This application is based upon and claims the benefit of priority from Japanese Patent Application No. P2009-213986, filed on Sep. 16, 2009; the entire contents of which are incorporated herein by reference.
Embodiments described herein relate generally to a semiconductor integrated circuit to switch the frequency band of an amplifier.
In recent wireless communication systems for mobile terminals and the like, transmission and reception systems have come to use broader frequency bands and multiple frequency bands to support all sorts of communication systems, such as GSM, GPS, and WCDMA.
In a wireless communication system using a frequency band that is not very broad, such as several hundreds of megahertz, if the input and the output have broadband properties, intermodulation caused by in-band and out-of-band interferences or the like sometimes cause distortion components within a desired frequency band.
Accordingly, in a system of a narrow frequency band, it is desirable to narrow down the frequency band, that is, to switch the frequency band from one to another, in order to reduce the degradation of the distortion characteristics, the noise characteristics, and the like.
A wireless communication system includes a resonant circuit. The resonant circuit includes an inductor and a capacitor, and the resonant frequency of the resonant circuit is expressed as 1/{2pv(LC)}, where L is the inductance (induction coefficient) of the inductor, and C is the capacitance of the capacitor. By changing the inductance or the capacitance, the resonant frequency can be varied, that is, the frequency band can be switched from one to another.
In general, a widely-used method of varying the resonant frequency is a frequency tuning method using a passive element such as a resistor.
At high frequencies, in particular, a method using inductors or capacitors as the loads on an amplifier is used, such as a method 1 of switching the capacitance in accordance with the frequency band, a method 2 of switching the inductance similarly, or a method 3 of switching the inductance with use of the coupling coefficient of the inductors.
However, since the method 1 switches the capacitance, obtaining a broad, variable frequency range requires so a large capacitance that it is difficult to get a high Q-factor at low frequencies. Here, the Q-factor refers to a value expressed as Q=1/Rv(L/C), where R is the parasitic resistance of the inductor, L is the inductance of the coil, and C is the capacitance of the capacitor. The higher the Q-factor is, the steeper the frequency characteristics become and the more highly selective the frequency becomes.
In the method 2, the value of the inductor itself is changed by use of a switch, so that the inductors have to be provided in a number corresponding to the systems to which the method is applied, and therefore occupy a larger area. In addition, if a broader variable frequency range is desired, larger inductors are required, so that the parasitic resistance becomes larger and the Q-factor is degraded.
In the method 3, by switching between the same-phase mode and the differential mode, the inductance is varied within a range from (1−k)L to (1+k)L in accordance with the coupling coefficient k, and therefore the frequency range can be varied in accordance with the inductance. However, the resonant frequency in the same-phase mode, when the Q-factor is so low as (1/R)v{(1−k)L/C}, is higher than the resonant frequency in the differential mode. In particular, at higher frequencies, in comparison to lower frequencies, it is inherently difficult to obtain favorable characteristics, and the Q-factor of the inductor used instead of the load or the degeneration resistor has a great influence on the gain characteristics, maximum output electric power, oscillation amplitude, and the like in an analogue circuit block, such as a low noise amplifier (LNA), a power amplifier (PA), or a voltage-controlled oscillator (VCO). For those reasons, an element that has as high a Q-factor as possible is preferably used, but the method 3 has a problem that, at higher frequencies, the Q-factor is degenerated and thus desirable gain and noise characteristics cannot be achieved.
In general, according to one embodiment, a semiconductor integrated circuit including: a first coil and a second coil having a first coupling coefficient and being connected in parallel to each other; a third coil connected in series to the first coil and the second coil; a first capacitor connected in parallel to an end of the first coil and to an end of the third coil; a second capacitor connected in parallel to an end of the second coil and to the end of the third coil; a first input terminal connected to the end of the first coil and to an end of the first capacitor; a second input terminal connected to the end of the second coil and to an end of the second capacitor; and an input-signal supplying portion configured to supply input signals of opposite phases to the first input terminal and the second input terminal, respectively.
Some embodiments of the invention will be described below by referring to the drawings.
An input terminal p1 is connected both to one end of the coil L11 and to one end of the capacitor C11, and an input terminal n1 is connected both to one end of the coil L12 and to one end of the capacitor C12. Signals are supplied both to the input terminal p1 and to the input terminal n1 from an input-signal supplying portion 200.
The coil L11 and the coil L12 are wound in such directions that their respective magnetic fluxes reinforce each other when signals of opposite phases to each other pass through the coil L11 and the coil L12, respectively.
