interpolated resolution - translation to ιταλικό
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interpolated resolution - translation to ιταλικό

INFINITE-DIMENSIONAL LIE ALGEBRA REPRESENTATION ASSOCIATED TO A WEIGHT
BGG resolution; Bgg resolution

interpolated resolution      
Risoluzione potenziata (miglioramento tramite azionamento di scanner grafico)
low resolution         
  • 1951 USAF resolution test target]] is a classic test target used to determine spatial resolution of imaging sensors and imaging systems.
MEASURE OF HOW FINE AN IMAGE IS
Hi Resolution; Low resolution; High-resolution; High resolution; Hi-res; Effective pixels; Total pixels; Texture resolution; Picture resolution; Hi-rez; High-rez; Film resolution; Image size; Pixel count; Lo-res; Hi res; Highres; 🆨; Image line pairs; Line pairs per mm
bassa risoluzione
picture resolution         
  • 1951 USAF resolution test target]] is a classic test target used to determine spatial resolution of imaging sensors and imaging systems.
MEASURE OF HOW FINE AN IMAGE IS
Hi Resolution; Low resolution; High-resolution; High resolution; Hi-res; Effective pixels; Total pixels; Texture resolution; Picture resolution; Hi-rez; High-rez; Film resolution; Image size; Pixel count; Lo-res; Hi res; Highres; 🆨; Image line pairs; Line pairs per mm
definizione della pittura (il livello de dettaglio della riproduzione, misurato in base al numero di punti impiegati per rappresentarla)

Ορισμός

hi-res
(also high-res)
¦ adjective informal (of a display or image) showing a large amount of detail.
Origin
from high-resolution.

Βικιπαίδεια

Verma module

Verma modules, named after Daya-Nand Verma, are objects in the representation theory of Lie algebras, a branch of mathematics.

Verma modules can be used in the classification of irreducible representations of a complex semisimple Lie algebra. Specifically, although Verma modules themselves are infinite dimensional, quotients of them can be used to construct finite-dimensional representations with highest weight λ {\displaystyle \lambda } , where λ {\displaystyle \lambda } is dominant and integral. Their homomorphisms correspond to invariant differential operators over flag manifolds.