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APPROXIMATE SOLUTION OF THE BRUSSELATOR LIMIT CYCLE IN BIOCHEMISTRY

APPROXIMATE SOLUTION OF THE BRUSSELATOR LIMIT CYCLE IN BIOCHEMISTRY
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摘要 It is well-known that the rate equations corresponding, to the Brusselator with no diffusion are the following nonlinear ordinary differential equations: where A and B are positive constants. The paper proved that the unique limit cycle, which is globally orbitally asymptotically stable under the condition B>1+A^2,
作者 张锁春
出处 《Chinese Science Bulletin》 SCIE EI CAS 1982年第4期433-437,共5页
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