2018
DOI: 10.1002/cta.2503
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Optimum design of high power and high efficiency mm‐wave fundamental oscillators

Abstract: SummaryA systematic method to design high power and high efficiency mm‐wave fundamental oscillators is presented. By using a linear time variant method, we first obtain the optimum conditions and show that these conditions can be significantly different for high power and high efficiency fundamental oscillation. Next, we propose a modified multistage ring oscillator with interstage passive networks to exploit the full capacity of the transistors in terms of output power or efficiency. Analytical expressions ar… Show more

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Cited by 3 publications
(6 citation statements)
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“…The design of wideband low‐phase‐noise oscillators 16–32 is a major challenge for the millimeter‐wave (mm‐Wave) frequency generation. As frequency increases, the quality factor ( Q ) of the capacitive devices in the resonant tank, e.g., the varactor or the switched capacitor, eventually becomes lower than the Q of the inductive devices, which results in a trade‐off between the phase noise and the frequency tuning range.…”
Section: Millimeter‐wave Frequency Generatorsmentioning
confidence: 99%
“…The design of wideband low‐phase‐noise oscillators 16–32 is a major challenge for the millimeter‐wave (mm‐Wave) frequency generation. As frequency increases, the quality factor ( Q ) of the capacitive devices in the resonant tank, e.g., the varactor or the switched capacitor, eventually becomes lower than the Q of the inductive devices, which results in a trade‐off between the phase noise and the frequency tuning range.…”
Section: Millimeter‐wave Frequency Generatorsmentioning
confidence: 99%
“…However, the problem is that it is impossible to calculate the ideal inductance L from Equation , and it is necessary to find the value of L by try and error procedure in temporal simulation. In fact, if G m is written for total two‐port (including transistor and lossy inductor), we obtain Gm=()g11L+g22L+Gd+()g12L+g21Lcosφ()b12Lb21Lsinφ=0, where g ij L and b ijL ; i , j = are, respectively, the real and imaginary parts of large‐signal admittance matrix in common source configuration. For given input stimulation amplitude and oscillation frequency, each of g ijL and b ijL has a specific value; therefore, the value of G d can be obtained.…”
Section: Estimation Of Amplitude Near Foscmaxmentioning
confidence: 99%
“…Accordingly, this method can be easily applied to any structure that can be separated into similar two ports. The major difference between our work and other optimization methods (such as the one presented in Shirinabadi et al which intends to maximize the power) is that by using our method, we can obtain the desired frequency and output power with a suitable precision. First, our purpose is to design an oscillator that has the maximum oscillation frequency with a known output power and unknown passive network topology and number of required stages.…”
Section: Introductionmentioning
confidence: 98%
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“…As important building blocks in ADASs, millimeter‐wave (mm‐wave) radar sensors with high spatial resolution and low atmospheric attenuation have attracted great attentions on research and development in recent years. Currently, two mm‐wave bands are mainly applied for automotive radar sensors, one is K band at 24 GHz for short‐range applications such as blind‐spot detection and collision avoidance, the other is E band at 77 GHz for long‐range radar communication as adaptive cruise control 1–3 . Attributed to constantly shrinking dimensions of devices, complementary metal oxide semiconductor (CMOS) technology becomes a great competitor of III–V technologies, such as GaAs, InP, and pHEMT, to implement the high performance mm‐wave automotive radars, featuring low cost, low power, compact size, and high integration with analog/digital integrated circuits (ICs) 4,5 …”
Section: Introductionmentioning
confidence: 99%