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ON THE SERIAL CONNECTION OF THE REGULAR ASYNCHRONOUS SYSTEMS

机译:常规异步系统的串行连接

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Theasynchronoussystems f aremulti-valuedfunctions, representingthenon-determinis- tic models of the asynchronous circuits from the digital electrical engineering. In real time, they map an ’admissible input’ function u : R → {0,1} m to a set f(u) of ’possible states’ x ∈ f(u), where x : R → {0,1} n . When f is defined by making use of a ’gen- erator function’ Φ : {0,1} n × {0,1} m → {0,1} n , the system is called regular. The usual definition of the serial connection of systems as composition of multi-valued functions does not bring the regular systems into regular systems, thus the first issue in this study is to modify in an acceptable manner the definition of the serial connection in a way that matches regularity. This intention was expressed for the first time, without proving the regularity of the serial connection of systems, in the work [3]. Our present purpose is to restate with certain corrections and prove Theorem 45 from that work.
机译:异步系统f是多值函数,表示数字电气工程中异步电路的非确定性模型。他们实时地将“允许输入”函数u:R→{0,1} m映射到“可能状态” x∈f(u)的集合f(u),其中x:R→{0,1 } n。当通过使用“发电机函数”Φ来定义f:{0,1} n×{0,1} m→{0,1} n时,该系统称为常规系统。将系统的串行连接定义为多值函数的组成的通常定义不会将常规系统带入常规系统,因此,本研究的第一个问题是以可接受的方式修改串行连接的定义,以便符合规律性。在工作中[3],在没有证明系统串行连接的规律性的情况下,首次表达了这一意图。我们目前的目的是进行某些更正,然后从该工作中证明定理45。

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