (Digital Phase Locked
Loop).The output of the PLL can jitter (move around)
or may not lock at all when the VCO gain is
nonlinear [4].
S
r.
N
o.
1
2
3
4
5
6
7
8
Input
Voltage(Vinv
co)
Time
Period(ns)
Frequency(M
Hz)
0.2 V
0.3 V
0.35 V
0.4 V
0.5 V
0.6 V
0.7 V
0.8 V
67.0289
13.0901
7.40343
4.98927
3.478386
2.9721
2.811116
2.72532
14.9196 MHz
76.393 MHz
135.072 MHz
200.43 MHz
287.864 MHz
336.462 MHz
355.725 MHz
366.929 MHz
of 400mV. Since Phase locked loop (PLL) is widely
used in wireless communication systems, hence we
can generate any desire frequency based on
application requirements.
6. REFERENCES
[1] B. Razavi, “Monolithic phase-locked loops and
clock recovery circuits- theory and design”, IEEE
Press,pp. 283-377 and 381-483, 1996.
[2] M. Banu, “MOS oscillators with multi-decade
tuning range and gigahertz maximum speed”, IEEE
Journal of Solid-State Circuits, vol. 23, pp. 1386–
1393, December 1988.
[3] D. A. Hodges and H.G. Jackson, “Analysis and
design of Digital Integrated Circuits”,2nd edition,
McGraw-Hill, 1988.
[4] R. Jacob Baker, Harry W. Li and David E. Boyce,
“CMOS Circuit Design, Layout and Simulation,”
IEEE Press Series on Microelectronics Systems, pp.
355-361 and383-387, 2000.
[5] M. Jamal Deen, “Ultra Low-Voltage Low-Power
Voltage Controlled Oscillator”, Electrical and
Computer Engineering Department, CRL 226
McMaster University, Hamilton, ON, Canada L8S
4K1.
[6] M. J. Underhill, “Fundamentals of oscillator
performance”, Electronics and Communication
Engineering Journal, vol. 4, no. 4, pp. 185-193, 1992.
[7] Paul R. Gray and Robert G. Meyer, “Analysis and
Design of Analog Integrated Circuits”, 3rd edition,
John Wiley, January 1993.
Table 1 Variation of Frequency with Input Control
Voltage (Vin VCO)
Relationship between Control voltage
(Volt) & Oscillating frequency (MHz)
400
300
200
100
0
0.2 0.3 0.35 0.4 0.5 0.6 0.7 0.8
V
V
V
V
V
V
V V
Figure 4 Transfer characteristic of current starved
VCO.
5. CONCLUSION
In this paper we observed that in current starved
voltage controlled oscillator (VCO) generates
200MHz frequency at input control voltage (VinVCO)
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