ytterbium$92957$ - traduction vers Anglais
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ytterbium$92957$ - traduction vers Anglais

Ytterbium-148; Ytterbium-149; Ytterbium-150; Ytterbium-151; Ytterbium-152; Ytterbium-153; Ytterbium-154; Ytterbium-155; Ytterbium-156; Ytterbium-157; Ytterbium-158; Ytterbium-159; Ytterbium-160; Ytterbium-161; Ytterbium-162; Ytterbium-163; Ytterbium-164; Ytterbium-165; Ytterbium-166; Ytterbium-167; Ytterbium-168; Ytterbium-169; Ytterbium-170; Ytterbium-171; Ytterbium-172; Ytterbium-173; Ytterbium-174; Ytterbium-175; Ytterbium-176; Ytterbium-177; Ytterbium-178; Ytterbium-179; Ytterbium-180; Ytterbium-181; Ytterbium-182; Ytterbium isotopes; Ytterbium isotope

ytterbium      
n. ytterbium (metaalelement)

Définition

ytterbium
[?'t?:b??m]
¦ noun the chemical element of atomic number 70, a silvery-white metal of the lanthanide series. (Symbol: Yb)
Origin
C19: mod. L., from Ytterby in Sweden, where minerals containing several rare-earth elements were found; cf. erbium, terbium, yttrium.

Wikipédia

Isotopes of ytterbium

Naturally occurring ytterbium (70Yb) is composed of seven stable isotopes, 168Yb–176Yb, with 174Yb being the most abundant (31.83% natural abundance). Twenty-seven radioisotopes have been characterized, with the most stable being 169Yb with a half-life of 32.026 days, 175Yb with a half-life of 4.185 days, and 166Yb with a half-life of 56.7 hours. All of the remaining radioactive isotopes have half-lives that are less than 2 hours, and the majority of these have half-lives that are less than 20 minutes. This element also has 12 meta states, with the most stable being 169mYb (t1/2 46 seconds).

The isotopes of ytterbium range in atomic weight from 147.967 u (148Yb) to 180.9562 u (181Yb). The primary decay mode before the most abundant stable isotope, 174Yb is electron capture, and the primary mode after is beta emission. The primary decay products before 174Yb are isotopes of thulium, and the primary products after are isotopes of lutetium. Of interest to modern quantum optics, the different ytterbium isotopes follow either Bose–Einstein statistics or Fermi–Dirac statistics, leading to interesting behavior in optical lattices.