Peripheral static pressure measurement method based on micro-vesicle super-harmonic response
A super-harmonic and micro-bubble technology, applied in the direction of blood pressure measurement devices, etc., can solve problems such as increase, achieve low measurement threshold, high accuracy, and improve accuracy and reliability
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Embodiment 1
[0030] First, small test tubes, syringes, pressure gauges, and valves are bonded with silica gel to form a closed and controllable variable pressure system, and a moderate concentration (2-5×10 8 A / ml) microbubble solvent is placed in the test tube to be tested. The bottom of the test tube is immersed in the water tank for testing.
[0031] The signal generator (Agilent 33250, CA, USA) generates a 4MHz broadband pulse electrical signal (pulse length is 64 cycles), which is amplified by the power amplifier and transmitted to the transmitting transducer; the transmitting transducer converts it into an ultrasonic signal , and transmit to the microbubble sample, causing it to vibrate to generate a scattering signal; the receiving transducer (Panametrics, USA) is placed at a 90° angle with the transmitting transducer to ensure that the scattering signal is received and converted into an electrical signal for further Analysis; the signal received by the receiving transducer is amp...
Embodiment 2
[0034] Repeat the above process, change the pulse length to 20 cycles, and keep other settings unchanged, the result is as follows image 3 . The results show that the pulse length has an effect on the magnitude of the change of the superharmonic amplitude. The pulse is shortened, and the range of change becomes smaller, that is, the accuracy of measurement becomes smaller (because the amplitude becomes smaller and the slope of the curve becomes smaller, so the change of the ordinate corresponding to each abscissa unit becomes smaller).
Embodiment 3
[0036] Repeat the above process, change the pulse length to 128 cycles, and keep other settings unchanged, the result is as follows image 3 . The results show that the pulse length has an effect on the magnitude of the change of the superharmonic amplitude. The pulse is shortened and the range of change becomes larger, but the measurement accuracy does not always become larger. Because although the amplitude becomes larger, the curve no longer changes in a straight line, so the change of the ordinate corresponding to each abscissa unit is different, which is not conducive to measurement. In summary, the pulse length of 64 cycles is more suitable for measurement.
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