The present application relates to an antenna decoupling technology, in particular, to devices for decoupling two or more antennas in a compact antenna array and a compact antenna array with such devices.
Dramatic advances in next-generation communication systems have inspired portable and compact mobile terminals with increasing channel capacity and throughput. According to the well-known Shannon's theorem, to improve the channel capacity of a communication system, one method is to broaden the system bandwidth, which has been adopted in the third and fourth generation mobile terminals. Another method is to use the multiple-input-multiple-output (MIMO) technology. This technology uses multiple antennas at both transmitter and receiver to improve the channel capacity by several-fold. Therefore, compact and broadband multi-antenna systems are required for future high-capacity mobile terminals.
As the wireless devices are becoming smaller and thinner, multiple antennas in portable terminals have to be implemented in a limited volume of space, and therefore, the spacing between antennas is far less than half-wavelength. This limited spacing will not only increase spatial/pattern correlation but also lead to strong mutual coupling between antennas. High spatial correlation will result in correlated channels and decreased channel capacity, whereas strong mutual coupling reduces radiated power, and thus reduces signal-to-noise ratio and eventually the channel capacity. This issue has drawn a great attention to many world leading companies.
To maintain a compact size of multi-antenna systems and to minimize interference between antennas, effective decoupling techniques need to be developed.
According to an aspect of the present application, a device for decoupling two antennas in a compact antenna array is provided, which comprises: a first resonator coupled with a source, the source being connected with a first antenna of the two antennas; and a second resonator coupled with the first resonator and a load, the load being connected with a second antenna of the two antennas, wherein the first and second resonators are configured so that a first coupling between the source and the first resonator, a second coupling between the first and second resonators, and a third coupling between the second resonator and the load are satisfied with a constraint that isolation coefficients in a whole network composed of a first two-port network consisting of the two antennas and a second two-port network consisting of the first and second resonators in parallel approach zero as well as reflection coefficients of each port of the whole network are minimized.
In embodiments of the application, self-couplings of the resonators and/or further couplings in the device may be further adjusted so as to make the above constraint to be satisfied in more complex situations.
In embodiments of the application, the device may be implemented by substrate technologies such as LTCC or multi-layered PCB.
In embodiments of the application, the inter-resonator coupling may be fixed, while input/output couplings may be adjustable, so that the device may be implemented as a one-fit-all universal component which is applicable for antennas with different parameters from each other.
In embodiments of the application, a third resonator and a fourth resonator may be further provided in parallel or in series with the first and second resonators to achieve dual-band decoupling.
In embodiments of the application, transmission lines and/or matching network may be further provided.
According to another aspect of the present application, a device for decoupling a plurality of antennas in a compact antenna array is provided, which comprises: a plurality of resonators, each of which is coupled with a respective port connected with each of the plurality antennas, wherein coupling coefficients in the device are adjusted to satisfy with a constraint that isolation coefficients in a whole network composed of a first multi-port network consisting of the compact antenna array and a second multi-port network consisting of the plurality of resonators in parallel approach zero as well as reflection coefficients of each port of the whole network are minimized.
According to a further aspect of the present application, an antenna array comprising a plurality of antennas is provided, wherein a device according to the present application is arranged between at least two of the plurality of antennas.
Hereinafter, embodiments of the application will be described with reference to the accompanying drawings. To be specific, descriptions are given of (1) Structure of Decoupling Networks, (2) Setting of Coupling Coefficients, (3) Effects and Advantages, (4) Experimental Results, (5) Dual-band decoupling networks, and (6) Three-element Decoupling Networks for Three Coupled Antennas.
Structure of Decoupling Networks
As shown in
According to the present application, a decoupling network (or decoupling device) composed of two resonators or resonant loops is provided between the source and the load. The decoupling between the two antennas 3 and 4 is implemented by setting a coupling coefficient between the source and the first resonator (L1, C1), a coupling coefficient between the first resonator (L1, C1) and the second resonator (L2, C2), and a coefficient between the second resonator and the load based on a constraint that the mutual admittances in a whole network composed of the two-port antenna network and the two-port decoupling network approach zero, meanwhile the self-admittances approach to the characteristic admittance of ports 1 and 2.
As shown in
In
As an example, the first resonant loop (L1, C1) in
According to the present application, the decoupling network may be implemented by using different technologies, including LTCC (Low Temperature Co-fired Ceramic) and multi-layered PCB. An illustrative example of a decoupling network in the form of a double-layered PCB will be given hereinafter.
The decoupling network according to the present application may be implemented by using lumped elements or distributed elements or mixture of both as long as desired coupling coefficients are obtained.
