maximal domain
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Domain-Name-System — (DNS) Familie: Internetprotokollfamilie Einsatzgebiet: Namensauflösung Ports: 53/UDP, 53/TCP DNS im TCP/IP‑Protokollstapel: Anwendung DNS Transport UD … Deutsch Wikipedia
Domain Name Server — Domain Name System (DNS) Familie: Internetprotokollfamilie Einsatzgebiet: Namensauflösung Ports: 53/UDP, 53/TCP DNS im TCP/IP‑Protokollstapel: Anwendung DNS Transport UD … Deutsch Wikipedia
Domain Name Service — Domain Name System (DNS) Familie: Internetprotokollfamilie Einsatzgebiet: Namensauflösung Ports: 53/UDP, 53/TCP DNS im TCP/IP‑Protokollstapel: Anwendung DNS Transport UD … Deutsch Wikipedia
Domain Name System — (DNS) Familie: Internetprotokollfamilie Einsatzgebiet: Namensauflösung Ports: 53/UDP, 53/TCP DNS im TCP/IP‑Protokollstapel: Anwendung DNS Transport … Deutsch Wikipedia
Maximal ideal — In mathematics, more specifically in ring theory, a maximal ideal is an ideal which is maximal (with respect to set inclusion) amongst all proper ideals.[1][2] In other words, I is a maximal ideal of a ring R if I is an ideal of R, I ≠ R, and… … Wikipedia
Domain Flux — Domains die mit einem Domain Generation Algorithmus generiert wurden und auf einen C C leiten Domain Flux ist eine Technik, die von Botnetbetreibern genutzt wird, um den Standort ihrer Command Control Server zu verbergen. Der Vorteil gegenüber… … Deutsch Wikipedia
Domain of holomorphy — The sets in the definition. In mathematics, in the theory of functions of several complex variables, a domain of holomorphy is a set which is maximal in the sense that there exists a holomorphic function on this set which cannot be extended to a… … Wikipedia
Maximal-ratio combining — In telecommunications, maximal ratio combining is a method of diversity combining in which: (a) the signals from each channel are added together, (b) the gain of each channel is made proportional to the rms signal level and inversely proportional … Wikipedia
Integrally closed domain — In commutative algebra, an integrally closed domain A is an integral domain whose integral closure in the field of fractions of A is A itself. Many well studied domains are integrally closed: Fields, the ring of integers Z, unique factorization… … Wikipedia
Dedekind domain — In abstract algebra, a Dedekind domain or Dedekind ring, named after Richard Dedekind, is an integral domain in which every nonzero proper ideal factors into a product of prime ideals. It can be shown that such a factorization is then necessarily … Wikipedia
Principal ideal domain — In abstract algebra, a principal ideal domain, or PID is an integral domain in which every ideal is principal, i.e., can be generated by a single element.Principal ideal domains are thus mathematical objects which behave somewhat like the… … Wikipedia