完整數(shù)字電路理論和三值代數(shù)
PERFECT DIGITAL CIRCUIT THEORY AND TERNARY ALGEBRA
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摘要: 本文研究?jī)H用一個(gè)代數(shù)結(jié)構(gòu)的完整數(shù)字電路理論,保持布爾代數(shù)定律有效,且克服布爾代數(shù)面臨的困難。新理論給出了包括信號(hào)、網(wǎng)絡(luò)和負(fù)載的實(shí)際電路的完整表達(dá)式;證明了若干關(guān)于,運(yùn)算和各類(lèi)型電路間轉(zhuǎn)換關(guān)系的定理?;谶@些原理引伸出分析動(dòng)態(tài)電路的狀態(tài)方程法。Abstract: This paper deals with a perfect digital circuit theory by using only one algebra which keeps to follow the Boolean algebra s laws and overcomes the difficulty with which the Boolean algebbra is faced. The new theory provides a good expression of any realistic circuit s structure which contains the signal, network and load. Several theorems on the switch operators ,||, and on the relations to transform from one type of circuits into another are proved. Based on these theorems a state equation method is proposed for analyzing dynamic circuits.
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