auxiliary sheaf - определение. Что такое auxiliary sheaf
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Что (кто) такое auxiliary sheaf - определение

MATHEMATICAL OBJECT IN SHEAF COHOMOLOGY
Flasque resolution; Flabby sheaf; Flabby resolution; Soft sheaf; Fine sheaf; Acyclic sheaf; Flasque sheaf; Flasque sheaves

Archaeography         
SCHOLARLY DISCIPLINES WHICH HELP EVALUATE AND USE HISTORICAL SOURCES AND ARE SEEN AS AUXILIARY FOR HISTORICAL RESEARCH
Auxiliary science of history; Auxiliary science to history; Auxiliary sciences to history; Auxiliary Sciences of History; Auxiliary branches of history; Auxiliary sciences; Ancillary sciences of history; Archaeography
·noun A description of, or a treatise on, antiquity or antiquities.
Auxiliary sciences of history         
SCHOLARLY DISCIPLINES WHICH HELP EVALUATE AND USE HISTORICAL SOURCES AND ARE SEEN AS AUXILIARY FOR HISTORICAL RESEARCH
Auxiliary science of history; Auxiliary science to history; Auxiliary sciences to history; Auxiliary Sciences of History; Auxiliary branches of history; Auxiliary sciences; Ancillary sciences of history; Archaeography
Auxiliary (or ancillary) sciences of history are scholarly disciplines which help evaluate and use historical sources and are seen as auxiliary for historical research. Many of these areas of study, classification and analysis were originally developed between the 16th and 19th centuries by antiquaries, and would then have been regarded as falling under the broad heading of antiquarianism.
Auxiliary Forces         
MOKHAZNIS
Moroccan Auxiliary Forces; Mroud
The Moroccan Auxiliary Forces ( al-quwwāt al-musāʿida, idwasen imawwasen) is a paramilitary force following the command of the Ministry of the Interior, and supplements the military, Gendarmerie and police when needed. It also participated in military conflicts like the Western Sahara war.

Википедия

Injective sheaf

In mathematics, injective sheaves of abelian groups are used to construct the resolutions needed to define sheaf cohomology (and other derived functors, such as sheaf Ext).

There is a further group of related concepts applied to sheaves: flabby (flasque in French), fine, soft (mou in French), acyclic. In the history of the subject they were introduced before the 1957 "Tohoku paper" of Alexander Grothendieck, which showed that the abelian category notion of injective object sufficed to found the theory. The other classes of sheaves are historically older notions. The abstract framework for defining cohomology and derived functors does not need them. However, in most concrete situations, resolutions by acyclic sheaves are often easier to construct. Acyclic sheaves therefore serve for computational purposes, for example the Leray spectral sequence.