RF modem utilizing SAW device and pulse shaping
A modem and surface acoustic wave technology, applied in power oscillators, shaping networks in transmitters/receivers, AM carrier systems, etc., can solve the problems of low spectral density and noise of transmitted signals, achieve cheap packaging and reduce production costs , the effect of low power consumption
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no. 1 example
[0096] Fig. 1 shows a block diagram of an RF modem constructed in accordance with a first embodiment of the present invention. An RF modem, generally indicated by reference numeral 10, includes transmit circuitry and receive circuitry. A portion of the modem, the SAW correlator, is shared by the transmitter and receiver.
[0097] The constructed RF modem 10 operates as pulse transmitter and pulse receiver. It is general-purpose in the sense that it can be applied to many different types of data communication systems, a few examples of which are described below. An RF modem can be used as a physical layer (PHY) within a layered communication system such as the ISO OSI communication stack.
[0098] For example, the transceiver RF modem 10 can be used to construct different types of communication systems, such as: on-off keying (OOK), pulse width modulation (PWM), pulse position modulation (PPM) or other types of pulse modulation. Please note that those skilled in the art can ...
no. 3 example
[0213] To achieve higher communication bit rates, other correlators and associated circuitry may be added to the first and second modem embodiments described above. In general, any number of correlators can be attached, where f i The correlation function or code of each correlator represented by (t) is orthogonal to the correlation functions of all other correlators. When the correlation functions (ie, codes) of the correlators are mutually orthogonal, each correlator transmits and receives independently of the other correlators. However, a sufficient number of correlation functions that satisfy the following criteria must be established.
[0214] i (t), fj(t)>=0, when all i≠j (5)
[0215] In other words, all codes must have a very low cross-correlation with each other, ie: around 0. For example, a skilled artisan can easily generate a plurality of linear FM codes that are approximately orthogonal to each other and have a cross-correlation with each other close to zero.
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