Titlebook: Stress Responses; Methods and Protocol Christine M. Oslowski Book 2015 Springer Science+Business Media New York 2015 cellular pathways.cell

miscreant

Ananya Gupta,Danielle E. Read,Sanjeev Gupta Ph.D.d structure functions, and assumes that, according to Kolmogorov, the structure functions obey a scaling law <.> ∝ . at least for sufficient high Reynolds number. The intermittency problem is then expressed by the deviation of the exponent ξ. from the value ./3, the well-known Kolmogorov (1941) scaling.

HAIL

Martin Haslbeck,Johannes Buchnerd structure functions, and assumes that, according to Kolmogorov, the structure functions obey a scaling law <.> ∝ . at least for sufficient high Reynolds number. The intermittency problem is then expressed by the deviation of the exponent ξ. from the value ./3, the well-known Kolmogorov (1941) scaling.

安撫

Mitsuaki Fujimoto,Ryosuke Takii,Naoki Hayashida,Akira Nakaid structure functions, and assumes that, according to Kolmogorov, the structure functions obey a scaling law <.> ∝ . at least for sufficient high Reynolds number. The intermittency problem is then expressed by the deviation of the exponent ξ. from the value ./3, the well-known Kolmogorov (1941) scaling.

耐寒

按時間順序

Chihiro Horigome,Vincent Dion,Andrew Seeber,Lutz R. Gehlen,Susan M. Gasserd structure functions, and assumes that, according to Kolmogorov, the structure functions obey a scaling law <.> ∝ . at least for sufficient high Reynolds number. The intermittency problem is then expressed by the deviation of the exponent ξ. from the value ./3, the well-known Kolmogorov (1941) scaling.

Occupation

Geou-Yarh Liou,Peter Storzd structure functions, and assumes that, according to Kolmogorov, the structure functions obey a scaling law <.> ∝ . at least for sufficient high Reynolds number. The intermittency problem is then expressed by the deviation of the exponent ξ. from the value ./3, the well-known Kolmogorov (1941) scaling.

ABHOR

誹謗

新奇

Marina N. Sharifi,Erin E. Mowers,Lauren E. Drake,Kay F. Macleodd structure functions, and assumes that, according to Kolmogorov, the structure functions obey a scaling law <.> ∝ . at least for sufficient high Reynolds number. The intermittency problem is then expressed by the deviation of the exponent ξ. from the value ./3, the well-known Kolmogorov (1941) scaling.

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