According to the present application, the two antennas may be identical or different. In the case of two antennas being identical, the two resonators may also be identical with each other. Otherwise, the two resonators may be in different resonant frequency with one another. Two illustrative prototype examples are shown in
In
Similarly, for the case shown in
The isolation between the ports 1, 2 reflects coupling/decoupling degree between the ports. The reflection coefficient of each port reflects matching performance of the port. As shown in
The actual matching bandwidth also depends on the bandwidth of a particular antenna.
As mentioned above, the decoupling network according to the present application may be composed of resonators in any suitable form by substrate technologies such as LTCC or multi-layered PCB.
Setting of Coupling Coefficients
Hereinafter, setting of the coupling coefficients will be described.
In a configuration according to the present application as shown in
According to an embodiment, the first three coefficients mS1, m12 and m2L among the above eight coupling coefficients are considered. As long as the three coefficients are appropriately adjusted, the coupling between two identical antennas in a symmetrical compact antenna array through air is cancelled or at least significantly released so that the decoupling is achieved. It will be understood that, since the antenna array is symmetric, the decoupling network should also be symmetric, which means that mS1=m2L. An example is shown in
According to another embodiment, the self-coupling coefficients m11 and m22, in addition to the above three coefficients, are further considered to decouple an asymmetrical antenna array. It will be understood that, since the antenna array is asymmetric, the decoupling network should also be asymmetric, which means that mS11 m2L and m111 m22. An example is shown in
According to a further embodiment, the coefficients mS2, m1L, and mSL, in addition to the above five coefficients, are further considered for coupled antennas in severe conditions. For example, if the mutual coupling of the coupled antennas significantly varies in the frequency band of interest, all eight coupling coefficients need to be considered. An example is shown in
According to the present application, the above coupling coefficients are determined based on a constraint that the mutual admittances in a whole network composed of the two-port antenna network and the two-port decoupling network in parallel approach zero, meanwhile the self-admittances approach the characteristic admittance of ports 1 and 2. In particular, for a given two-port antenna network, a 2×2 admittance matrix
of the antenna network is known. Where a two-port decoupling network with a 2×2 admittance matrix
is added in parallel with the antenna network, the admittance matrix of the whole network is the sum of the two individual admittance matrices as
Since the decoupling network is assumed to be lossless, the entries in its admittance matrix YF are all purely imaginary.
Under a constraint that the mutual admittances in a whole network composed of the two-port antenna network and the two-port decoupling network approach zero, meanwhile the self-admittances approach the characteristic admittance of ports 1 and 2, the decoupling and matching conditions are expressed as:
Re{Y21A(f)}≈0
j·Im{Y21A(f)}+Y21F(f)≈0.
and
Re{YkkA(f)}≈1, k=1,2,
j·Im{YkkA(f)}+YkkF(f)≈0, k=1,2.
where f is the bandpass frequency in Hz.
The scattering parameters of the overall network are related to the admittance parameters in the following way:
Therefore, the decoupling and matching conditions can also be expressed by scattering parameters. In particular, the decoupling condition could be: the isolation coefficients of the two-port network are lower than a predefined level, for example, 20 dB; and the matching condition could be: the reflection coefficients of the whole network are lower than another predefined level, for example, 10 dB.
Simulated and measured scattering parameters of the prototypes in
It is demonstrated from theoretical analysis that to achieve broadband decoupling performance, it is preferable to set the coupling coefficient m12 to be as large as possible and fixed and set the coupling coefficients mS1 and m2L to be adjustable when designing the coupling coefficients, so that the decoupling network may be used as a one-fit-all component for various antenna networks having different admittance parameters as shown in
After the desired coupling coefficients are determined, the skilled artisian may implement the decoupling network in any suitable forms. For example, (1) the lumped element resonators; (2) the quasi-lumped resonators such as LTCC multi-layered resonators; (3) the short circuit quarter wavelength resonators such as U shape folded resonators and step-impedance resonators; (4) the open circuit half wave length resonators, such as the open-loop ring resonators and end coupled half wave resonators.
Although calculation of the coupling coefficients have been discussed, it is possible that the coupling coefficient is not determined by the mentioned theory. According to the present application, coupling coefficients may be optimized or adjusted arbitrarily until a desired decoupling performance is achieved.
According to the present application, decoupling between the antennas is implemented after the above coupling coefficients of the decoupling network are appropriately designed.
In particular, for a symmetrical antenna array, if a decoupling network according to the present application with appropriately adjusted coefficients mS1, m12 and m2L is added in parallel with the antenna array, mutual coupling between antennas in the antenna array will be minimized or at least significantly reduced.
