Selected article for: "maximum number and total number"

Author: Janik Schuttler; Reinhard Schlickeiser; Frank Schlickeiser; Martin Kroger
Title: Covid-19 predictions using a Gauss model, based on data from April 2
  • Document date: 2020_4_11
  • ID: 14x9luqu_45
    Snippet: The number of required respiratory machines r(t) attains its maximum at time t r,max = t d,max − T + τ r /2 and thus the peak number of required respiratory machines is r max = r(t r,max ) = (D total /γ) erf(τ r /2w d ), where D total is the total number of deceased people. This peak r max increases with larger occupation times of respiratory machines τ r , larger total number of fatalities D total and narrower GM widths w d ......
    Document: The number of required respiratory machines r(t) attains its maximum at time t r,max = t d,max − T + τ r /2 and thus the peak number of required respiratory machines is r max = r(t r,max ) = (D total /γ) erf(τ r /2w d ), where D total is the total number of deceased people. This peak r max increases with larger occupation times of respiratory machines τ r , larger total number of fatalities D total and narrower GM widths w d .

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