KaliVeda
1.12/06
Heavy-Ion Analysis Toolkit
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Standard units of length, mass, volume, and pressure, and their conversion factors. More...
Variables | |
const long double | atm = 760.l |
const long double | cc = 1.0l |
volumes More... | |
const long double | cl = 10.l * cc |
const long double | cm = 1.0l |
const long double | eV = 1.e-6l |
const long double | fm = 1.e-13l |
const long double | fmpc = 1.0l |
times More... | |
const long double | g = 1.0l |
masses More... | |
const long double | GK = 8.617331e-02 |
const long double | gpcm3 = 6.022141e-16 |
const long double | Joule = 6.241509e+12l |
const long double | keV = 1.e-3l |
const long double | kg = 1.e+3l |
const long double | litre = 1.e+3l |
const long double | m = 1.e+2l |
const long double | mbar = 100.l * Pa |
const long double | MeV = 1.0l |
energies More... | |
const long double | MeVpc2 = 1.782662e-27l |
const long double | MeVpkb = 1.0l |
temperatures More... | |
const long double | mg = 1.e-3l |
const long double | ml = cc |
const long double | mm = 1.e-1l |
const long double | nucpfm3 = 1.0l |
densities More... | |
const long double | Pa = atm / 101325.l |
const long double | s = 2.997925e+23l |
const long double | torr = 1.0l |
pressures More... | |
const long double | ug = 1.e-6l |
const long double | um = 1.e-4l |
Standard units of length, mass, volume, and pressure, and their conversion factors.
This is a set of numerical constants used to define and convert units of length, mass, and pressure. The standard unit defined for each quantity is as follows:
The value of the corresponding numerical constant for each of the standard units is 1. The other available units are:
If x is a quantity expressed in terms of one of the standard units, the corresponding quantity in terms of a different unit is obtained by dividing x by the appropriate numerical constant:
On the other hand, if x is a quantity expressed in arbitrary units, then in order to express it in terms of standard units multiply x by the appropriate numerical constant:
Similar conversions can be achieved by combinations of numerical constants. For example, if x is a density expressed in kilogrammes per cubic metre, the corresponding density in standard units ( \(g/cm^3\)) is