For an asymmetrical antenna array, if a decoupling network according to the present application with appropriately adjusted coefficients mS1, m12, m2L, m11 and m22 is added in parallel with the antenna array, mutual coupling between antennas in the antenna array will be minimized or at least significantly reduced.
For coupled antennas in severe conditions, for example, when mutual coupling of the coupled antennas significantly varies in the frequency band of interest, a decoupling network according to the present application with appropriately adjusted coefficients mS2, m1L, and mSL, in addition to the above three or five coefficients (corresponding to situations of symmetrical or asymmetrical antenna configurations, respectively) is added in parallel with the antenna array, mutual coupling between antennas in the antenna array will be minimized or at least significantly reduced.
Such effects and advantages will be further verified with reference to the following experimental results.
Experimental Results
Experiments have been carried out to verify the performance of the decoupling network proposed in the application.
In the following example, the proposed decoupling theory is applied to a symmetric array, in which a pair of symmetric broadband monopole antennas is considered. The edge to edge spacing (S) between the two elements is 9.8 mm (0.084λ0).
Since Im{Y11A} and Im{Y22A} are identical, a symmetric decoupling network can be synthesized and designed. The physical dimensions of the resonators are found to be: L1=9.5 mm, L2=9 mm, W1=2.2 mm, W2=6 mm, W3=0.8 mm, and g1=0.35 mm. The tapped-line feeding position (F) is 2.9 mm, which is depicted in
The envelope correlation coefficients and efficiencies are two figures of merit of the decoupling network. For any pairs of antennas with low isolation and reflection, these two quantities must be good enough in the frequency band of interest.
The efficiency can be obtained by a far-field radiation measurement. The measured efficiencies shown in
Meanwhile, the envelop correlation coefficient of a diversity antenna system in a Rayleigh fading channel is defined as
where {right arrow over (E)}1(θ,φ) is the electric field radiated by antenna 1 with antenna 2 terminated by a matched load. Similarly, {right arrow over (E)}2(θ,φ) is generated by antenna 2 with antenna 1 terminated by a matched load. It is known that a lower envelope correlation leads to a better diversity gain. In this example, {right arrow over (E)}1(θ,φ) and {right arrow over (E)}2(θ,φ) are measured by instrument. The obtained envelope correlation coefficient ρe is shown in
Dual-Band Decoupling Networks
The decoupling network according to the present application can also be extended to work at multiple frequency bands.
Two types of dual band prototypes are shown in
In particular, the coupling coefficient between the source and the third resonator, the coupling coefficient between the third and fourth resonators, and the coupling coefficient between the fourth resonator and the load are adjusted to satisfy with the constraint that, at both frequency bands centralized by the frequencies f1 and f2, isolation coefficients in the whole network approach zero, while reflection coefficients of each port of the whole network are minimized.
Similarly, for an asymmetrical antenna array, self-coupling coefficients of the resonators may be further adjusted. For coupled antennas in severe conditions, coupling coefficient between the source and the second/fourth resonator, the coupling coefficient between the first/third resonator and the coupling coefficient between the source and load may be further adjusted to achieve better decoupling.
The second dual band prototype in
By a simple optimization, one can find many sets of suitable coupling coefficients that can decouple the two antennas at both f1 and f2.
Similarly, for an asymmetrical antenna array, self-coupling coefficients of the resonators may be further adjusted. For coupled antennas in severe conditions, coupling coefficient between the source and the second/fourth resonator, the coupling coefficient between the first/third resonator and the coupling coefficient between the source and load may be further adjusted to achieve better decoupling.
Three-Port Decoupling Networks for Three Coupled Antennas
The decoupling methods and devices for two coupled antennas can be extended to decouple three-element circular array, with the circuit/network model shown in
Same as the decoupling network for two antennas, the inter-resonator couplings have to be as large as possible to ensure a broadband performance. Then, the input/output couplings are designed according to the characteristics of the admittances parameters of different antenna arrays so that isolation coefficients in the whole network approach zero, while reflection coefficients of each port of the whole network are minimized.
Since two resonators are bypassed in the decoupling network, second-order decoupling responses are expected. Extra matching networks can further broaden the matching bandwidth. The response in
It is noted that the decoupling network according to the present application may also extended to be applicable for decoupling more than three antennas in an antenna array.
It is understood for those skilled in the art that embodiments described herein are illustrative, but not limited. Technical features disclosed in various embodiments can be combined in any appropriate ways. Various modifications and variations of the described embodiments can be made within the scope and spirit of the present application.
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20140152523 A1 | Jun 2014 | US |