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Birth-and-Death Q-Matrix Problem With Instantaneous States
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作者 刘再明 侯振挺 《Chinese Science Bulletin》 SCIE EI CAS 1993年第13期1063-1066,共4页
Let E be non-negative integer set Z+ or integer set Z. Q=(q<sub> </sub>: i, j∈E) is called a birth-and-death matrix if Q satisfies the following (ⅰ)—(ⅲ): (ⅰ) q<sub> </sub>=0, |i-j|... Let E be non-negative integer set Z+ or integer set Z. Q=(q<sub> </sub>: i, j∈E) is called a birth-and-death matrix if Q satisfies the following (ⅰ)—(ⅲ): (ⅰ) q<sub> </sub>=0, |i-j|】1, 0【q<sub> </sub>【+∞, |i-j|=1, (1) (ⅱ) sum from j≠i q<sub> </sub>≤q<sub>i</sub>≡-q<sub>ü</sub>≤+∞, (2) (ⅲ) if E=Z<sub>+</sub>, q<sub>i</sub>【+∞ and i≠0 or E=Z and q<sub>i</sub>【+∞ then q<sub>ü-1</sub>+q<sub>ü+1</sub> =q<sub>i</sub> (3) Let Q be a birth-and-death matrix. We call Q a birth-and-death matrix with 展开更多
关键词 birth-and-death matrix instantaneous state q-process.
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