... exp(x) natural log log(x) common log log10(x) square root sqrt(x) integral part int(x) fractional part modf(x) smallest integral value not less than x ceil(x) largest integral value not greater than x floor(x) oating point remainder of x=y fmod(x, y) The ...
... exp(x) natural log log(x) common log log10(x) square root sqrt(x) integral part int(x) fractional part modf(x) smallest integral value not less than x ceil(x) largest integral value not greater than x floor(x) oating point remainder of x=y fmod(x, y) The ...
... exp(x) natural log log(x) common log log10(x) square root sqrt(x) integral part int(x) fractional part modf(x) smallest integral value not less than x ceil(x) largest integral value not greater than x floor(x) oating point remainder of x=y fmod(x, y) The ...
... exp(x) natural log log(x) common log log10(x) square root sqrt(x) integral part int(x) fractional part modf(x) smallest integral value not less than x ceil(x) largest integral value not greater than x floor(x) oating point remainder of x=y fmod(x, y) The ...
... exp(x) natural log log(x) common log log10(x) square root sqrt(x) integral part int(x) fractional part modf(x) smallest integral value not less than x ceil(x) largest integral value not greater than x floor(x) oating point remainder of x=y fmod(x, y) The ...
... exp(x) natural log log(x) common log log10(x) square root sqrt(x) integral part int(x) fractional part modf(x) smallest integral value not less than x ceil(x) largest integral value not greater than x floor(x) oating point remainder of x=y fmod(x, y) The ...
... bad columns width = 1/(expected count rate per pixel) Get running integral over bins of width pixels While total(rest of column) larger (lower if negative) than expected Find maximum integral (minimum if negative) Remove segment of width pixels around it ...
... 1.5 2.8 Flight Dynamics Support (shared with Integral) + 1 Analyst D. Weber M.Kirsch ... tested to 10.000 hot switchings by INTEGRAL in October 1999 (same switch as XMM1999 ...
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Ссылки http://xmm.vilspa.esa.es/calibration/documentation/epic_cal_meetings/200904/kirsch_09-03-TTDs.pdf -- 1272.2 Кб -- 13.05.2014 Похожие документы