When the input-signal supplying portion 200 supplies signals of opposite phases to the input terminal p1 and to the input terminal n1, respectively, signals of opposite phases respectively pass through the coil L11 and the coil L12 that form the inductor, so that a magnetic force acts to make the magnetic fluxes reinforce each other. Accordingly, the inductance LL of the inductor including the coils L11, L12, and L13 is expressed as LL=L1(1+k1), where k1 is the coupling coefficient of the coils L11 and L12. In addition, since the signal that passes through the coil L12 has the opposite phase, the influence of the coil L13 is negligible. Accordingly, the resonant frequency fL=1/R{(2pv(LL×C1))}, and the Q-factor QL=(1/R)v(LL/C1), so that the resonant circuit portion 100 can be made to resonate at low frequencies without degrading the Q-factor. Note that R in the equations above is the parasitic resistance of the corresponding inductor (R means the same in the following descriptions).
The resonant circuit portion 100 shown in
Note that the coil L13 and the coil L23 have a coupling coefficient k2.
The coil L11 and the coil L12 are wound in such directions that their respective magnetic fluxes reinforce each other when signals of opposite phases pass through the coils L11 and L12, respectively. In addition, the coil L21 and the coil L22 as well as the coil L13 and the coil L23 are wound in the same manner.
An input terminal p1 is connected both to one end of the coil L11 and to one end of the capacitor C11, and an input terminal n1 is connected both to one end of the coil L12 and to one end of the capacitor C12. Moreover, an input terminal p2 is connected both to one end of the coil L21 and to one end of the capacitor C21, and an input terminal n2 is connected both to one end of the coil L22 and to one end of the capacitor C22. Signals are supplied to all the input terminals p1, n1, p2, and n2 from an input-signal supplying portion 200.
When signals of opposite phases are supplied respectively to the input terminal p1 and to the input terminal n1, signals of opposite phases respectively pass through the coil L11 and the coil L12 forming the inductor, so that a magnetic force acts to make the magnetic fluxes reinforce each other. Accordingly, the inductance LL of the inductor including the coils L11, L12, and L13 is expressed as LL=L1(1+k1), where k1 is the coupling coefficient of the coils L11 and L12. Likewise, the inductance LL of the inductor including the coils L21 and L22 is expressed as LL=L1(1+k1), where k1 is the coupling coefficient of the coils L21 and L22.
In addition, since the signal that passes through each of the coils L12 and L22 has the opposite phase, the influence of each of the coils L13 and L23 is negligible. Accordingly, the resonant frequency fL=1/R{(2pv(LL×C1))}, and the Q-factor QL=(1/R)v(L1/C1), so that the resonant circuit portion 100 can be made to resonate at low frequencies without degrading the Q-factor.
The resonant circuit portion 100 shown in
When signals of the same phase are supplied to the input terminals p1 and n1, signals of the same phase pass through the coil L11 and the coil L12, so that a magnetic force acts to make the magnetic fluxes cancel each other out. In addition, when signals of the same phase are supplied to the input terminals p2 and n2, signals of the same phase pass through the coil L21 and the coil L22, so that a magnetic force acts to make the magnetic fluxes cancel each other out. Accordingly, the inductance of the inductor including the coils L11 and L12 is expressed by L1(1−k1), where k1 is the coupling coefficient of the coils L11 and L12. Likewise, the inductance of the inductor including the coils L21 and L22 is expressed by L1(1−k1), where k1 is the coupling coefficient of the coils L21 and L22.
In addition, since signals of opposite phases respectively pass through the coil L13 and the coil L23, so that a magnetic force acts to make the magnetic fluxes reinforce each other. Accordingly, the inductance of the inductor including the coils L13 and L23 is expressed by L2(1+k2), where k2 is the coupling coefficient of the coils L13 and L23.
Accordingly, the inductance LH of the inductor including the coils L11, L12, and L13 is expressed as LH=2L2(1+k2)+L1(1−k1). In addition, the resonant frequency fH=1/{2pv(LHC)}, and the Q-factor QH=(1/R)v(LH/C), so that the resonant circuit portion 100 can be made to resonate at high frequencies without degrading the Q-factor.
Note that, if the coils L13 and L23 having a coupling coefficient k2 are not provided, the inductance LH′ of such a case is expressed as L1(1−k1), which means that the Q-factor of this Embodiment 2 is v(LH/LH′) times higher than the Q-factor of this case. Accordingly, the resonant circuit portion 100 can be made to resonate at high frequencies without degrading the Q-factor.
