Graphene Odd Harmonic Frequency Multiplier and Design Method
A technology of odd-order harmonics and design methods, applied in the field of graphene odd-order harmonic frequency multipliers and design, can solve the problems of low frequency multiplication efficiency of graphene frequency multipliers, achieve simple manufacturing process, reduce pollution, and improve The effect of frequency doubling on output power and efficiency
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Embodiment 1
[0043] Embodiment 1: see Figure 1 to Figure 3 , a graphene odd harmonic frequency multiplier, including a cavity 3 assembly and a cover plate 1, the cavity 3 assembly includes a cavity 3 and input coaxial joints 4 and output coaxial connectors respectively located at two ends of the cavity 3 Connector 5 also includes graphene 9 frequency multiplier high-frequency substrate 2;
[0044] The graphene 9 frequency multiplier high-frequency substrate 2 comprises a high-frequency dielectric substrate, an input reflection network 7, graphene 9 and an output reflection network 8 arranged on the high-frequency dielectric substrate, and the input reflection network 7 and the output reflection network 8 are respectively located at the front end and back end of graphene 9;
[0045] Let the output signal be the fundamental wave f 0 , the number of frequency multiplication is N, and the output signal after frequency multiplication is Nf 0 , the signal frequency component to be recovered ...
Embodiment 2
[0071] Embodiment 2: In order to better illustrate the present invention, we assume that N=3, and at this time it is designed as a triple frequency multiplier.
[0072] Wherein, on the high-frequency dielectric substrate, an input reflection network 7 , a graphene 9 and an output reflection network 8 are set. It can be seen that the input signal is the fundamental wave f 0 , the output signal after frequency multiplication is 3f 0 , the harmonic components that need to be recovered are the fundamental wave, 5f 0 . Since most of the harmonic components are concentrated in the fundamental, 3rd, and 5th harmonic signals, it is recommended to focus on these output signals.
[0073] In the output reflection network 8: for the output signal frequency 3f 0 , the output reflection network 8 is in a matching state; and for the fundamental wave and the 5th harmonic component, the output reflection network 8 is in a total reflection state.
[0074] Input into reflection network 7: f...
Embodiment 3
[0089] Embodiment 3: We assume that N=5, and at this time, it is designed as a quintuple frequency multiplier.
[0090] In the output reflection network 8: for the output signal frequency 5f 0 , the output reflection network 8 is in a matching state; while for other output signal components: fundamental wave and 3f 0 , the output reflection network 8 is in a total reflection state.
[0091] Input into reflection network 7: for f 0 For matching state, for 3f 0 is grounded;
[0092] Its design method is:
[0093] (1) In the fifth frequency multiplier, the input signal is the fundamental wave f 0 , the output signal after multiplication is 5f 0 , the harmonic components that need to be recovered are the fundamental wave, 3f 0 ;
[0094] (2) Design input reflective network 7 and output reflective network 8;
[0095] The input reflection network 7 pairs f 0 For matching state, for 3f 0 is grounded;
[0096] The output reflection network is 8 to 5f 0 is the matching state...
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