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A review of cryogenic power generation cycles with liquefied natural gas cold energy utilization 被引量:8
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作者 Feier XUE Yu CHEN Yonglin JU 《Frontiers in Energy》 SCIE CSCD 2016年第3期363-374,共12页
Liquefied natural gas (LNG), an increasingly widely applied clean fuel, releases a large number of cold energy in its regasification process. In the present paper, the existing power generation cycles utilizing LNG ... Liquefied natural gas (LNG), an increasingly widely applied clean fuel, releases a large number of cold energy in its regasification process. In the present paper, the existing power generation cycles utilizing LNG cold energy are introduced and summarized. The direction of cycle improvement can be divided into the key factors affecting basic power generation cycles and the structural enhancement of cycles utilizing LNG cold energy. The former includes the effects of LNG-side parameters, working fluids, and inlet and outlet thermodynamic parameters of equipment, while the latter is based on Rankine cycle, Brayton cycle, Kalina cycle and their compound cycles. In the present paper, the diversities of cryogenic power generation cycles utilizing LNG cold energy are discussed and analyzed. It is pointed out that further researches should focus on the selection and component matching of organic mixed working fluids and the combination of process simulation and experi- mental investigation, etc. 展开更多
关键词 liquefied natural gas (LNG) cold energy power generation cycle Rankine cycle compound cycle
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Bifurcations of Limit Cycles in a Z_4-Equivariant Quintic Planar Vector Field 被引量:3
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作者 Yu Hai WU Xue Di WANG Li Xin TIAN 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2010年第4期779-798,共20页
In this paper, a Z4-equivariant quintic planar vector field is studied. The Hopf bifurcation method and polycycle bifurcation method are combined to study the limit cycles bifurcated from the compounded cycle with 4 h... In this paper, a Z4-equivariant quintic planar vector field is studied. The Hopf bifurcation method and polycycle bifurcation method are combined to study the limit cycles bifurcated from the compounded cycle with 4 hyperbolic saddle points. It is found that this special quintic planar polynomial system has at least four large limit cycles which surround all singular points. By applying the double homoclinic loops bifurcation method and Hopf bifurcation method, we conclude that 28 limit cycles with two different configurations exist in this special planar polynomial system. The results acquired in this paper are useful for studying the weakened 16th Hilbert's Problem. 展开更多
关键词 compounded cycle double homoclinic loops stability BIFURCATION limit cycles distribution of limit cycles
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