To resonate the resonant circuit portion 100 at low frequencies, signals of opposite phases are supplied to the resonator by turning the switches M21, M23, M24, and M26 ON (H), and by turning the switches M22 and M25 OFF (L).
As in Embodiment 2, the inductance LL, the resonant frequency fL, and the Q-factor QL are expressed as LL=L1 (1+k1), fL=1/{2pv(LLC)}, and QL=(1/R)v(LL/C), respectively.
To resonate the resonant circuit portion 100 at high frequencies, signals of the same phase are supplied to the resonator by turning the switches M21, M22, M24, and M25 ON (H), and by turning the switches M23 and M26 OFF (L).
As in Embodiment 2, the inductance LH, the resonant frequency fH, and the Q-factor QH are expressed as LH=2L2(1+k2)+L1(1−k1), fH=1/{2pv(LHC)}, and QH=(1/R)v(LH/C), respectively.
Accordingly, besides the effects obtained by Embodiment 2, Embodiment 3 can switch selectively the signals to supply either signals of the same phase or signals of opposite phases to the respective coils.
By changing the capacitance of the switched-capacitor C31 and the capacitance of the switched-capacitor C32, not only the effects obtained in Embodiments 1 to 3 but also an additional effect can be obtained. Specifically, the operation mode can be switched, when necessary, between the high-frequency operation mode and the low-frequency operation mode. Note that the impedance of the LC resonant circuit is made sufficiently high at desired operation frequencies.
To resonate the resonant circuit portion 100 at low frequencies, signals of opposite phases are supplied to the resonator by turning the switches M21/M22, and M24/M25 ON (H), and by turning the switches M23/M26 OFF (L). Signals of opposite phases pass respectively through the inductor including the coils L11 and L12 and through the inductor including the coils L21 and L22, so that a magnetic force acts to make the magnetic fluxes reinforce each other. Accordingly the resonant circuit portion 100 resonates at low frequencies.
To resonate the resonant circuit portion 100 at high frequencies, signals of the same phase are supplied to the resonator by turning the switches M21/M23, and M24/M26 ON (H), and by turning the switches M22/M25 OFF (L). Signals of the same phase respectively pass through the inductor including the coils L11/L12 and the inductor including the coils L21/L22 so that a magnetic force acts to make the magnetic fluxes cancel each other out. Accordingly the resonant circuit portion 100 resonates at high frequencies.
The voltage signals input into the gates of M21 to M24 appear as inverted signals at the drains of their respective transistors. Accordingly, by turning ON/OFF the current sources I2 and I3 selectively, the signal input into the gates of M22 and M23, and the signal input into the gates of M21 and M24 can switch the voltage signals at the drains of M11 and M12 to have either the same phase or opposite phases. Accordingly, the circuit of Embodiment 8 can change the frequency of the output signal as in the case of Embodiment 2.
The capacitors C11, C12, C21 and C22 in Embodiments 1 to 7 may be replaced with variable capacitors (varactors). By this replacement, the frequency can be changed, so that the Q-factor of the coils L11 and L12 and that of the coils L21 and L22 degraded in the same-phase mode can be compensated by the coils L13 and L23 as well as the variable capacitors C11, C12, C21 and C22. Thus, while a broad variable frequency range is secured, the frequency band can be tuned finely. In addition, a high Q-factor can be secured even in the high-frequency mode, so that favorable gain characteristics and noise characteristics can be obtained.
If, in each Embodiment, the inductor including the coils L11/L12 and the inductor including the coils L21/L22 are used with the same phase, the output signals may be summed together to make the signal level higher than in the case of the output from either one alone.
In addition, the amplifier including the resonant circuit portion 100 can be formed not only as an FET but also as a bipolar one. Besides, the amplifier can be formed to be a PMOS one with reversed polarity.
While certain embodiments have been described, these embodiments have been presented by way of example only, and are not intended to limit the scope of the inventions. Indeed, the novel devices and methods described herein may be embodied in a variety of other forms; furthermore, various omissions, substitutions and changes in the form of the embodiments described herein may be made without departing from the spirit of the inventions. The accompanying claims and their equivalents are intended to cover such forms or modification as would fall within the scope and spirit of the inventions.
Number | Date | Country | Kind |
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2009-213986 | Sep 2009 | JP | national |